# Selection of an Appropriate Mechanized Mining Technical Process for Thin Coal Seam Mining

Authors: Chen Wang; Shihao Tu
Journal: Mathematical Problems in Engineering
 (2015)

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## Abstract

Mechanized mining technical process (MMTP) related to the control method of the shearer is a vital process in thin coal seam mining operations. An appropriate MMTP is closely related to safety, productivity, labour intensity, and efficiency. Hence, the evaluation of alternative MMTP is an important part of the mining design. Several parameters should be considered in MMTP evaluation, so the evaluation is complex and must be compliant with a set of criteria. In this paper, two multiple criteria decision-making (MCDM) methods, Analytic Hierarchy Process (AHP) and Preference Ranking Organization Method for Enrichment Evaluation (PROMETHEE), were adopted for this evaluation. Then, the most appropriate MMTP for a thin coal seam working face was selected in China.


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## Body

## 1. Introduction

The reserves of thin coal seam (less than 1.3 m in thickness) are enormous in China. Among 95 national key coal enterprises, a total of more than 750 thin coal seams exist in 445 coal mines. The recoverable reserves of thin seam are about 6.5 billion tons, accounting for 19% of the total recoverable coal reserves [1–5]. In recent years, the intensity of coal mine excavation in China has been remaining significantly high. As a result of the predatory mining principle which focuses on thick coal seams and abandons thin coal seams, the mineable reserves of thick and medium-thick coal seams were exhausted in the eastern coal mines and some aged coal mines in China. In order to balance the productivity of these coal mines and extend their service life, it was of great importance to excavate thin coal seams in many minefields, such as minefields at Huaibei, Huainan, Zibo, Yanzhou, Xuzhou, Datong, Xinwen, Hancheng, Handan, and Yulin.Currently, the intensity of excavating thin coal seams in the above minefields is increasing year by year. However, mechanized mining of thin coal seams develops slowly due to the special mining conditions. Limited by the detrimental factors, such as high labor intensity, low degree of mechanization, low safety level, and low economic efficiency, the production of thin coal seams takes merely 10.4% of the total coal production nationwide [4] which is extremely inharmonious with respect to the recoverable reserves. Therefore, research and development of high efficient mechanized excavating techniques for thin coal seams is imminent.Currently, mechanized mining of thin seams is mainly focused on the horizontal and slightly inclined coal seams. Relatively developed fully mechanized mining techniques include longwall mining involving coal shearer, or coal plough, auger mining, and room and pillar mining by continuous miners. The latter two techniques have been rarely used due to their low recovery rates in China [6]. Limited by factors such as poor ability of coal-rock breaking, low stability, and harsh requirements on geologic conditions, the promotion and application of coal plough in mechanized working face of thin coal seam in China is limited. However, due to high cutting efficiency, high ability of coal-rock breaking, and good adaptability, mining involving coal shearer is the primary approach of mechanized excavation of thin coal seam in China. According to incomplete statistics, among the mechanized working faces of thin coal seam in China, those involving coal shearer take up 85%. Hence, the default mechanized mining technique of thin coal seam involved in this paper is the one involving coal shearer.With the development of mechanizing equipment for thin coal seam, the corresponding mechanized excavating technical modes have been improved. According to the controlling method of the shearer, mechanized mining technical process (MMTP) of thin coal seam working face in China can be categorized into conventional MMTP, end-controlled MMTP [7], subdivision controlled MMTP [8, 9], MMTP with memory assisted cutting [10, 11], and MMTP with presetting trajectory cutting [12]. These processes are applied in Zibo, Yanzhou, Huainan, Huaibei, Handan, Shuozhou, Hancheng, Shenmu, Fugu, and Dazhou coal mining area. It is well known that an appropriate MMTP is the basis for safety, productivity, and efficiency. Obviously, it is very significant to select the most appropriate MMTP. The factors to be considered in deciding MMTP include geological, economic, technical, and human factors. Therefore, MMTP selection is considered to be a decision-making process. The process can be aided by multiple criteria decision-making (MCDM) method. The general objective of MCDM is to assist the decision-maker in selecting the most suitable alternative from a number of feasible alternatives using multiple choice criteria and diverse criterion priorities [13].


## 2. Findings of Existing Research

Selecting the most appropriate MMTP is a multicriterion and multiobjective decision bound by a set of constraints. In the literature, there are many applications of decision-making techniques. One possible solution considered that the complexities encountered in this decision could be accomplished by the Analytic Hierarchy Process (AHP) and fuzzy PROMETHEE (Preference Ranking Organization Method for Enrichment Evaluation) method [14, 15]. Nguyen et al. presented a hybrid approach of the fuzzy ANP (Analytic Network Process) and COPRAS-G (Complex Proportional Assessment of Alternatives with Grey Relations) for fuzzy multiattribute decision-making with consideration of the interactions of the attributes [16]. To make mining method selection for the given ore bodies, Guray et al. developed a system based on 13 different expert systems and one interface agent, in which an inexperienced user can enter the system to complete his/her missing knowledge about mining method selection [17].With respect to coal mining, Liu et al. improved the grey cluster method by assigning weights for criteria. By the cluster analysis, the technical and economic effects of three alternative mining methods including fully mechanized mining, conventional mechanized mining, and blast mining were conducted [18]. Using the comprehensive fuzzy evaluation method, Zhang et al. established a model for geological evaluation of coal mine and constructed an economic-mathematical model for mining method selection for thick coal seams [19]. Based on fuzzy statistical analysis and grey relational analysis, Gao and Yang put forward the theory for comprehensive evaluation of the geological conditions of a fully mechanized working face [20]. Moreover, Monte Carlo and fuzzy AHP were also applied in selection of optimum mining method for bauxite and salt mine, respectively [21, 22]. The studies above were mainly focused on the mining method selection. However, there was very little research on the MMTP selection during mining stage, especially in thin coal seam mining working face.The main objective of this study is to select the most appropriate MMTP for thin coal seam combining AHP and PROMETHEE method. Decision-making criteria of the study that can be effective for the selection process were defined from the literature and field observation. This paper is divided into six sections. Firstly, there is an introduction of the studied problem and a literature research. Secondly, MCDM model proposed is briefly described. Then, a group of single weights was obtained from AHP. The next section presents AHP and PROMETHEE approach for MMTP evaluation. The section before the last involves an application of the proposed approach used for a real world example. The last section of this paper concludes the study with the discussion of the results.


