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[BUKU][B] Basic theory of fractional differential equations
Y Zhou - 2023 - books.google.com
This accessible monograph is devoted to a rapidly develo** area on the research of
qualitative theory of fractional ordinary differential equations and evolution equations. It is …
qualitative theory of fractional ordinary differential equations and evolution equations. It is …
[HTML][HTML] Existence of mild solutions for fractional neutral evolution equations
Y Zhou, F Jiao - Computers & Mathematics with Applications, 2010 - Elsevier
In this paper, by using the fractional power of operators and some fixed point theorems, we
discuss a class of fractional neutral evolution equations with nonlocal conditions and obtain …
discuss a class of fractional neutral evolution equations with nonlocal conditions and obtain …
Nonlocal Cauchy problem for fractional evolution equations
Y Zhou, F Jiao - Nonlinear analysis: real world applications, 2010 - Elsevier
In this paper, the nonlocal Cauchy problem is discussed for the fractional evolution
equations in an arbitrary Banach space and various criteria on the existence and …
equations in an arbitrary Banach space and various criteria on the existence and …
A discussion on approximate controllability of Sobolev‐type Hilfer neutral fractional stochastic differential inclusions
In this paper, the approximate controllability of Sobolev‐type Hilfer neutral fractional
stochastic differential inclusions in Hilbert spaces is considered. By using the stochastic …
stochastic differential inclusions in Hilbert spaces is considered. By using the stochastic …
[HTML][HTML] Controllability of fractional evolution nonlocal impulsive quasilinear delay integro-differential systems
In this work, the controllability result of a class of fractional evolution nonlocal impulsive
quasilinear delay integro-differential systems in a Banach space has been established by …
quasilinear delay integro-differential systems in a Banach space has been established by …
[PDF][PDF] On the new concept of solutions and existence results for impulsive fractional evolution equations
JR Wang, M Feckan, Y Zhou - Dyn. Partial Differ. Equ, 2011 - researchgate.net
In this paper we discuss the existence of PC-mild solutions for Cauchy problems and
nonlocal problems for impulsive fractional evolution equations involving Caputo fractional …
nonlocal problems for impulsive fractional evolution equations involving Caputo fractional …
Existence and controllability results for fractional semilinear differential inclusions
JR Wang, Y Zhou - Nonlinear Analysis: Real World Applications, 2011 - Elsevier
In this paper, we prove the existence and controllability results for fractional semilinear
differential inclusions involving the Caputo derivative in Banach spaces. The results are …
differential inclusions involving the Caputo derivative in Banach spaces. The results are …
[HTML][HTML] Approximate controllability of fractional stochastic evolution equations
A class of dynamic control systems described by nonlinear fractional stochastic differential
equations in Hilbert spaces is considered. Using fixed point technique, fractional …
equations in Hilbert spaces is considered. Using fixed point technique, fractional …
Existence and approximate controllability of fractional evolution equations with nonlocal conditions via resolvent operators
P Chen, X Zhang, Y Li - Fractional Calculus and Applied Analysis, 2020 - degruyter.com
In this article, we are concerned with the existence of mild solutions as well as approximate
controllability for a class of fractional evolution equations with nonlocal conditions in Banach …
controllability for a class of fractional evolution equations with nonlocal conditions in Banach …
Existence of mild solutions for fractional integrodifferential equations of Sobolev type with nonlocal conditions
This paper is concerned with the fractional integrodifferential equations of Sobolev type with
nonlocal condition in a separable Banach space. With the help of the theory of propagation …
nonlocal condition in a separable Banach space. With the help of the theory of propagation …