Multiple positive solutions for first-order impulsive integral boundary value problems on time scales [PDF]
Boundary Value Problems, 2011 In this paper, we first present a class of first-order nonlinear impulsive integral boundary value problems on time scales. Then, using the well-known Guo-Krasnoselskii fixed point theorem and Legget-Williams fixed point theorem, some criteria for the ...
Li Yongkun, Shu Jiangye
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Multiplicity of solutions for Dirichlet boundary conditions of second-order quasilinear equations with impulsive effects [PDF]
, 2015 This paper deals with the multiplicity of solutions for Dirichlet boundary conditions of second-order quasilinear equations with impulsive effects. By using critical point theory, a new result is obtained.
Liu, Wenbin, Shen, Tengfei
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Impulsive fractional boundary-value problems with fractional integral jump conditions [PDF]
Boundary Value Problems, 2014 In this paper we establish the existence and uniqueness of solutions for impulsive fractional boundary-value problems with fractional integral jump conditions.
Jessada Tariboon +2 more
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Infinitely many solutions for a boundary value problem with impulsive effects [PDF]
Boundary Value Problems, 2013 n/
Gabriele Bonanno +2 more
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Multiple positive solutions to a coupled systems of nonlinear fractional differential equations. [PDF]
Springerplus, 2016 Shah K, Khan RA.
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Solvability for a coupled system of fractional differential equations with impulses at resonance [PDF]
Boundary Value Problems, 2013 Chuanxi Zhu
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On the mixed fractional quantum and Hadamard derivatives for impulsive boundary value problems
Open Mathematics, 2021 In this work, we initiate the study of a new class of impulsive boundary value problems consisting of mixed type fractional quantum and Hadamard derivatives.
Niyoom Somboon +3 more
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Open Mathematics, 2022 While it is known that one can consider the existence of solutions to boundary-value problems for fractional differential equations with derivative terms, the situations for the multiplicity of weak solutions for the p-Laplacian fractional differential ...
Chen Yiru, Gu Haibo
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Existence and multiplicity of solutions for second-order Dirichlet problems with nonlinear impulses
Open Mathematics, 2022 We are concerned with Dirichlet problems of impulsive differential equations −u″(x)−λu(x)+g(x,u(x))+∑j=1pIj(u(x))δ(x−yj)=f(x)for a.e.x∈(0,π),u(0)=u(π)=0,\left\{\begin{array}{l}-{u}^{^{\prime\prime} }\left(x)-\lambda u\left(x)+g\left(x,u\left(x))+\mathop{\
Ma Mantang, Ma Ruyun
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Positive solutions for multi point impulsive boundary value problems on time scales [PDF]
, 2019 In this paper, we consider nonlinear second-order multi-point impulsive boundary value problems on time scales. We establish the criteria for the existence of at least one, two and three positive solutions by using the Leray-Schauder fixed point theorem,
Yaslan, İsmail
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