## 3. Multiple Criteria Decision-Making Model

Taking multiple factors into consideration, the MCDM system for MMTP selection of thin coal seam working face was established. These factors were obtained from index data of the links in a typical fully mechanized mining process. The system was divided into four layers: the Goal (G) layer was MMTP selection; the Criteria (P) layer was composed of economic, technical, and ergonomic factors; the Indicators (X) layer was made up of eight evaluation indicators, such as equipment investment and wage; the Alternatives (A) layer consisted of the four alternative MMTPs involving conventional MMTP (A1), end-controlled MMTP (A2), manual subdivision controlled MMTP (A3), automatic subdivision controlled MMTP (A4), and MMTP with presetting trajectory cutting (A5), as illustrated in Figure 1.Figure 1
MCDM model for MMTP selection.


## 4. MMTP Review

In the conventional MMTP, the operators of the shearer are involved in the simultaneous controlling shearer to complete the coal cutting operation. In the end-controlled MMTP, the operators are involved in operating the shearer at both ends of the working face to complete the process of coal cutting. Manual subdivision controlled MMTP is to divide the working face reasonably according to the distance of remote control of the shearer. The shearer is operated remotely by operators in designated subdivisions in turns to complete the coal cutting process. For automatic subdivision controlled MMTP, the subdivisional location of the shearer is measured by the remote control center according to the positioning devices. According to the stored subdivisional information, remote instructions are sent out to complete the coal cutting process. During automatic subdivision control, the full length of the working face is first subdivided and the subdivisional information is stored on the control center of the shearer. The shearer only receives the remote instructions sent by the radio transmitter in that subdivision. Memory assisted cutting is adopted in this MMTP. However, the location and state parameters of the shearer should be timely corrected by the operator according to the feedback from video surveillance system at the working face when the thickness of the thin seam varied or the geologic exploration is unidentified. As the latest one, MMTP with presetting trajectory cutting is operated with the operating parameters of shearer preset. Before presetting the parameters, 3D geological model consisting of thickness of seam, gas, structure, and so forth should be established. As a result, shearer can be operated in the parameters preset with unmanned intervention on site. The technical comparison among alternative MMTPs is presented in Table1.Table 1
Technical comparison of MMTPs.
MMTP
Advantages
Disadvantages
Conventional
Lower equipment investment; simple technology; high maturity
High labour intensity; poor man-machine environment
End-controlled
Liberating operators of shearer
Poor adaptability
Manual subdivision controlled
Lower equipment investment; reducing labour intensity
Adding several operators in site; lower safety degree
Automatic subdivision controlled
Liberating operators of shearer
Adding one operator in site; higher automated equipment investment; very poor adaptability
Presetting trajectory cutting
Liberating operators of shearer; high adaptability
High exploration input before mining; lower maturity


## 5. The Analytic Hierarchy Process

The AHP, proposed by an operational research scientist named Saaty in 1980, is a decision-making technique with qualitative and quantitative analysis. It is well adapted to complex decision situations with complicated structure of hierarchy and relative lack of necessary data. Based on the decision criteria system for MMTP selection above, the AHP was used to assign weights for each criterion. The process normally includes three steps: constructing the hierarchy judgment matrices, calculating the hierarchy relative weights, and checking the consistency of the judgments [23, 24].


### 5.1. Hierarchy Judgment Matrix

In this study, supposing a set of alternativesa=A1,A2,…,Am including m alternatives and a set of evaluation indicators X=X1,X2,…,Xn including n indicators, the elements on each level were pairwise compared. Based on the pairwise comparisons, judgments were made about their importance by reference to the comparison criteria table (Table 2) [23]. Then, according to the results from pairwise comparisons, hierarchy judgment matrices R composed of R(G-P) and R(P-X) were created, as shown in Table 3.Table 2
Scale for pairwise comparisons.
Relative intensity
Definition
Explanation
1
Of equal value
Two requirements are of equal value
3
Slightly higher value
Experience slightly favors one requirement over another
5
Essential or strong value
Experience strongly favors one requirement over another
7
Very strong value
A requirement is strongly favored and its dominance is demonstrated in practice
9
Extreme value
The evidence favoring one over another is of the highest possible order of affirmation
2, 4, 6, and 8
Intermediate values between two adjacent judgments
When compromise is neededTable 3
AHP judgement matrix.
R
(
G
-
P
)
P
1
P
2
P
3
R
(
P
1
-
X
)
x
1
x
2
R
(
P
2
-
X
)
x
3
x
4
x
5
R
(
P
3
-
X
)
x
6
x
7
x
8
P
1
1
1/2
1
x
1
1
1
x
3
1
3
2
x
6
1
1/4
1/3
P
2
2
1
1
x
2
1
1
x
4
1/3
1
1/3
x
7
4
1
2
P
3
1
1
1
x
5
1/2
3
1
x
8
3
1/2
1


### 5.2. Hierarchy Relative Weight

In general, to meet the requirements of the precision in calculation of the relative weight by using the AHP, it is enough to conduct an approximate calculation using the square root method as follows.Calculating the geometric means of the elements on each row of the judgment matrices,(1)ω-i=∏j=1naijn,i=1,2,…,n,where aij represents the elements of the judgment matrix, so that ω-=(ω-1,ω-2,…,ω-n)T. Then, ω-i is normalized as follows: (2)ωi=ω-i∑i=1nω-i,i=1,2,…,n.Then, the weight vector ω=(ω1,ω2,…,ωn)T was obtained. According to the definition of combination weight in the AHP, the relative weight vector of the Indicators with respect to the Goal was obtained and can be illustrated as follows:(3)ω=0.130,0.130,0.218,0.058,0.137,0.040,0.183,0.105T.Thus, adaptability and labor intensity are the most important criteria for MMTP selection based on the opinion survey.


### 5.3. Checking the Consistency

The consistency of the judgment matrices must be checked to measure its credibility. The consistency criterion used isCR: (4)CR=1RI·λmax⁡-nn-1,where RI is the correction value (Table 4), depending on the dimensions of the matrices; λmax⁡ is the maximum eigenvalue of the matrices: (5)λmax⁡=∑i=1nRω-inω-i,where R is the judgment matrix and (Rω-)i represents the ith element of the vector Rω-. If CR⩽0.1, the consistency of the matrix is considered to be acceptable and the weight vectors derived from it are credible. Otherwise, the judgment matrices need to be reconstructed until their consistency can meet the demands.Table 4
Consistency indices of randomly generated reciprocal matrices.
Order of matrix
1
2
3
4
5
6
7
R
I value
0.00
0.00
0.58
0.90
1.12
1.24
1.32By the formula above, the consistency checking results of the judgment matrices were obtained, as shown in Table5. The results showed that the consistency of judgement matrices can meet the requirements.Table 5
Consistency test results of AHP judgment matrix.
Judgment matrix
n
λ
max
⁡
C
R
G
-
P
3
3.0536
0.0462
P
1
-
X
2
2
0
P
2
-
X
3
3.0536
0.0462
P
3
-
X
3
3.0183
0.0158


