RESONANT INVERTER SYSTEM AND CIRCUIT FOR CONTROLLING THE RESONANT INVERTER SYSTEM

Abstract: An inverter system has first and second resonating current sources (50-63, 70-83) which are resonant at the same frequency. The currents of the two sources are combined. At lower power levels, the currents are substantially out of phase and the frequency is adjusted. At intermediate power levels, the phases of the currents are adjusted and the frequency is fixed. At high power levels, the currents are substantially in phase and the frequency is adjusted.

Description: This invention relates to an inverter system, for instance of sine-wave-type. Power supplies are used in almost all electronic equipments where power for operating the circuits is derived from a power line or mains typically providing 115V AC or 230V AC at 50Hz or 60Hz. A power supply converts the line or mains power into the particular form required by the equipment; for example, 5V DC is used in computer circuits, while 75,000V is required to operate X-Ray tubes. Developments in power supply technology are being directed toward a reduction in size and weight, and an increase in efficiency. These goals may be achieved with the application of well-known inverter and switching techniques, utilizing frequencies much higher than the mains frequencies. In most electronic applications, control and regulation of the output voltage are usually required, so that operation of the electronic equipment is unaffected by changes in mains voltage or output loading conditions. Regulation in switching power supplies is generally achieved by adjusting the ratio of the "on" to "off" time of an electronic switch. Most switching power supplies operate at a fixed frequency, typically between 20kHz and 100kHz, and control of the output is achieved by varying the duration of the "on" pulse, a technique known as pulse width modulation. The development of new switching devices (e.g., power MOSFETs and fast switching SCRs) and low-loss capacitors with polypropylene dielectric allows very high currents to be controlled at high frequencies, and has opened up new possibilities of high frequency power conversion at high power levels. At power levels in the multi-kilowatt range it becomes more important to switch the power devices on and off at low instantaneous values of current so that losses and stresses in the switching components are reduced, and ratio frequency interference (RFI) is minimized. Since these conditions are conveniently realized with sinusoidal current waveforms, series resonant converter systems operating at high frequency (e.g., greater than 20kHz) are now being developed and produced for high power applications. The problem with this type of circuit is that, in its basic form, regulation is obtained by control of the repetition frequency of the inverter rather than by pulse width modulation. At the lower frequencies (at the lower power levels), the audio noise generated by the magnetic components can become intolerable, and the magnitude of the output voltage ripple can also be excessive. Furthermore, the design of a power transformer which can operate over a wide frequency range is difficult, particularly when high step-up or step-down ratios are needed for the generation of high or low voltages. In these cases, resonance of the leakage inductance with the interwinding and circuit capacitance can cause instabilities in the control circuit. One method of overcoming this control problem is described in U.S. Patent No. 4,488,214. In the system disclosed in that patent, typically used for power supplies in the 3kW-30kW range, a combination of digital and analog techniques is used for regulation and control. Multiple series resonant circuits, used as current sources, having the same resonant frequency but operating at different current levels, supply power to the load in controlled combinations in such a way as to always keep the frequency at a high value. Digital control of the combination of resonant circuits is determined by feedback from the output voltage or current sensing circuits. Precise analog control of the output is maintained by a fine adjustment in operating frequency over a relatively narrow range. A disadvantage of this control system in some applications is the slow response to load changes which results from the relatively long settling time of the digital control loop. Also, the change in frequency during selection of the lowest power inverters can be as high as two to one. (Although at low frequencies a hum may be audible, at low frequencies the power level is low so that the hum level is not objectionable.) French Patent Specification 2215743 relates to a standard circuit for generating an AC signal involving multiple resonant circuits switched sequentially at a fixed frequency. The arrangement adopts the features defined in the precharacterising portion of claim 1 According to one aspect of the present invention, there is provided an inverter system as defined in the appended Claim 1. According to another aspect of the invention, there is provided a circuit as defined in the appended Claim 11. It is thus possible to provide regulation and control of a resonant converter over a wide power range while maintaining a fast response to load changes, and allowing operation at a more constant high frequency. In a preferred embodiment of the invention, at least two resonating current-supplying sources are provided, the two sources being resonant at the same frequency. The frequency or repetition rate of the sources can be varied. (The resonant frequency is determined solely by the values of the resonating capacitor and inductance, and is something totally different from the frequency of operation, i.e. the frequency at which the SCRs are fired. The term resonant frequency is used herein whenever that is the subject.) Currents from the two sources are supplied at the same frequency, but the relative phases can be adjusted such that the currents add to or subtract from each other. The power output can be increased by increasing the frequency, or by bringing the two currents closer in phase with each other. At lower power levels, the two currents are substantially out of