2007 Chinese Control Conference 2006
DOI: 10.1109/chicc.2006.4346882
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Decoupling Control of the 5 Degree-of-Freedom Bearingless Induction Motor Based on ¿-th Order Inverse System Method

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Cited by 5 publications
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“…The definition of a-order inverse system is as follows 28 Assuming system Q a is a q-input p-output system with the mapping relationship u = u a u, where u(t) = ½u 1 , u 2 , Á Á Á , u q T is an arbitrary given differentiable function vector and its initial value is satisfied with the initial conditions of the system S. Defining u i as the a i -order derivative of y di , namely u(t) = y d (a) (t), a = ½a 1 , a 2 , Á Á Á , a q T , if the operator u a is contented with the following equation, the system Q a can be called the a-order inverse system of the original system S uu a u = uu a y d a ð Þ = uu = y d ð17Þ…”
Section: Decoupling Of Integrated Chassis Systemmentioning
confidence: 99%
“…The definition of a-order inverse system is as follows 28 Assuming system Q a is a q-input p-output system with the mapping relationship u = u a u, where u(t) = ½u 1 , u 2 , Á Á Á , u q T is an arbitrary given differentiable function vector and its initial value is satisfied with the initial conditions of the system S. Defining u i as the a i -order derivative of y di , namely u(t) = y d (a) (t), a = ½a 1 , a 2 , Á Á Á , a q T , if the operator u a is contented with the following equation, the system Q a can be called the a-order inverse system of the original system S uu a u = uu a y d a ð Þ = uu = y d ð17Þ…”
Section: Decoupling Of Integrated Chassis Systemmentioning
confidence: 99%