## 5.1. Hierarchy Judgment Matrix

In this study, supposing a set of alternativesa=A1,A2,…,Am including m alternatives and a set of evaluation indicators X=X1,X2,…,Xn including n indicators, the elements on each level were pairwise compared. Based on the pairwise comparisons, judgments were made about their importance by reference to the comparison criteria table (Table 2) [23]. Then, according to the results from pairwise comparisons, hierarchy judgment matrices R composed of R(G-P) and R(P-X) were created, as shown in Table 3.Table 2
Scale for pairwise comparisons.
Relative intensity
Definition
Explanation
1
Of equal value
Two requirements are of equal value
3
Slightly higher value
Experience slightly favors one requirement over another
5
Essential or strong value
Experience strongly favors one requirement over another
7
Very strong value
A requirement is strongly favored and its dominance is demonstrated in practice
9
Extreme value
The evidence favoring one over another is of the highest possible order of affirmation
2, 4, 6, and 8
Intermediate values between two adjacent judgments
When compromise is neededTable 3
AHP judgement matrix.
R
(
G
-
P
)
P
1
P
2
P
3
R
(
P
1
-
X
)
x
1
x
2
R
(
P
2
-
X
)
x
3
x
4
x
5
R
(
P
3
-
X
)
x
6
x
7
x
8
P
1
1
1/2
1
x
1
1
1
x
3
1
3
2
x
6
1
1/4
1/3
P
2
2
1
1
x
2
1
1
x
4
1/3
1
1/3
x
7
4
1
2
P
3
1
1
1
x
5
1/2
3
1
x
8
3
1/2
1


## 5.2. Hierarchy Relative Weight

In general, to meet the requirements of the precision in calculation of the relative weight by using the AHP, it is enough to conduct an approximate calculation using the square root method as follows.Calculating the geometric means of the elements on each row of the judgment matrices,(1)ω-i=∏j=1naijn,i=1,2,…,n,where aij represents the elements of the judgment matrix, so that ω-=(ω-1,ω-2,…,ω-n)T. Then, ω-i is normalized as follows: (2)ωi=ω-i∑i=1nω-i,i=1,2,…,n.Then, the weight vector ω=(ω1,ω2,…,ωn)T was obtained. According to the definition of combination weight in the AHP, the relative weight vector of the Indicators with respect to the Goal was obtained and can be illustrated as follows:(3)ω=0.130,0.130,0.218,0.058,0.137,0.040,0.183,0.105T.Thus, adaptability and labor intensity are the most important criteria for MMTP selection based on the opinion survey.


## 5.3. Checking the Consistency

The consistency of the judgment matrices must be checked to measure its credibility. The consistency criterion used isCR: (4)CR=1RI·λmax⁡-nn-1,where RI is the correction value (Table 4), depending on the dimensions of the matrices; λmax⁡ is the maximum eigenvalue of the matrices: (5)λmax⁡=∑i=1nRω-inω-i,where R is the judgment matrix and (Rω-)i represents the ith element of the vector Rω-. If CR⩽0.1, the consistency of the matrix is considered to be acceptable and the weight vectors derived from it are credible. Otherwise, the judgment matrices need to be reconstructed until their consistency can meet the demands.Table 4
Consistency indices of randomly generated reciprocal matrices.
Order of matrix
1
2
3
4
5
6
7
R
I value
0.00
0.00
0.58
0.90
1.12
1.24
1.32By the formula above, the consistency checking results of the judgment matrices were obtained, as shown in Table5. The results showed that the consistency of judgement matrices can meet the requirements.Table 5
Consistency test results of AHP judgment matrix.
Judgment matrix
n
λ
max
⁡
C
R
G
-
P
3
3.0536
0.0462
P
1
-
X
2
2
0
P
2
-
X
3
3.0536
0.0462
P
3
-
X
3
3.0183
0.0158


## 6. Fuzzy PROMETHEE Method

Claimed by Belgian Professor Brans in 1984, PROMETHEE is a method used in MCDM problems to rank the alternatives, which takes advantage of preference function, criterion value, and criterion weight given by decision-makers to determine the scheme with optimal order [25].


### 6.1. PROMETHEE Method

Suppose schemeA=(a1,a2,…,am). Comprehensive ordering is operated under the condition of criteria set c=(f1,f2,…,fn) and weight vector Wk=(w1,w2,…,wn). As a result, the optimal order intensity Gk(dij) of ai and aj under the condition of criteria c is the preference function value of criterion value difference and can be expressed using the function as follows:(6)Gkdij=Pkai,aj∈0,1.The optimal order intensity of ai goes from Gk(d)=0 (no difference) to Gk(d)=1 (strict priority) relative to that of aj. The multiattribute preference optimal sequence index can be expressed as follows:(7)Hai,aj=∑k=1nWkPkai,aj.In PROMETHEE I, the positive direction and the negative direction of preference priority rating ofai can be, respectively, shown as follows:(8)Φ+ai=∑j=1mHai,aj,Φ-ai=∑j=1mHaj,ai,where Φ+(ai) is the degree by which ai is superior to aj and Φ-(ai) is the degree by which ai is inferior to aj. The scheme is superior to the higher positive direction or the lower negative direction. Complete sorting of the scheme set can be obtained according to PROMETHEE II. The optimal relationship of different schemes depends on comprehensive optimal level value, which can be expressed as follows:(9)Φai=Φ+ai-Φ-ai.


### 6.2. Preference Function

Brans and other professors have offered six kinds of preference functions [15, 21, 25, 26]. In this research, linear preference function with no difference interval was adopted. The accuracy of the results can meet the needs of solving this problem. Linear preference function can be expressed as follows:(10)Pkai,aj=0d≤0dijp0<d≤p1d>p,where dij=xir-xjr (i,j=1,2,…,m; r=1,2,…,n), xij is the element of the judgment matrix, and pr is the strict preference threshold value of the linear preference function to rth criterion, which can be expressed as pr=max⁡xir-min⁡xir [27].


### 6.3. Judgment Matrix

In this study, supposing a set of alternativesa=A1,A2,…,Am including m alternatives and a set of evaluation indicators X=x1,x2,…,xn including n indicators, xij (i=1,2,…,m; j=1,2,…,n) represents the jth indicator of the ith alternative Ai. Thus, the judgment matrix can be expressed as(11)R=Xijm×n=x11x12⋯x1nx21x22⋯x2n⋮⋮⋮⋮xm1xm2⋯xmn.Obviously, some evaluation indicators could not be quantified accurately in this paper, such as the adaptability (x3), technical maturity (x4), automation level (x5), management difficulty (x6), and labor intensity (x7). Therefore, the fuzzy set theory was introduced and applied to quantify these indicators.