phase. The frequency is increased rapidly as a function of desired current output and rises typically to about 18kHz by the time the inverter supplies only a few percent of the maximum output power. The frequency than remains substantially constant, and the output power can be increased by bringing the currents closer in phase. Instead of the two currents substantially cancelling each other, they begin to aid each other in order to increase the output power. There is an abrupt change in the phase in about the middle of this low- medium power operation. In order to reach still higher power levels,at the upper range of the control, after the currents are brought substantially in phase with each other, the frequency is increased. While the first frequency control covers the lower few percent of the power range, the second frequency control covers about the upper thirty percent of the power range. The phase control controls the power range from a few percent to about seventy percent of maximum. The invention will be further described, by way of example, with reference to the accompanying drawings, in which: Figure 1 illustrates a basic prior art resonant circuit which forms the heart of present-day high-power, high-frequency resonant inverter power systems; Figure 2 illustrates current and voltage waveforms applicable to the operation of the circuit of Figure 1 under shorted-load conditions; Figure 3 illustrates typical voltage and current waveforms applicable to the circuit of Figure 1 for a non-shorted load; Figure 4 is a schematic diagram of an inverter system constituting a preferred embodiment of the invention; Figures 5-8 illustrate current waveforms applicable to operation of the embodiment of Figure 4 for conditions of increasing power output; Figure 9 illustrates the transfer function of the current available at the load resulting from the phase shift between paired currents in the circuit of Figure 4; Figure 10 illustrates current waveforms applicable to the circuit of Figure 4 for "no-gap" current waveforms; Figure 11 illustrates the transfer function applicable to the "no-gap" current waveform condition; Figure 12 is a block diagram of a control circuit block 68 of Figure 4; Figure 13 illustrates three functions which characterize the operation of the system of Figure 4; Figure 14 is a schematic block diagram of the Silicon General SG3524 pulse width modulator integrated circuit; Figure 15 shows amplifier 107 of Figure 12, together with a detailed schematic for comparator 148 and phase/frequency modulator 149 (with the SG3524 integrated circuit being shown only symbolically); Figure 16 is a detailed schematic diagram of SCR trigger circuits 90 and 91 of Figure 4, together with phase step switch and driver 150 of Figure 12; Figure 17 illustrates timing waveforms showing the relationships of signals identified in Figure 16, including differences in operation during modes 2 and 3; and Figure 18 illustrates (a) the current-voltage characteristic of Zener diode 108 of Figure 15, (b) the voltage-current relationship which determines frequency control, and (c) the voltage-voltage relationship which determines phase control. Referring to the basic prior art resonant inverter circuit of Figure 1, DC input of typically 300V derived from rectified mains voltage is applied across terminals 21 and 22, with terminal 21 typically being at a potential of +150 volts with respect to the potential at node 23. The inverter includes two series circuits, each having an SCR 24 or 25, and an inductor 26 or 27. Typically, each inductor has a magnitude of 10 microhenries. Control circuit 28 alternately triggers the two SCRs through pulse transformers 29 and 30, each secondary winding being connected between the gate and cathode of a respective SCR. The resonant output circuit includes a capacitor 31 and a load. The inverter functions to transform the DC input potential to a sine wave AC current in a load. In a typical application, however, what is desired is a DC load current. Thus, what is shown in Figure 1 is a standard rectifier which includes a transformer 32, a pair of diodes 33, and a filter capacitor 34, together with load 35. In order to control the amplitude of the DC output, a feedback circuit is employed. To control the output voltage, resistors 36a and 36b feed a fraction of the voltage to an input of error amplifier 37. A reference potential 38 is provided by a variable potentiometer 39 to the other input of the error amplifier. The amplifier output is thus an indication of the difference between the actual DC potential derived from resistors 36a and 36b, and that which is desired. The output of the amplifier is supplied to the input of the control circuit 28. In its simplest form, well known in the art, the control circuit is a voltage-to-frequency converter which alternately pulses transformers 29 and 30 at a repetition frequency determined by the potential on the control line 40. The voltage-to-frequency converter is arranged so that an increase in voltage on the control line 40 causes a corresponding reduction in frequency. This standard type of feedback circuit causes the SCRs to be fired more frequently when the DC output must be increased and less frequently when the DC output must be decreased. Control and feedback circuits are well known in the art, and any of the many standard circuits may be employed. Operation of the power circuit can be best understood by assuming that resonating capacitor 31 is initially discharged, that no current flows in the circuit, and that the load between capacitor 31 and node 23 is replaced by a short circuit. In such a case, nodes 23 and 43 are both initially at a common potential. When SCR 24 is fired, a 150-volt potential appears across inductor 26, capacitor 31 and the shorted load. Typically, capacitors 41 and 42 may have twenty times the capacitance of capacitor 31, so the effect of capacitors 41 and 42 on the resulting resonant frequency is small. Current starts to flow through inductor 26, through capacitor 31 and down through the shorted load. Even if the load has zero impedance, as assumed, the peak value of the sine wave current is limited by the resonant circuit comprising inductor 26 and