A double-pantograph active control method based on estimated H-infinity control
A technology of active control and pantograph, applied in computing, electrical digital data processing, special data processing applications, etc., can solve the problems of not considering the time delay of the actuator, large economic cost, and violent fluctuation of contact force
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[0145] In China, two EMUs often need to be connected together, due to the limitation of the current capacity on the collector bar, this leads to special conditions for double bows to work at the same time; such as figure 1 shown. In order to formulate the problem and study the effectiveness, a nonlinear double pantograph-catenary model is constructed first.
[0146] The pantograph uses a ternary reduction mass model, such as figure 2 As shown, its kinetic equation is obtained:
[0147]
[0148] Among them, m 1 =6.1kg, m 2 =10.2kg, m 3 = 10.3kg, c 1 =10Ns / m, c 2 =0,c 3 =120Ns / m,k 1 =10400N / m, k 2 =10600N / m,k 3 =0.
[0149] The structure of the contact line is as image 3 As shown, the dynamic structure of the catenary can be obtained by using finite element modeling:
[0150]
[0151] Thus the double pantograph-catenary model is obtained:
[0152]
[0153] In the formula: is the acceleration of catenary nodes, is the speed of catenary node, x c is t...
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