#### 6.3.1. Fuzzy Set Theory

f
(
x
) is about the membership function of fuzzy number x, in which x=(m,a,b)LR; that is to say, m-a<x<m+b and f(x)∈0,1. Within the scope of (m-a,m) and (m,m+b), f(x) is linear monotone increasing function and monotone decreasing function, respectively [28], as shown in Figure 2.Figure 2
Triangular fuzzy numbers.In this paper, the decision-makers had 6 choices [29], namely, VG1,0.2,0LR, G0.8,0.2,0.2LR, M0.6,0.2,0.2LR, W0.4,0.2,0.2LR, B0.2,0.2,0.2LR, and VB0,0,0.2LR.In the evaluation, equipment investment (x1), wage (x2), and safety degree (x8) are predictable cost indicators. On purpose of unification and comprehensive ordering, the other indicators expressed as fuzzy numbers in the judgment matrix should be defuzzed into cost index. Table 6 showed the fuzzy values of the indicators obtained in the fuzzy evaluation.Table 6
Fuzzy expressions of evaluation index.
Number
Attribute value
Flexibility
Maturity
Automation
Management difficulty
Labour intensity
Yager index
VB
(
1,0.2,0
)
L
R
Very inflexible
Very immature
Very low
Very hard
Very high
0.933
B
(
0.8,0.2,0.2
)
L
R
Inflexible
Immature
Low
Hard
High
0.800
W
(
0.6,0.2,0.2
)
L
R
General
General
General
General
General
0.600
M
(
0.4,0.2,0.2
)
L
R
Medium
Medium
Medium
Medium
Medium
0.400
G
(
0.2,0.2,0.2
)
L
R
Flexible
Mature
High
Easy
Low
0.200
VG
(
0,0
,
0.2
)
L
R
Very flexible
Very mature
Very high
Very easy
Very low
0.067


#### 6.3.2. Defuzzy

Eventually, in the initial judgment matrix, we could foresee from the introduced methodology that the results obtained will be fuzzy numbers, and, according to a conclusion in our selection problem, these results of fuzzy numbers have to be ranked with respect to the principles of PROMETHEE method, and this means that fuzzy numbers have to be compared. In order to compare the fuzzy numbers, Goumas and Lygerou (2000) proposed to use Yager index [30, 31], and we used this index to defuzz the fuzzy numbers and compare them in this study. According to this method, defuzzy form of a given fuzzy number can be calculated as follows:(12)fx=Fm,a,b=3m-a+b3.


#### 6.3.3. Primary Judgment Matrix

In the MMTP evaluation process, the evaluation indicators can be quantified through field research, consultation with experts, and fuzzy evaluation (Table6). Equipment considered in the evaluation is composed of video monitoring system of shearer, geological exploration input related to MMTP, and other automated equipment. With respect towage (x2) indicator, only operators of shearer are considered, including remote control personnel and workers on site. Thewage can be illustrated as follows:(13)x2=wdi+ei=50002+0A=A150000+2A=A25000Ll+0A=A350001+1A=A450000+1A=A5,where w is the average wage per month (5000 yuan RMB/month) and di and ei are the number of workers on site and remote control personnel, respectively. {L/l}, as a function of e, is the smallest integer greater than or equal to L/l, L is the length of thin coal seam working face (30~300 m), and l is the remote control distance of shearer on site (20 m).Safety degree (x8) is a function of the number of workers on site (di), which can be expressed as follows:(14)x8=1-1-αdi,where α is the safety accident rate per operator of shearer in thin coal seam panel. From the above, the values of all indicators can be illustrated in Table 7.Table 7
Values of indicators.
Indicators
Alternatives
A
1
A
2
A
3
A
4
A
5
x
1 (million yuan RMB)
0
0
0
1.5
2.0
x
2 (yuan RMB)
10000
10000
5000e
5000
5000
x
3
VG/0.067
VB/0.933
G/0.2
B/0.8
G/0.2
x
4
VG/0.067
W/0.6
G/0.2
W/0.6
B/0.8
x
5
VB/0.933
VB/0.933
VB/0.933
G/0.2
VG/0.067
x
6
W/0.6
M/0.4
B/0.8
M/0.4
M/0.4
x
7
VB/0.933
G/0.2
M/0.4
G/0.2
VG/0.067
x
8
1
-
(
1
-
α
)
2
0
1
-
(
1
-
α
)
e
α
0
Notes: all indicators are cost indexes.Thus, the judgment matrix can be expressed as follows:(15)R=Xijm×n=0010000100000.0670.9330.0670.60.9330.9330.60.40.9330.21-1-α2005000e0.20.20.9330.80.41-1-αe1.550000.80.60.20.40.2α250000.20.80.0670.40.0670.


## 6.1. PROMETHEE Method

Suppose schemeA=(a1,a2,…,am). Comprehensive ordering is operated under the condition of criteria set c=(f1,f2,…,fn) and weight vector Wk=(w1,w2,…,wn). As a result, the optimal order intensity Gk(dij) of ai and aj under the condition of criteria c is the preference function value of criterion value difference and can be expressed using the function as follows:(6)Gkdij=Pkai,aj∈0,1.The optimal order intensity of ai goes from Gk(d)=0 (no difference) to Gk(d)=1 (strict priority) relative to that of aj. The multiattribute preference optimal sequence index can be expressed as follows:(7)Hai,aj=∑k=1nWkPkai,aj.In PROMETHEE I, the positive direction and the negative direction of preference priority rating ofai can be, respectively, shown as follows:(8)Φ+ai=∑j=1mHai,aj,Φ-ai=∑j=1mHaj,ai,where Φ+(ai) is the degree by which ai is superior to aj and Φ-(ai) is the degree by which ai is inferior to aj. The scheme is superior to the higher positive direction or the lower negative direction. Complete sorting of the scheme set can be obtained according to PROMETHEE II. The optimal relationship of different schemes depends on comprehensive optimal level value, which can be expressed as follows:(9)Φai=Φ+ai-Φ-ai.


## 6.2. Preference Function

Brans and other professors have offered six kinds of preference functions [15, 21, 25, 26]. In this research, linear preference function with no difference interval was adopted. The accuracy of the results can meet the needs of solving this problem. Linear preference function can be expressed as follows:(10)Pkai,aj=0d≤0dijp0<d≤p1d>p,where dij=xir-xjr (i,j=1,2,…,m; r=1,2,…,n), xij is the element of the judgment matrix, and pr is the strict preference threshold value of the linear preference function to rth criterion, which can be expressed as pr=max⁡xir-min⁡xir [27].