capacitor 31, the peak current being determined by the product of the DC input voltage and the square root of the ratio of the magnitudes of capacitor 31 and inductor 26, as is known in the art. Because the inductor and the capacitor comprise a resonant circuit, the current reverses direction after one-half cycle. As the current reverses direction, SCR 24 is forced to turn off. The current now flows upward through inductor 26 and commutating diode 44. Assuming a zero impedance load and insignficant losses in inductor 26 and capacitor 31, the negative current peak has the same magnitude as the positive current peak. At the end of the second half cycle, diode 44 ceases to conduct. Current flow therefore ceases altogether because positive current (down through inductor 26) can flow only when SCR 24 is on, and it is not fired again. One of the main advantages of the use of a resonant circuit in this manner is that current flow always ceases at the end of a cycle of the oscillating waveform at the point where the current is zero. Were the current otherwise to cease abruptly, a large transient voltage would be induced and the resulting radiation might interfere with connected electronic equipment, and dissipative snubbers would be required. With a zero impedance load, the potential at node 43 after the first half cycle is 300 volts, and the potential at the end of the overall cycle is once again zero. In a practical situation, of course, the load does have impedance. Also, at the end of a cycle when the current has returned to zero, the voltage across capacitor 31 will not be zero, and the capacitor remains charged. Were SCR 24 the only switching device employed, each firing of it would increase the charge on capacitor 31, and after several cycles of operation the capacitor would be charged to the point at which no more power could be delivered through it to the load. In order to restore the charge across capacitor 31, SCR 25 is employed. Each time that this device is fired, it causes a current to flow in the reverse direction through the load, thus balancing the current in capacitor 31 and output transformer 32, and giving rise to AC voltage waveforms across the windings of the transformer. Figure 2 depicts several current and voltage waveforms for the case of a short-circuited load. The top waveform represents the current through capacitor 31, with positive current flowing from left to right and with the peak current typically being about 50 amperes. At time t a , SCR 24 is fired, and a resonating current starts to flow through the SCR, inductor 26 and capacitor 31. The current reaches its peak value when the voltage at node 43, shown in the second waveform, reaches the supply voltage of 150V. The current then starts to decrease and goes to zero at time t b , with the potential at node 43 rising to 300 volts and the SCR turning off. During the second half cycle, diode 44 conducts, a negative current flows, and the voltage at node 43 returns to zero. At time t c , current stops flowing and the voltage at node 43 remains at zero. Some time later, at time t d , SCR 25 is triggered. Now current first flows through the capacitor from right to left. At time t e , SCR 25 turns off and the voltage at node 43 is at -300 volts. Diode 45 conducts during the second half cycle, all current flow ceasing at time t f . The gap between times t c and t d depends on the frequency of operation, i.e. the desired power level. The third waveform in FIG. 2 depicts the voltage at node 46. For as long as current flows through inductor 26, SCR 24 or diode 44, node 46 is connected to the potential at terminal 21. When both SCR 24 and diode 44 are off, the potential at node 46 simply tracks that at node 43. Similar remarks apply to the fourth waveform of FIG. 2, which depicts the voltage at node 47. The analysis above for the case of a zero impedance load always applies insofar as the cessation of current flow is concerned at the end of each cycle of operation, but it is not true in the case of a real load that the potential across the capacitor 31 is zero at the end of each cycle. There is also abrupt steps in the voltage at node 43 (and thereafter at nodes 46 and 47) at time t b and time t e when the direction of current reverses in the resonant circuit, and the current in the conducting output rectifying diode 33 momentarily stops before the rectifying diode connected to the opposite phase of the transformer secondary winding begins to conduct into the load capacitor 34. When a voltage is developed across a real load, the current though capacitor 31 is lower in magnitude during conduction of the commutating diodes than when the SCRs conduct. However, while the polarity of the charge on the capacitor is reversed between alternate cycles, a degree of symmetry is maintained in that at the beginning of each cycle that magnitude of the starting voltage across the capacitor is the same, and the net DC current through the capacitor and the primary winding of the ouput transformer is zero. FIG 3 depicts waveforms comparable to those of FIG 2 for a non-shorted load, one which results in a voltage waveform across the primary winding of transformer 32 which typically alternates between +100 and -100 volts. The idealized voltage waveform V₃₂ across the transformer primary winding is also shown in FIG 3. As mentioned above, one of the main advantages of the prior art circuit of FIG. 1 is that whenever an SCR is fired, the resulting current constitutes only a single cycle of an oscillating waveform, the current flowing through the SCR during the first half-cycle and through the respective commutating diode during the second half-cycle. The SCR turns off automatically when the current drops below the "holding" value, the diode turns off at the end of the cycle when the current attempts to reverse direction once again, and there is no second cycle of conduction because the SCR remains off. The rate of which the SCRs are fired determines the total power delivered to the load, and thus a simple voltage-to-frequency control circuit can be employed to vary the output potential across the load. However, the disadvantage with the prior art circuit of FIG. 1 is the wide range of