Control Systems Direct Method Liapunov Linear Nonlinear System Online Exam Quiz

Control Systems Direct Method Liapunov Linear Nonlinear System GK Quiz. Question and Answers related to Control Systems Direct Method Liapunov Linear Nonlinear System. MCQ (Multiple Choice Questions with answers about Control Systems Direct Method Liapunov Linear Nonlinear System

For non-linear systems the equation for damping factor as in linear system is called__________

Options

A : Krasovskii’s equation

B : Vander Pol’s equation

C : Constant method

D : Non-variable gradient equation

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If the V is positive definite, for the system to be asymptotically stable, Q should be negative definite.

Options

A : Krasovskii’s method

B : Variable gradient method

C : Constant method

D : Non-variable gradient method

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The method which provides considerable flexibility in finding the Liapunov’s function is:

Options

A : Krasovskii’s method

B : Variable gradient method

C : Constant method

D : Non-variable gradient method

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Conditions of ___________ are necessary and sufficient condition for the asymptotic stability of the system.

Options

A : Linear system

B : Krasovskii’s method

C : positive definiteness

D : Variable gradient method

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It is difficult to form Liapunov’s function for:

Options

A : Linear system

B : Non-linear

C : Time variant systems

D : Time –invariant systems

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Liapunov’s stability analysis is for the :

Options

A : LTI system

B : Time variant system

C : Non-linear system

D : Linear system

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If the Liapunov’s function cannot be found then the system is:

Options

A : Stable

B : Unstable

C : Conditionally stable

D : Marginally stable

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Liapunov stability analysis is different from the classical theories approach of stability.

Options

A : True

B : False

C :

D :

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Liapunov’s stability for non-linear system is same as the Routh Hurwitz criteria for the linear system.

Options

A : True

B : False

C :

D :

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The system is unstable for:

Options

A : W (x)>0; x not equal to zero

B : W (0) =0

C : W (x) has continuous partial derivative with respect to all components of x

D : All of the mentioned

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