## 6.3. Judgment Matrix

In this study, supposing a set of alternativesa=A1,A2,…,Am including m alternatives and a set of evaluation indicators X=x1,x2,…,xn including n indicators, xij (i=1,2,…,m; j=1,2,…,n) represents the jth indicator of the ith alternative Ai. Thus, the judgment matrix can be expressed as(11)R=Xijm×n=x11x12⋯x1nx21x22⋯x2n⋮⋮⋮⋮xm1xm2⋯xmn.Obviously, some evaluation indicators could not be quantified accurately in this paper, such as the adaptability (x3), technical maturity (x4), automation level (x5), management difficulty (x6), and labor intensity (x7). Therefore, the fuzzy set theory was introduced and applied to quantify these indicators.


### 6.3.1. Fuzzy Set Theory

f
(
x
) is about the membership function of fuzzy number x, in which x=(m,a,b)LR; that is to say, m-a<x<m+b and f(x)∈0,1. Within the scope of (m-a,m) and (m,m+b), f(x) is linear monotone increasing function and monotone decreasing function, respectively [28], as shown in Figure 2.Figure 2
Triangular fuzzy numbers.In this paper, the decision-makers had 6 choices [29], namely, VG1,0.2,0LR, G0.8,0.2,0.2LR, M0.6,0.2,0.2LR, W0.4,0.2,0.2LR, B0.2,0.2,0.2LR, and VB0,0,0.2LR.In the evaluation, equipment investment (x1), wage (x2), and safety degree (x8) are predictable cost indicators. On purpose of unification and comprehensive ordering, the other indicators expressed as fuzzy numbers in the judgment matrix should be defuzzed into cost index. Table 6 showed the fuzzy values of the indicators obtained in the fuzzy evaluation.Table 6
Fuzzy expressions of evaluation index.
Number
Attribute value
Flexibility
Maturity
Automation
Management difficulty
Labour intensity
Yager index
VB
(
1,0.2,0
)
L
R
Very inflexible
Very immature
Very low
Very hard
Very high
0.933
B
(
0.8,0.2,0.2
)
L
R
Inflexible
Immature
Low
Hard
High
0.800
W
(
0.6,0.2,0.2
)
L
R
General
General
General
General
General
0.600
M
(
0.4,0.2,0.2
)
L
R
Medium
Medium
Medium
Medium
Medium
0.400
G
(
0.2,0.2,0.2
)
L
R
Flexible
Mature
High
Easy
Low
0.200
VG
(
0,0
,
0.2
)
L
R
Very flexible
Very mature
Very high
Very easy
Very low
0.067


### 6.3.2. Defuzzy

Eventually, in the initial judgment matrix, we could foresee from the introduced methodology that the results obtained will be fuzzy numbers, and, according to a conclusion in our selection problem, these results of fuzzy numbers have to be ranked with respect to the principles of PROMETHEE method, and this means that fuzzy numbers have to be compared. In order to compare the fuzzy numbers, Goumas and Lygerou (2000) proposed to use Yager index [30, 31], and we used this index to defuzz the fuzzy numbers and compare them in this study. According to this method, defuzzy form of a given fuzzy number can be calculated as follows:(12)fx=Fm,a,b=3m-a+b3.


### 6.3.3. Primary Judgment Matrix

In the MMTP evaluation process, the evaluation indicators can be quantified through field research, consultation with experts, and fuzzy evaluation (Table6). Equipment considered in the evaluation is composed of video monitoring system of shearer, geological exploration input related to MMTP, and other automated equipment. With respect towage (x2) indicator, only operators of shearer are considered, including remote control personnel and workers on site. Thewage can be illustrated as follows:(13)x2=wdi+ei=50002+0A=A150000+2A=A25000Ll+0A=A350001+1A=A450000+1A=A5,where w is the average wage per month (5000 yuan RMB/month) and di and ei are the number of workers on site and remote control personnel, respectively. {L/l}, as a function of e, is the smallest integer greater than or equal to L/l, L is the length of thin coal seam working face (30~300 m), and l is the remote control distance of shearer on site (20 m).Safety degree (x8) is a function of the number of workers on site (di), which can be expressed as follows:(14)x8=1-1-αdi,where α is the safety accident rate per operator of shearer in thin coal seam panel. From the above, the values of all indicators can be illustrated in Table 7.Table 7
Values of indicators.
Indicators
Alternatives
A
1
A
2
A
3
A
4
A
5
x
1 (million yuan RMB)
0
0
0
1.5
2.0
x
2 (yuan RMB)
10000
10000
5000e
5000
5000
x
3
VG/0.067
VB/0.933
G/0.2
B/0.8
G/0.2
x
4
VG/0.067
W/0.6
G/0.2
W/0.6
B/0.8
x
5
VB/0.933
VB/0.933
VB/0.933
G/0.2
VG/0.067
x
6
W/0.6
M/0.4
B/0.8
M/0.4
M/0.4
x
7
VB/0.933
G/0.2
M/0.4
G/0.2
VG/0.067
x
8
1
-
(
1
-
α
)
2
0
1
-
(
1
-
α
)
e
α
0
Notes: all indicators are cost indexes.Thus, the judgment matrix can be expressed as follows:(15)R=Xijm×n=0010000100000.0670.9330.0670.60.9330.9330.60.40.9330.21-1-α2005000e0.20.20.9330.80.41-1-αe1.550000.80.60.20.40.2α250000.20.80.0670.40.0670.


## 6.3.1. Fuzzy Set Theory

f
(
x
) is about the membership function of fuzzy number x, in which x=(m,a,b)LR; that is to say, m-a<x<m+b and f(x)∈0,1. Within the scope of (m-a,m) and (m,m+b), f(x) is linear monotone increasing function and monotone decreasing function, respectively [28], as shown in Figure 2.Figure 2
Triangular fuzzy numbers.In this paper, the decision-makers had 6 choices [29], namely, VG1,0.2,0LR, G0.8,0.2,0.2LR, M0.6,0.2,0.2LR, W0.4,0.2,0.2LR, B0.2,0.2,0.2LR, and VB0,0,0.2LR.In the evaluation, equipment investment (x1), wage (x2), and safety degree (x8) are predictable cost indicators. On purpose of unification and comprehensive ordering, the other indicators expressed as fuzzy numbers in the judgment matrix should be defuzzed into cost index. Table 6 showed the fuzzy values of the indicators obtained in the fuzzy evaluation.Table 6
Fuzzy expressions of evaluation index.
Number
Attribute value
Flexibility
Maturity
Automation
Management difficulty
Labour intensity
Yager index
VB
(
1,0.2,0
)
L
R
Very inflexible
Very immature
Very low
Very hard
Very high
0.933
B
(
0.8,0.2,0.2
)
L
R
Inflexible
Immature
Low
Hard
High
0.800
W
(
0.6,0.2,0.2
)
L
R
General
General
General
General
General
0.600
M
(
0.4,0.2,0.2
)
L
R
Medium
Medium
Medium
Medium
Medium
0.400
G
(
0.2,0.2,0.2
)
L
R
Flexible
Mature
High
Easy
Low
0.200
VG
(
0,0
,
0.2
)
L
R
Very flexible
Very mature
Very high
Very easy
Very low
0.067


## 6.3.2. Defuzzy

Eventually, in the initial judgment matrix, we could foresee from the introduced methodology that the results obtained will be fuzzy numbers, and, according to a conclusion in our selection problem, these results of fuzzy numbers have to be ranked with respect to the principles of PROMETHEE method, and this means that fuzzy numbers have to be compared. In order to compare the fuzzy numbers, Goumas and Lygerou (2000) proposed to use Yager index [30, 31], and we used this index to defuzz the fuzzy numbers and compare them in this study. According to this method, defuzzy form of a given fuzzy number can be calculated as follows:(12)fx=Fm,a,b=3m-a+b3.