frequencies required to cover output voltage and current variations from zero to full specified values. It is difficult to obtain completely stable operation over such a wide range, and the effects of self-resonance in the output transformer can also produce instabilities in the control circuits at certain operating frequencies. These problems are overcome in a preferred embodiment of the present invention by the use of two series resonant power circuits and a new control circuit which combines phase control techniques with frequency control techniques to allow regulation of output voltage or current from zero to maximum values while maintaining a high operating frequency and a fast response time. Phase control techniques have been used in prior art systems by combining two sine waves having the same amplitude and frequency and controlling the phase of one of the trains of sine waves relative to the other to smoothly vary the resulting sine wave output from essentially zero when out-of-phase, to twice the magnitude of the individual values when in-phase. Although this type of control system works with pure sine waves, it is not directly applicable to the series resonant power circuits shown in FIG. 1 because the actual current and voltage waveforms obtained with these resonant inverters are generally far from sinudoidal. The current waveforms generated in these circuits normally contain gaps and phase reversals between each successive sine wave cycle, and such variations do not allow the simple phasing of two such waveforms to provide smooth control of output amplitude. A circuit for combining the sine wave output currents from two series resonant inverters is shown in FIG. 4. In this case, two full-bridge inverters are used, although the operation is equally effective in half-bridge circuits similar to that shown in FIG. 1 which are more generally used at lower power levels. The first inverter comprises SCRs 50, 51, 52 and 53, reverse conducting diodes 54, 55, 56 and 57, resonating inductors 58, 59, 60 and 61, and resonating capacitors 62 and 63. The sine wave current in the first inverter, depicted as i₁ and i₂ in FIG. 4, is produced when trigger pulses are applied to the SCRs through trigger transformer TR1 secondary windings. The timing of these pulses is determined by the control circuits 68 which apply simultaneous pulses through a trigger circuit 90 to SCR 50 and SCR 53, and which subsequently apply simultaneous pulses to SCR 51 and SCR 52. (The two trigger circuits 90 and 91 are standard pulse shapers/drivers.) Similarly, the second inverter comprises SCRs 70, 71, 72 and 73, diodes 74, 75, 76 and 77, inductors 78, 79, 80 and 81, and capacitors 82 and 83, with triggers to the SCRs supplied from a separate trigger circuit 91. The control circuits 68 allow independent triggering of the first inverter relative to the second so that the relative phases of the current waveforms in the two inverters can be controlled. The current i₅ in the primary of the output transformer 84 is the sum of the currents in the two inverters. With this arrangement, it is possible to control and synchronize the frequency and phase of the current pulses in any desired manner. The terms frequency and phase must be clearly understood. Referring to current i₃₁ in FIG. 3, for example, the frequency determines the period of an overall cycle. Since the resonant period of each SCR and diode conduction cycle is fixed by values of inductance and capacitance, the repetition frequency -- the rate at which the SCRs are fired -- determines the lengths of the gaps in the waveforms. The term phase can be understood by considering another identical current waveform i₃₁. If the two of them can be super-imposed in time, then they are in phase. If one of them is shifted relative to the other, then there is a relative phase difference between them. The SCRs are gated by two pulse transformers, TR1 and TR2, each having four secondary windings. Each transformer is driven by a differentiated square wave whose duty cycle is always 50:50. The differentiated pulses derived from the positive edge of the square waveform applied to the TR1 trigger circuit fires SCRs 50 and 53; the differentiated pulse derived from the negative edge of the square waveform applied to the TR1 trigger circuit fires SCRs 51 and 52. Similarly, an identical (phase-shifted) waveform applied to the TR2 trigger circuit controls firings of the SCRs in the second inverter. As an example of the system operation, the frequency can be held constant and the phase of the current waveform in one inverter can be controlled relative to the other. FIG. 5 shows applicable waveforms when the current in one inverter (i₁, i₂) is substantially out of phase with the current in the other (i₃, i₄). If these waveforms are identical in amplitude and shape, then the combined output, i₅, is ideally zero. As the phase of the current waveform in one inverter is changed relative to the phase in the other, the resulting output current progressively increases as depicted in FIGs. 6 and 7 until the current waveforms are completely in phase. In these cases, a gap of one-half the resonant period typically separates the waveforms of the two inverters. If the repetition frequency then increases, as depicted in FIG. 8, the gap decreases. The transfer function of the current available at the load resulting from the phase shift between the current waveforms is depicted in FIG. 9. The increase in output current reaches a first maximum at a phase shift equal to one-half period (T) of the resonant sine wave, and then drops off as the phase shift increases to twice the period before rising again to a maximum when the waveforms are completely in phase. (Referring to FIG. 6, a phase shift of 3T in one of the two upper waveforms produces congruence; FIG. 8 depicts such substantially in-phase currents.) A different situation can exist at higher repetition frequencies, for example, when the operating frequency is set to one-half the resonant frequency in the inverter, as depicted in FIG. 10. There are no gaps in the waveforms, and the transfer function of output current relative to phase shift is monotonic over the range of the resonant period (2T). FIG. 11 shows a typical transfer function when the relative phase of the current waveforms in the two inverters changes over a range of four resonant periods. The output current reaches a maximum value at a phase shift of 2T, then decreases to zero at 4T. For stable operation with a feedback control loop, phase shift should be limited within the range between a few degrees from out-of-phase to a few degrees before true in-phase, as depicted in FIG. 11 between points A and B. Operation at output current levels between point A and zero current can be controlled by adjusting the frequency from its fixed value (half the resonant frequency) down to zero. Such operation in two modes, a "frequency mode" from zero output current to a few percent of full output (point A in FIG. 11), and a "phase mode" from this point up to in-phase operation at point B, is a simple form of multimode control. However, in many practical applications there are limitations in the use of two-mode operation. Problems can arise because the inverters normally operate at maximum frequency, i.e., giving rise to continuous (no-gap) conduction, as depicted in FIG. 10 even for lower power outputs. This means that maximum currents circulate, even though the output power is low because the currents cancel in the output transformer. It is often desirable to operate below this maximum frequency to minimize the possibilities of shoot-through conditions occurring in the inverters which could be caused, for example, by an SCR having an abnormally long turn-off time. Also, in very high-power inverters using SCRs with turn-off times in the 15us range, it is often desirable to operate in a discontinuous current mode in order to prevent shoot-throughs. In a practical circuit, there is also some interaction between the current waveforms when driving a DC load through the output transformer, and this interaction may cause shoot-through conditions to occur. For these reasons, there are advantages in operating in the discontinous conduction mode when using phase control. The discontinuous mode allows gaps in the current waveforms which tend to eliminate the undersirable waveform interaction that occurs in the region of phase cancellation. Typical discontinuous conduction waveforms are depicted in FIGS. 6 and 7 where the gap in each waveform is one-half the period of the inverter resonant circuit. The transfer function of output current relative to phase shift in this case is shown in FIG. 9. It will be noted that when the phases approach substantial cancellation, as shown in FIG. 6, there are six output current (i₅) reversals (zero crossings) per repetition period. On the other hand, when the phases approach substantial reinforcement of each other, as shown in FIG. 7, there are only two output current reversals. This means that the voltage waveforms developed across the transformer windings due to these current waveforms have a frequency three times higher at phase shifts between phase cancellation and a phase shift of T (Fig. 9), than at phase shifts between 2T and 3T. Because of the high frequency losses in the transformer core and rectifiers, and losses resulting from driving the capacitance of the transformer windings (which can be significant with large step-up ratios), the actual maximum load current available is higher when the phases add at the second peak in the transfer function (FIG. 9) than at the first peak. (FIG. 9 is theorectical only; in actual practice, the second peak is higher than the first for the reasons stated.) In order to obtain optimun performance over the total power range from zero to maximum, four modes of operation rather than two are preferred, the four modes being depicted in FIGS. 5-8 as will now be described. The first mode (mode 1) uses a fixed phase relationship, with near cancellation of the current waveforms, and frequency modulation to obtain control from zero up to about one or two percent of maximum output current, as illustrated in FIG. 13. This figure depicts three parameters -- output current, phase (the phase difference between the two current waveforms), and repetition frequency (rate of SCR firings) -- as a function of decreasing V IN . As will be described with reference to FIG. 12, as V IN (the potential at node 106) decreases, there is a need for a larger output current. The current waveforms of FIG. 5 apply to mode 1 operation. The rate is adjusted in mode 1 so period t in FIG. 5 is variable, and this frequency change is shown in the bottom waveform of FIG. 13. The phase, which provides for substantially complete cancellation, is fixed, as shown in the middle waveform of FIG. 13; SCRs in both inverters are fired practically simultaneously. Mode 2, depicted in FIG. 6, starts at the point where the operating frequency reaches about one third of the resonant frequency. This means that the gap between current pulses is half the width of each pulse. At this point, the frequency is held essentially constant and any further increase in output current is obtained by shifting the phase of one of the current waveforms relative to the other, as depicted in FIG. 13. When the phase shift reaches about 0.75T (point x in Fig. 9), a step function in phase of approximately 1.5T is applied to bring the operation into mode 3 at point Y (see FIG. 7 and FIG. 9). As shown in FIG. 13, there is a hysteresis type of operation which will be described below. The phase between the two current waveforms continues to be changed in order to increase output as shown in FIG. 13. Once the current waveforms are completely in phase, the operating mode is changed to mode 4 (see FIG. 8). The phase relationship is now held constant, and the frequency is increased up to the point of continuous conduction to obtain more power, as illustrated in FIG. 13. To summarize, the power modes in the preferred embodiment of the invention are as follows: Mode 1 -- Controls the output current from zero to a few percent of maximum (depending on the degree of current waveform cancellation in the two inverters) by frequency control. Mode 2 -- Controls the output current from a few percent of maximum up to about 50% by progressively reducing phase cancellation. Frequency remains