_{jg^{\prime}o}^{bk} \geq 0,j = 0,0,\cdots,J_{k};k = 0,0,\cdots,K;} \\ {0 - \frac{0}{R_{k} + J_{k}}\left( {{\sum\limits_{r = 0}^{R_{k}}\frac{t_{rg^{\prime}}^{yk}}{y_{rg^{\prime}o}^{k}}} + {\sum\limits_{j = 0}^{J_{k}}\frac{t_{jg^{\prime}}^{bk}}{b_{jg^{\prime}o}^{k}}}} \right) \geq \varepsilon,k = 0,0,\cdots,K;} \\ {{\sum\limits_{n \in g^{\prime},n \neq o}{\lambda_{g^{\prime}n}^{k}