## 6.3.3. Primary Judgment Matrix

In the MMTP evaluation process, the evaluation indicators can be quantified through field research, consultation with experts, and fuzzy evaluation (Table6). Equipment considered in the evaluation is composed of video monitoring system of shearer, geological exploration input related to MMTP, and other automated equipment. With respect towage (x2) indicator, only operators of shearer are considered, including remote control personnel and workers on site. Thewage can be illustrated as follows:(13)x2=wdi+ei=50002+0A=A150000+2A=A25000Ll+0A=A350001+1A=A450000+1A=A5,where w is the average wage per month (5000 yuan RMB/month) and di and ei are the number of workers on site and remote control personnel, respectively. {L/l}, as a function of e, is the smallest integer greater than or equal to L/l, L is the length of thin coal seam working face (30~300 m), and l is the remote control distance of shearer on site (20 m).Safety degree (x8) is a function of the number of workers on site (di), which can be expressed as follows:(14)x8=1-1-αdi,where α is the safety accident rate per operator of shearer in thin coal seam panel. From the above, the values of all indicators can be illustrated in Table 7.Table 7
Values of indicators.
Indicators
Alternatives
A
1
A
2
A
3
A
4
A
5
x
1 (million yuan RMB)
0
0
0
1.5
2.0
x
2 (yuan RMB)
10000
10000
5000e
5000
5000
x
3
VG/0.067
VB/0.933
G/0.2
B/0.8
G/0.2
x
4
VG/0.067
W/0.6
G/0.2
W/0.6
B/0.8
x
5
VB/0.933
VB/0.933
VB/0.933
G/0.2
VG/0.067
x
6
W/0.6
M/0.4
B/0.8
M/0.4
M/0.4
x
7
VB/0.933
G/0.2
M/0.4
G/0.2
VG/0.067
x
8
1
-
(
1
-
α
)
2
0
1
-
(
1
-
α
)
e
α
0
Notes: all indicators are cost indexes.Thus, the judgment matrix can be expressed as follows:(15)R=Xijm×n=0010000100000.0670.9330.0670.60.9330.9330.60.40.9330.21-1-α2005000e0.20.20.9330.80.41-1-αe1.550000.80.60.20.40.2α250000.20.80.0670.40.0670.


## 7. Results and Discussions

At the beginning of the evaluation, all the indicators have been transformed into cost indexes. Hence, the priorities of the alternatives decrease with the values of the final evaluation obtained from AHP or PROMETHEE.


### 7.1. Results from AHP

The performance graph (Figure3) depicts the value of the evaluation obtained from AHP. With respect to theeconomical main criterion, the value of the evaluation (E(e)) is closely related to the coefficient about the length of working face (e). The priorities of the alternatives were presented in Table 8. If thetechnical main criterion is considered, alternative A5 is preferable to other alternatives, and the other alternatives are ranked in the order of A1, A3, A4, and A2. In the same way, if theergonomic main criterion is considered, alternative A5 is also selected to be the best alternative MMTP, and the other alternatives are ranked in the order of A2, A4, A1, and A3.Table 8
Priorities of the alternatives consideringeconomical main criterion.
e
2(L =  20~40 m)
3(L = 40~60 m)
4(L = 60~80 m)
5~6(L = 80~120 m)
7~10(L = 120~200 m)
11~15(L = 200~300 m)
Priorities
A
3, A4, A2/A1, A5
A
3, A2/A1, A4, A5
A
3/A2/A1, A4, A5
A
2/A1, A3, A4, A5
A
2/A1, A4, A3, A5
A
2/A1, A4, A5, A3
Notes:Ai/Aj shows that the priority of alternative Ai is the same as the one of Aj.Figure 3
Final priorities of the five MMTPs from AHP.The overall weights of the alternative MMTPs were obtained by multiplying the priority of each main criterion by the priority of each alternative. As illustrated in Figure3, the overall ranking of the alternatives can be calculated. With respect to all criteria, the value of the evaluation (O(e)) is closely related to the coefficient about the length of working face (e).The priorities of the alternatives considering all criteria were presented in Table9.Table 9
Priorities of the alternatives considering all criteria.
e
2
4~15
Priorities
A
5, A2/A1, A3, A4
A
5, A2/A1, A4, A3


