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Finite‐time stability of fractional‐order stochastic singular systems with time delay and white noise
by
Balachandran, Krishnan
, Mathiyalagan, Kalidass
in
Calculus
/ Dynamical systems
/ finite‐time stability
/ Fractional calculus
/ fractional‐order system
/ Investigations
/ Laplace transforms
/ Neural networks
/ Noise
/ Partial differential equations
/ singular system
/ Stability criteria
/ stochastic model
/ Stochastic models
/ Time lag
/ White noise
2016
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Finite‐time stability of fractional‐order stochastic singular systems with time delay and white noise
by
Balachandran, Krishnan
, Mathiyalagan, Kalidass
in
Calculus
/ Dynamical systems
/ finite‐time stability
/ Fractional calculus
/ fractional‐order system
/ Investigations
/ Laplace transforms
/ Neural networks
/ Noise
/ Partial differential equations
/ singular system
/ Stability criteria
/ stochastic model
/ Stochastic models
/ Time lag
/ White noise
2016
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Do you wish to request the book?
Finite‐time stability of fractional‐order stochastic singular systems with time delay and white noise
by
Balachandran, Krishnan
, Mathiyalagan, Kalidass
in
Calculus
/ Dynamical systems
/ finite‐time stability
/ Fractional calculus
/ fractional‐order system
/ Investigations
/ Laplace transforms
/ Neural networks
/ Noise
/ Partial differential equations
/ singular system
/ Stability criteria
/ stochastic model
/ Stochastic models
/ Time lag
/ White noise
2016
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Finite‐time stability of fractional‐order stochastic singular systems with time delay and white noise
Journal Article
Finite‐time stability of fractional‐order stochastic singular systems with time delay and white noise
2016
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Overview
In this article, the finite‐time stochastic stability of fractional‐order singular systems with time delay and white noise is investigated. First the existence and uniqueness of solution for the considered system is derived using the basic fractional calculus theory. Then based on the Gronwall's approach and stochastic analysis technique, the sufficient condition for the finite‐time stability criterion is developed. Finally, a numerical example is presented to verify the obtained theory. © 2016 Wiley Periodicals, Inc. Complexity 21: 370–379, 2016
Publisher
John Wiley & Sons, Inc
Subject
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