essentially constant, typically between 16KHz and 20KHz. Mode 3 -- Controls the output current form about 50% to about 70% of maximum by progressively bringing the current waveforms into phase. Frequency remains essentially constant, typically between 16KHz and 20KHz. Mode 4 -- Controls the output current from about 70% to maximum by increasing the operating frequency up to the point where the current waveforms start to overlap. Current waveforms remain in phase. It is only in mode 1 that there is ever low-frequency (audible range) operation. But there is no annoying hum even in mode 1 because the power levels are so low. Due to the fact that there is substantial current cancellation because of the out-of-phase operation, the frequency must rise rapidly to a high value even to achieve relatively low power levels. In modes 2 and 3, a fixed frequency is selected which provides the 2T:T current-to-gap ratio shown in FIG. 6. This ratio is advantageous because it keeps the average value of the individual inverter currents low when high power is not needed, and it allows more than sufficient "resting time" in each inverter circuit. While it is not critical to have a precise 2T:T ratio, it is advantageous to do so from the point of view of control implementation. It is in mode 4 that the frequency rises to a point where the current waveforms in an individual inverter circuit can just touch, with the gaps in FIG. 8 reducing down to zero as depicted in FIG. 10. It is even possible in this mode to have a little overlap. Various circuit techniques can be applied to achieve the desired multi-mode operation, but that of the illustrative embodiment of the invention is particularly efficient and cost effective. As previously mentioned, stability in the feedback loop requires the control circuits to be monotonic. In other words, a unidirectional voltage change at the input of the control amplifier should cause a unidirectional change in output current. This characteristic is obtain in an elegant manner by utilizing a non-linear circuit element, such as a Zener diode, which operates in an analog fashion and has a continuous smooth transfer characteristic. A preferred method of providing the control of frequency and phase of two resonant inverters takes advantage of the circuit element contained in the Silicon General (second sourced by RCA, Unitrode and others) SG3524 pulse width modulator integrated circuit. A functional block diagram of the SG3524 integrated circuit is shown in FIG. 14. In its intended use for pulse width modulation, the oscillator operates at a fixed frequency determined by the values of an external timing capacitor and an external resistor connected respectively between terminals 7 and 6, and common. The oscillator resets a ramp voltage across the capacitor connected to pin 7, and the ramp voltage is compared with the voltage at the output of the internal error amplifier to which control and reference voltages are normally applied. The push-pull outputs on pins 12 and 13 are pulse-width modulated according to the inputs applied to the error amplifier. The SG3524 is widely employed as a pulse width modulator in switching power supplies where the operating frequency is fixed, typically at a frequency between 20KHz and 200KHz. However, in our multi-mode operation, the SG3524 is operated in a different way to provide both phase and frequency modulation. Instead of operating at a fixed frequency, the oscillator is modulated from zero to about 100KHz. Frequency control is obtained by controlling the current drawn out of pin 6. Referring to FIG. 15, the two currents I₀ are equal since they are derived from a current mirror. The I₀ current through pin 7 charges timing capacitor 101. Thus as the I₀ current from pin 6 is controlled, since the two I₀ currents must be equal, the charging of capacitor 101 is determined. The voltage at pin 6 is determined by the internal oscillator circuit of the SG3542 and remains at approximately +3.6V for all values of charging current in the external capacitor 101 and at all frequencies above zero. The charging current can be varied either by adjusting the value of external resistor 100 connected from pin 6 to common, or by keeping the resistor value constant and adjusting the current applied to node 103 through resistor 105. A nominal charging current is established by connecting external resistor 100 from pin 6 to common. Current is substracted from or added to this nominal value through resistor 105 in mode 1 and mode 4 respectively, as described below. A typical value for resistor 100 is 3000 ohms which produces a capacitor charging current of 3.6/3000 = 1.2mA. The value of external capacitor 101 connected between pin 7 and common is selected to give the desired operating frequency of the inverters in mode 2 and mode 3, typically 18KHz. (In these two modes, current I₀ through pin 6 remains constant as Zener diode 108 does not conduct.) The frequency of the oscillator is varied by a change in voltage at the output of error amplifier 107 at node 106, which voltage change varies the current through resistor 105 and Zener diode 108. When the voltage at node 106 causes Zener diode 108 to be non-conducting, the oscillator runs at its nominal frequency. This condition applies in mode 2 and mode 3. When Zener diode 108 conducts either in the forward or reverse direction due to the voltage at node 106 causing the voltage across the Zener diode to be positive or to exceed the reverse breakdown voltage, current I₁ through resistor 105 substracts from or adds to current I₀ out of pin 6. Since current I₂ is always a constant value of 1.2mA, any change in current I₁ causes an equal change in current I₀. The control circuit is driven by the output of error amplifier 107 which causes the power supply to regulate its output voltage (or current) to maintain the set value under all load conditions. For zero output voltage from the power supply (zero voltage setting), the frequency of the oscillator should be zero. This occurs when the current I₀ is equal to zero. The output voltage in node 106 is then high enough to supply all the current in resistor 100. If resistor 105 has a value of 5000 ohms, then its voltage drop