Solvability of an infinite system of nonlinear integral equations of Volterra-Hammerstein type
Advances in Nonlinear Analysis, 2019 The purpose of the paper is to study the solvability of an infinite system of integral equations of Volterra-Hammerstein type on an unbounded interval. We show that such a system of integral equations has at least one solution in the space of functions ...
Chlebowicz Agnieszka
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Survey of India Topo sheet 45G15 1973 1st edition
, 1973 Survey of India Topo sheet 45G/15 1973 1st ...
Survey of India
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A comparison of pituitary function in primary and secondary empty sella: preliminary data
, 2018 Background Empty sella (ES), the herniation of the subarachnoid space within sella associated with a variable flattening of the pituitary gland, is classified as primary (PES) or secondary (SES) on the basis of etiological factors.
L. Leoni +4 more
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Advances in Nonlinear AnalysisIn this article, we deal with the solvability of an infinite system of Volterra-Hammerstein-Stieltjes integral equations in the space of continuous and bounded functions defined on R+{{\mathbb{R}}}_{+} with values in the sequence space l1{l}_{1}.
Chlebowicz Agnieszka, Rzepka Beata
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Liouville type theorems involving fractional order systems
Advanced Nonlinear StudiesIn this paper, let α be any real number between 0 and 2, we study the following semi-linear elliptic system involving the fractional Laplacian: (−Δ)α/2u(x)=f(u(x),v(x)),x∈Rn,(−Δ)α/2v(x)=g(u(x),v(x)),x∈Rn. $\begin{cases}{\left(-{\Delta}\right)}^{\alpha /2}
Liao Qiuping, Liu Zhao, Wang Xinyue
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Solvability of an Infinite System of Singular Integral Equations [PDF]
, 2007 2000 Mathematics Subject Classification: 45G15, 26A33, 32A55, 46E15.Schauder's fixed point theorem is used to establish an existence result for an infinite system of singular integral equations in the form: (1) xi(t) = ai(t)+ ∫t0 (t − s)− α (s, x1(s), x2(
El Borai, Mahmoud M., Abbas, Mohamed I.
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Classification of positive solutions for a weighted integral system on the half-space
Open MathematicsIn this article, we study the following weighted integral system: u(x)=∫R+n+1yn+1βf(u(y),v(y))∣x−y∣λdy,x∈R+n+1,v(x)=∫R+n+1yn+1βg(u(y),v(y))∣x−y∣λdy,x∈R+n+1.\left\{\begin{array}{l}u\left(x)=\mathop{\displaystyle \int }\limits_{{{\mathbb{R}}}_{+}^{n+1 ...
Liao Qiuping +2 more
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Positive solutions for a second-order p-laplacian impulsive boundary value problem
, 2018 In this work, we study the existence and multiplicity of positive solutions for a second-order p-Laplacian boundary value problem involving impulsive effects.
O’Regan, Donal, Ding, Youzheng
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Forward and Pullback Dynamics of Nonautonomous Integrodifference Equations: Basic Constructions. [PDF]
J Dyn Differ Equ, 2022 Huynh H, Kloeden PE, Pötzsche C.
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Numerical solution of linear and nonlinear Fredholm integral equations by using weighted mean-value theorem. [PDF]
Springerplus, 2016 Altürk A.
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