### 7.2. Results from PROMETHEE

After the value ofH(Ai,Aj) is determined, alternative MMTPs are evaluated, and positive flow (Φ+(ai)), negative flow (Φ-(ai)), and net flow (Φ(ai)) values are calculated. The obtained flow values are presented in Table 10. Then, the ranking results are calculated by PROMETHEE I and PROMETHEE II with the usage of positive flow and net flow values in this table. The accurate ranking of alternatives is presented in Figure 4. Table 11 shows the ranking results in detail.Table 10
Fuzzy PROMETHEE flows.
Flow values
A
i
A
1
A
2
A
3
A
4
A
5
Φ
+
(
a
i
)
1.375
+
0
.
26
/
(
e
-
1
)
+
0.10
5
[
5
α
-
3
α
2
]
/
[
1
-
(
1
-
α
)
e
]
0.975
+
0
.
26
/
(
e
-
1
)
1.531
-
0
.
26
/
(
e
-
1
)
+
0.105
(
α
2
-
3
α
)
/
[
1
-
(
1
-
α
)
e
]
0.901
+
0.21
α
/
[
1
-
(
1
-
α
)
e
]
0.592
Φ
-
(
a
i
)
1.104
-
0
.
13
/
(
e
-
1
)
+
0.105
(
α
2
-
2
α
)
/
[
1
-
(
1
-
α
)
e
]
0.784-0.13/(e-1)+0.105(3α-2α2)/[1-(1-α)e]
1.194
0.921
+
0.26
/
(
e
-
1
)
-
0.105
α
2
/
[
1
-
(
1
-
α
)
e
]
1.371
+
0.26
/
(
e
-
1
)
+
0.105
(
3
α
-
α
2
)
/
[
1
-
(
1
-
α
)
e
]
Φ
(
a
i
)
0
.
271
+
0
.
39
/
(
e
-
1
)
+
0.10
5
[
7
α
-
4
α
2
]
/
[
1
-
(
1
-
α
)
e
]
0.191
+
0
.
39
/
(
e
-
1
)
-
0.105
(
3
α
-
2
α
2
)
/
[
1
-
(
1
-
α
)
e
]
0.337
-
0
.
26
/
(
e
-
1
)
+
0.105
(
α
2
-
3
α
)
/
[
1
-
(
1
-
α
)
e
]
-
0.02
-
0.26
/
(
e
-
1
)
+
0.105
(
2
α
+
α
2
)
/
[
1
-
(
1
-
α
)
e
]
-
0.799
-
0.26
/
(
e
-
1
)
-
0.105
(
3
α
-
α
2
)
/
[
1
-
(
1
-
α
)
e
]Table 11
The resulting ranking.
e
2 (L = 20~40 m)
3~9 (L = 40~180 m)
10~12 (L = 180~240 m)
13~15 (L = 240~300 m)
Partial ranking
A
5, A4, A3, A2, A1
A
5, A4, A2, A3, A1
A
5, A4, A2, A3/A1
A
5, A4, A2, A1, A3
Complete ranking
A
5, A4, A3, A2, A1
Notes:Ai/Aj shows that the priority of alternative Ai is the same as the one of Aj.Figure 4
PROMETHEE ranking.Alternatives are ranked from the best to the worst one by using the net flow(Φ(ai)) in PROMETHEE II complete ranking. Here, according to the compartments based on the net flows, the alternative with the higher net flow is assumed to be inferior to the others, and the rest of the alternatives are ranked due to their net flow values likewise. Since PROMETHEE I does not provide a complete ranking, resulting ranking called partial ranking cannot be compared with the ranking provided by PROMETHEE II. In some ranking problems, PROMETHEE I can give a complete ranking depending on the evaluation matrix values and this ranking cannot be different from the one achieved with PROMETHEE II. As illustrated in Figure 4, the negative flow and net flow values are closely related to the coefficient about length of working face [32].As illustrated in Table11, partial ranking of alternative is closely related to the coefficient about the length of working face (e). There are 4 kinds of possibilities in the partial ranking. Then, complete ranking of alternatives is a must to the final ranking results. Alternative 5 (A5) is selected to be the best alternative MMTP according to the complete ranking results, and the other alternatives are ranked in the order of A4,A3, A2, and A1.


### 7.3. Discussions

In the coal mining engineering, only one MMTP usually cannot meet the demand of safety, productivity, and efficiency. The specific MMTP should be adopted in the given mining stage. In this paper, several kinds of MMTPs applied successfully in China were evaluated by AHP and PROMETHEE, respectively. From the above ranking results, the best alternative MMTP selected by PROMETHEE is clearly consistent with the one by AHP. The most appropriate alternative MMTP for thin coal seam mining, MMTP with presetting trajectory cutting, is selected.Before presetting trajectory cutting, with the usage of detection techniques, 3D geological model of thin coal seam working face which can meet mining engineering requirements should be established, including thickness of seam, gas, and structure. Then, the operating parameters of shearer can be preset in some degree according to the 3D geological model. During the normal mining, shearer in thin coal seam working face can be operated in the parameters preset with unmanned intervention on site. In this way, the operators of the shearer can be liberated utterly. MMTP with presetting trajectory cutting will have potentially broad application in the fields of thin coal seam mining.In general, with the increasing of precision of geologic exploration of thin coal seam and key assisting intelligent techniques, MMTP should transit from other MMTPs towards MMTP with presetting trajectory cutting, to achieve the intelligent and unmanned excavation of thin coal seam.


## 7.1. Results from AHP

The performance graph (Figure3) depicts the value of the evaluation obtained from AHP. With respect to theeconomical main criterion, the value of the evaluation (E(e)) is closely related to the coefficient about the length of working face (e). The priorities of the alternatives were presented in Table 8. If thetechnical main criterion is considered, alternative A5 is preferable to other alternatives, and the other alternatives are ranked in the order of A1, A3, A4, and A2. In the same way, if theergonomic main criterion is considered, alternative A5 is also selected to be the best alternative MMTP, and the other alternatives are ranked in the order of A2, A4, A1, and A3.Table 8
Priorities of the alternatives consideringeconomical main criterion.
e
2(L =  20~40 m)
3(L = 40~60 m)
4(L = 60~80 m)
5~6(L = 80~120 m)
7~10(L = 120~200 m)
11~15(L = 200~300 m)
Priorities
A
3, A4, A2/A1, A5
A
3, A2/A1, A4, A5
A
3/A2/A1, A4, A5
A
2/A1, A3, A4, A5
A
2/A1, A4, A3, A5
A
2/A1, A4, A5, A3
Notes:Ai/Aj shows that the priority of alternative Ai is the same as the one of Aj.Figure 3
Final priorities of the five MMTPs from AHP.The overall weights of the alternative MMTPs were obtained by multiplying the priority of each main criterion by the priority of each alternative. As illustrated in Figure3, the overall ranking of the alternatives can be calculated. With respect to all criteria, the value of the evaluation (O(e)) is closely related to the coefficient about the length of working face (e).The priorities of the alternatives considering all criteria were presented in Table9.Table 9
Priorities of the alternatives considering all criteria.
e
2
4~15
Priorities
A
5, A2/A1, A3, A4
A
5, A2/A1, A4, A3