at 1.2mA is 6V. With a forward voltage drop across the Zener diode of 0.7 volts, the voltage at node 106 is 3.6 + 0.7 + 6 = +10.3V to produce I₀ = 0. As the control voltage (on conductor 68B) is progressively increased, the voltage at node 106 continues to fall, causing I₀ to increase, thereby increasing the oscillator frequency. At these very low power levels, the phases of triggers to the SCRs are arranged so that the currents in the two inverters tend to cancel. This occurs because the relatively high voltage at node 109 applied to resistor 110 causes the output of amplifier 114 to be low at essentially the same voltage as the start of the voltage ramp at node 104. This voltage ramp has a total swing from +0.6V to +3.5V. When the voltage at node 115 is at 0.6V, the output pulse from the comparator is very narrow, and this narrow pulse appears at the phase A output. The negative going edge of this waveform triggers one inverter through flip-flop 132 in FIG. 16, while the positive going edge triggers the other inverter through flip-flop 131 so that the current pulses in the two inverters tend to cancel, as depicted in FIG. 5. The relationship of the SCR trigger pulses to Phase A and Phase B are depicted in FIG. 17. The pulse width of Phase A continues to be narrow until the voltage at node 109 drops to +4.3V and the Zener diode 108 stops conducting in the forward direction. At this point, the oscillator is running at its normal frequency and any further increase in control voltage will cause the circuit operation to change from mode 1 to mode 2. Referring to FIG. 18, in mode 1 the Zener diode conducts in the forward direction and its voltage drop is constant at V D (0.7 volts). Node 109 is therefore held at a constant potential (4.3 volts, as shown in FIG. 18(c)), and the potential at node 115 is held at 0.6 volts. As the Zener diode starts to turn off with a further decrease in potential at node 106, the voltage at node 109 starts to fall (FIG. 18(c)), and the voltage at node 115 starts to increase. At the same time that the voltage at node 109 starts to change, current I₀ becomes constant since the Zener diode ceases to conduct. That is why the earlier frequency control (FIG. 18(b)) now ceases in favor of phase control (FIG. 18(c)). As the control voltage (68B) increases and the voltage at node 115 also increases, the output of comparator 116 remains low for a longer interval at the start of each ramp waveform. This causes the Phase A pulse to be wider. Referring to FIGS. 16 and 17, the width of the Phase A pulse determines the time interval between the rising edge of the TRIG1 waveform and the falling edge of the TRIG2 waveform. Since this time interval determines the phase shift between the two inverter operations, as the time interval increases the inverters become less out of phase and the power level increases. The values of the resistors around the internal error amplifier 114 are carefully chosen so that the output voltage at node 115 starts to rise just when Zener diode 108 turns off. This allows for simultaneous turn-off of frequency control and turn-on of phase control, i.e. the right knees in the FIG. 18(b) and FIG. 18(c) characteristics occur at the same voltage value for node 106. It is the smooth right knee in the zener characteristic of FIG. 18(a) that gives rise to a smooth transition from frequency to phase control (It is the left knee that does the same thing as a transition takes place between modes 3 and 4). The gain of amplifier 114 is determined by the ratio of resistor 111 to resistor 110 so that the voltage swing at node 115 covers the range of the ramp voltage (+0.6V to +3.5V). This 2.9V swing occurs as the voltage at node 109 swings through the non-conducting range of the Zener diode. For a compensated Zener diode with reverse voltage breakdown of 6.2V, the non-conducting voltage range (with its cathode clamped at +3.6V) is from +4.3V to -2.6V, or a total swing of 6.9V. This assumes a sharp knee in the Zener breakdown characteristic. In reality, the Zener typically starts to conduct at about 5.9V applied in the Zener breakdown direction. To cover tolerances, the gain of error amplifier 114 is nominally set so that a swing of 6.6V at node 109 corresponds to a swing of 3V at node 115. This condition is realized when resistor 111 is 100K and resistor 110 is 220K. The ratio of resistor 112 to resistor 113 is set so that the voltage level at node 115 is +0.5V when the voltage at node 109 is +4.3V. To satisfy this condition, the voltage at the junction of resistor 112 and resistor 113 should be 1.7V. If the reference voltage at node 117 is +5V, the values of resistors 112 and 113 could be 200K and 100K, respectively, to give 1.7V at their junction. In mode 2 and mode 3, the width of the Phase A and the Phase B pulses increases from a minimum value to almost a 50% "on-to-off ratio" as the voltage at node 115 increases from +0.6V to +3.5V. At the nominal operating frequency in mode 2 and mode 3, the duration of the ramp determined by the values of resistor 100 and capacitor 101 represents a time equivalent to 0.75 of a resonant period (i.e., 1.5T) of the inverter LC circuit. A voltage range from 0.6V to approximately 2V at node 115 controls the phase in mode 2. In other words, only the first half of the ramp is used in mode 2. The voltage at node 109 can vary between +4.3V and +1V in mode 2. To prevent the possibility of instability at the change from mode 2 to mode 3, hysteresis is built into the circuit. The voltage at node 120 is therefore set to a level lower than +1V while the voltage at node 121 is set higher than +1V. When the voltage at node 106 falls below the voltage at node 120, comparator 122 changes state and sets latch 124. The output from the latch is applied to the D input of flip-flop 130 in FIG. 16 which gates Phase B pulses (to clock flip-flop 131), instead of Phase A pulses. (A sync pulse at pin 3 of the SG3524 is used to clock flip-flop 130.) Since the time between Phase A and Phase B pulses is equivalent to one ramp period, the phase shift of the trigger pulses from mode 2 to mode 3 is the required 1.5T, where T is one-half of the resonant period of the inverter LC circuit. In mode 