2005
DOI: 10.1049/ip-epa:20045108
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Analysis and design of power gyrators in sliding-mode operation

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Cited by 35 publications
(14 citation statements)
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“…Each g-gyrator has a sliding-mode regulation loop, which consists of an analogue multiplier, a hysteretic comparator, and an operational amplifier-based linear circuit to induce a sliding regime in the BIF converter characterized by equation I 2i = g i V gi , where I 2i and V gi are, respectively, the dc values of output current and input voltage of gyrator i (i = 1, 2, 3), and g i is the gyrator conductance. The stability of the sliding regime is guaranteed by the damping series network R d C d connected in parallel with the input filter capacitor and by the damping paralleled network con- nected in series with the input filter inductor [7]. The r-gyrator, in turn, has a sliding-mode regulation loop with the same elements like the g-gyrator, thus yielding the output dc bus voltage given by V 2 = rI 2T , where r is the gyrator resistance.…”
Section: Circuit Implementation and Experimental Resultsmentioning
confidence: 99%
“…Each g-gyrator has a sliding-mode regulation loop, which consists of an analogue multiplier, a hysteretic comparator, and an operational amplifier-based linear circuit to induce a sliding regime in the BIF converter characterized by equation I 2i = g i V gi , where I 2i and V gi are, respectively, the dc values of output current and input voltage of gyrator i (i = 1, 2, 3), and g i is the gyrator conductance. The stability of the sliding regime is guaranteed by the damping series network R d C d connected in parallel with the input filter capacitor and by the damping paralleled network con- nected in series with the input filter inductor [7]. The r-gyrator, in turn, has a sliding-mode regulation loop with the same elements like the g-gyrator, thus yielding the output dc bus voltage given by V 2 = rI 2T , where r is the gyrator resistance.…”
Section: Circuit Implementation and Experimental Resultsmentioning
confidence: 99%
“…The proposed circuit, including the proposed stability network, is shown in Figure 3. The analysis of the BIF G-type gyrator controlled by means of a sliding control loop shows that the system must meet a series of inequalities or conditions to obtain the necessary stability of the circuit; in particular [4]:…”
Section: Bif Gyratormentioning
confidence: 99%
“…In 2005 it was shown that the gyrator circuits were unstable, and calculated the stable conditions necessary for its possible implementation [3], [4].…”
Section: Introductionmentioning
confidence: 99%
“…MPPT based on a semigyrator structure From a circuit standpoint, a power gyrator is a two-port structure characterized by any of the following two sets of equations T gV= (1) 12 =gv V1 = rI2 V2 = rI where II, V1 and I2, V2 are DC values of current and voltage at input and output ports respectively and g (r) is the gyrator conductance (resistance) [6,7]. The gyrator is realised by imposing equations (1) or (2) at the ports of a switching converter by the insertion of an appropriate feedback control which can operate at variable or fixed switching frequency [6,7].…”
Section: Bmentioning
confidence: 99%
“…The gyrator is realised by imposing equations (1) or (2) at the ports of a switching converter by the insertion of an appropriate feedback control which can operate at variable or fixed switching frequency [6,7]. Depending on which type of equation is imposed, the power gyrators can be classified in two families: power gyrators of type G (realisation of one of the conductance equations) and power gyrators of type R (realisation of one of the resistance equations) [7].…”
Section: Bmentioning
confidence: 99%