On controllability of semilinear stochastic systems in Hilbert spaces
By Nazim Idrisoglu Mahmudov. 2002
59 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/fc52ac60db4f671d1440147b28ff0be87ca1cb98
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Jerald P. Dauer
- J. J. Nieto
- Rathinasamy Sakthivel
- Jerzy Klamka
- Sakthivel Rathinasamy
- Adam Czornik
- R. Yong
In Control and Systems Engineering
- Jerzy Klamka
- Rathinasamy Sakthivel
- Nazim Idrisoglu Mahmudov
- Adam Czornik
- J. J. Nieto
- Sakthivel Rathinasamy
- R. Yong
- Jerald P. Dauer
Citations in the corpus
- Controllability of stochastic semilinear functional differential equations in Hilbert spaces (2004, methodology): “[7] J. Dauer, N.I. Mahmudov, Approximate controllability of semilinear functional equations in Hilbert sp J. Math.”
- Stochastic controllability of linear systems with delay in control (2016, background): “These conditions extend to the case of one constant point delay in control, known stochastic exact controllability conditions for dynamical control systems without delays recently published in the papers [12], [13] and [15].”
- APPROXIMATE CONTROLLABILITY OF NONLINEAR DETERMINISTIC AND STOCHASTIC SYSTEMS WITH UNBOUNDED DELAY (2010, methodology): “In particular, recently approximate controllability results for various types of first order stochastic nonlinear equations have been established [10, 12, 30].”
- Stochastic controllability of systems with variable delay in control (2008, unknown): “These conditions extend to the case of one time-variable point delay in control, known stochastic exact controllability conditions for dynamical control systems without delays recently published in the papers [4, 5, 7].”
- Approximate Controllability of Fractional Differential Equations with State-Dependent Delay (2012, background): “Most of the existing literature on controllability results for linear and nonlinear systems are without fractional derivatives [22].”