3, phase shift continues depending on the pulse width of the output of comparator 116 as the control input 68A is increased. When maximum phase shift is reached, the voltage at node 109 is at -2.6V and Zener diode 108 begins to conduct in the reverse breakdown direction. Current I₁ then flows in the reverse direction and causes an equal increase in current I₀, thereby increasing the oscillator frequency. This is the start of mode 4 in which the two inverters operate essentially in phase. In mode 4, the power increases as a function of repetition frequency. The duration of the inverter output current waveform is equal to three times the duration of the resonant period in modes 2 and 3. At maximum output (at the high end of mode 4), the repetition period is twice the resonant period. This frequency change is produced by an increase in current I₀ from 1.2mA to 1.8mA. If resistor 105 has a value of 5000 ohms, the voltage at node 106 changes from -2.6V to -5.6V for a 0.6mA change in current. In summary, the voltage at node 106 changes from +10.3V to -5.6V, corresponding to a change from zero output to full load output as follows: Mode 1 +10.3V to +4.3V Mode 2 +4.3V to +0.5V* Mode 3 +1.5V* to -2.6V Mode 4 -2.6 to -5.6V The asterisks represent hysteresis, obtained by applying approximately +0.5V to node 120 and approximately +1.5V to node 121. The type of logic, method of control and the number of operating modes are variables that depend on the application of the power supply. However, these variables do not effect the basic principle of multiple modes of operation with a combination of frequency and phase control to keep the inverter frequency high under all loading conditions and provide smooth control from zero to maximum values of voltage or current without discontinuities appearing at the output. Although the invention has been described with reference to a particular embodiment, it is to be understood that this embodiment is merely illustrative of the application of the principles of the invention. For example, other non-linear devices (preferably having a continuous smooth transfer characteristic and operating in an analog fashion) can be used in place of a Zener diode for control purposes.

Claims: An inverter system comprising an input for connection to a DC power source and a first resonating current source (50-63), a second resonating current source (70-83) resonant at the same frequency as the first current source (50-63), and means (84) for combining the currents in the first and second current sources (50-63, 70-83), characterised by comprising control means (68) responsive to variation of the combined currents from a selected value for adjusting the frequency of operation of the first and second current sources (50-63, 70-83) and the relative phases thereof in directions which tend to cause the combined currents to approach the selected value. An inverter system as claimed in claim 1, characterized in that the control means (68) is arranged to operate in a plurality of distinct modes in respective power ranges and to adjust, in each of the modes, either the frequency or the relative phases. An inverter system as claimed in claim 1 or 2, characterised in that, at low power levels, the control means (68) causes the currents to be substantially out of phase and the frequency to be adjusted. An inverter system as claimed in any one of the preceding claims, characterized in that, at intermediate power levels, the control means (68) causes the frequency to remain fixed and the relative phases to be adjusted. An inverter system as claimed in claim 4, characterized in that, at intermediate power levels, the control means (68) normally adjusts the relative phases in a continuous manner but, in response to the power level reaching a predetermined value, causes a substantial discrete step change in the relative phases, the predetermined value being such that the power level is substantially the same for the relative phases before and after the step change takes place. An inverter system as claimed in any one of the preceding claims, characterized in that, at higher power levels, the control means (68) causes the relative phases to remain fixed and the frequency to be adjusted. An inverter system as claimed in claim 6, characterized in that, at higher power levels, the control means (68) causes the currents to be substantially in phase. An inverter system as claimed in any one of the preceding claims, characterized in that the control means (68) includes first means (100, 101) for adjusting the frequency of operation, second means (110-116) for adjusting the relative phases, means (107) for representing the magnitude of the difference between the combined currents and the selected value, and non-linear circuit means (108) responsive to the representing means (107) to switch control between the first and second means (100, 101; 110-116). An inverter system as claimed in claim 8, characterized in that the non-linear circuit means (108) has a continuous smooth transfer characteristic. An inverter system as claimed in claim 9, characterized in that the non-linear circuit means (108) operates in an analog fashion. An inverter system according to any one of claims 1 to 7, wherein the control means (68) is a pulse width modulator integrated circuit having error amplifier input means (107) and a current control input (6), with resistor means (100) connected to the current control input (6), Zener diode means (108) having a cathode connected to the current control input (6) and an anode connected to the error amplifier input means (107), and means (105-107) for coupling an input signal to the anode. A circuit as claimed in claim 11, characterized in that the means (105-107) is arranged to provide the input signal with an overall range with three sub-ranges such that, in the lowest and highest sub-ranges, the signal outputs exhibit frequency changes but not phase changes and, in the middle sub-range, the signal outputs exhibit phase changes but not frequency changes.

Inventors: BORTKIEWICZ, ANDRZEJ, CHAMBERS, DEREK
Applicants: SPELLMAN HIGH VOLTAGE ELECTRONICS CORPORATION
Application year: 1988
Main classification: H02M3
IPC codes: H02M3, H02M7