## 7.2. Results from PROMETHEE

After the value ofH(Ai,Aj) is determined, alternative MMTPs are evaluated, and positive flow (Φ+(ai)), negative flow (Φ-(ai)), and net flow (Φ(ai)) values are calculated. The obtained flow values are presented in Table 10. Then, the ranking results are calculated by PROMETHEE I and PROMETHEE II with the usage of positive flow and net flow values in this table. The accurate ranking of alternatives is presented in Figure 4. Table 11 shows the ranking results in detail.Table 10
Fuzzy PROMETHEE flows.
Flow values
A
i
A
1
A
2
A
3
A
4
A
5
Φ
+
(
a
i
)
1.375
+
0
.
26
/
(
e
-
1
)
+
0.10
5
[
5
α
-
3
α
2
]
/
[
1
-
(
1
-
α
)
e
]
0.975
+
0
.
26
/
(
e
-
1
)
1.531
-
0
.
26
/
(
e
-
1
)
+
0.105
(
α
2
-
3
α
)
/
[
1
-
(
1
-
α
)
e
]
0.901
+
0.21
α
/
[
1
-
(
1
-
α
)
e
]
0.592
Φ
-
(
a
i
)
1.104
-
0
.
13
/
(
e
-
1
)
+
0.105
(
α
2
-
2
α
)
/
[
1
-
(
1
-
α
)
e
]
0.784-0.13/(e-1)+0.105(3α-2α2)/[1-(1-α)e]
1.194
0.921
+
0.26
/
(
e
-
1
)
-
0.105
α
2
/
[
1
-
(
1
-
α
)
e
]
1.371
+
0.26
/
(
e
-
1
)
+
0.105
(
3
α
-
α
2
)
/
[
1
-
(
1
-
α
)
e
]
Φ
(
a
i
)
0
.
271
+
0
.
39
/
(
e
-
1
)
+
0.10
5
[
7
α
-
4
α
2
]
/
[
1
-
(
1
-
α
)
e
]
0.191
+
0
.
39
/
(
e
-
1
)
-
0.105
(
3
α
-
2
α
2
)
/
[
1
-
(
1
-
α
)
e
]
0.337
-
0
.
26
/
(
e
-
1
)
+
0.105
(
α
2
-
3
α
)
/
[
1
-
(
1
-
α
)
e
]
-
0.02
-
0.26
/
(
e
-
1
)
+
0.105
(
2
α
+
α
2
)
/
[
1
-
(
1
-
α
)
e
]
-
0.799
-
0.26
/
(
e
-
1
)
-
0.105
(
3
α
-
α
2
)
/
[
1
-
(
1
-
α
)
e
]Table 11
The resulting ranking.
e
2 (L = 20~40 m)
3~9 (L = 40~180 m)
10~12 (L = 180~240 m)
13~15 (L = 240~300 m)
Partial ranking
A
5, A4, A3, A2, A1
A
5, A4, A2, A3, A1
A
5, A4, A2, A3/A1
A
5, A4, A2, A1, A3
Complete ranking
A
5, A4, A3, A2, A1
Notes:Ai/Aj shows that the priority of alternative Ai is the same as the one of Aj.Figure 4
PROMETHEE ranking.Alternatives are ranked from the best to the worst one by using the net flow(Φ(ai)) in PROMETHEE II complete ranking. Here, according to the compartments based on the net flows, the alternative with the higher net flow is assumed to be inferior to the others, and the rest of the alternatives are ranked due to their net flow values likewise. Since PROMETHEE I does not provide a complete ranking, resulting ranking called partial ranking cannot be compared with the ranking provided by PROMETHEE II. In some ranking problems, PROMETHEE I can give a complete ranking depending on the evaluation matrix values and this ranking cannot be different from the one achieved with PROMETHEE II. As illustrated in Figure 4, the negative flow and net flow values are closely related to the coefficient about length of working face [32].As illustrated in Table11, partial ranking of alternative is closely related to the coefficient about the length of working face (e). There are 4 kinds of possibilities in the partial ranking. Then, complete ranking of alternatives is a must to the final ranking results. Alternative 5 (A5) is selected to be the best alternative MMTP according to the complete ranking results, and the other alternatives are ranked in the order of A4,A3, A2, and A1.


## 7.3. Discussions

In the coal mining engineering, only one MMTP usually cannot meet the demand of safety, productivity, and efficiency. The specific MMTP should be adopted in the given mining stage. In this paper, several kinds of MMTPs applied successfully in China were evaluated by AHP and PROMETHEE, respectively. From the above ranking results, the best alternative MMTP selected by PROMETHEE is clearly consistent with the one by AHP. The most appropriate alternative MMTP for thin coal seam mining, MMTP with presetting trajectory cutting, is selected.Before presetting trajectory cutting, with the usage of detection techniques, 3D geological model of thin coal seam working face which can meet mining engineering requirements should be established, including thickness of seam, gas, and structure. Then, the operating parameters of shearer can be preset in some degree according to the 3D geological model. During the normal mining, shearer in thin coal seam working face can be operated in the parameters preset with unmanned intervention on site. In this way, the operators of the shearer can be liberated utterly. MMTP with presetting trajectory cutting will have potentially broad application in the fields of thin coal seam mining.In general, with the increasing of precision of geologic exploration of thin coal seam and key assisting intelligent techniques, MMTP should transit from other MMTPs towards MMTP with presetting trajectory cutting, to achieve the intelligent and unmanned excavation of thin coal seam.


## 8. Case Study

Panel 43101 is a thin coal seam working face at Liangshuijing coal mine of Shaanxi Huisen Coal Industry Development Co., Ltd., in China. The panel mainly focuses on mining #4−3 coal seam. Fully mechanized overall height mining is adopted in this face. The thickness of #4−3 coal seam is from 1.05 m to 1.4 m, and the average is 1.14 m. The inclination is from 0° to 1°. According to statistics, the safety accident rate per operator of shearer (α) in this panel is 0.01. The length of this panel (L) is 160 m.Based on the results from AHP and PROMETHEE in Section7, the most appropriate MMTP, that is, MMTP with presetting trajectory cutting, for panel 43101 was selected.In the acceptance conference of the Research on the Mining Techniques and Equipment for Thin Seamsin Xi’an, the most appropriate MMTP was recognized unanimously by the participating experts. Moreover, MMTP with presetting trajectory cutting is successfully applied in the thin coal seam mining for panel 43101.


## 9. Conclusions

This paper has demonstrated the application of the AHP and PROMETHEE methods in evaluating MMTPs for thin coal seam mining in China. Unlike the conventional approach which is an empirical method for the selection of MMTPs, the AHP and PROMETHEE methods make it possible to evaluate the alternative MMTPs in a more scientific manner which preserves integrity and objectivity. The two methods are flexible, transparent, easy to comprehend, and easy to apply by decision-makers.In the established decision-making model, five alternatives were evaluated with regard to three main criteria and their subcriteria. The evaluations by the two methods revealed that the most appropriate MMTP for thin coal seam mining is MMTP with presetting trajectory cutting (A5). The weight calculated from AHP revealed that thetechnical main criterion carried the highest weight of relative importance in the evaluation process; this was a result of the fact that decision-makers pay more attention totechnical criterion than the other criteria.MMTP is a crucial task in mining operations. It is closely related to safety, productivity, and efficiency. The rational evaluation of MMTPs for thin coal seam mining requires the consideration of numerous criteria, including economical, technical, and ergonomic factors. The problem is based on the comparisons of alternative MMTPs according to the identified criteria. Hence, decision-making methods to solve MCDM problem are considered to be used in the paper. For this purpose, AHP and PROMETHEE methods work together to solve this problem, and the most appropriate MMTP was selected.



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*Source: 893232-2015-10-21.xml*