Numerical solution of nonlinear stochastic Itô–Volterra integral equations based on Haar wavelets
In this paper, an efficient numerical method is presented for solving nonlinear stochastic Itô–Volterra integral equations based on Haar wavelets.
Jieheng Wu, Guo Jiang, Xiaoyan Sang
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Solvability of nonlinear integral equations of product type
This article concerns nonlinear functional integral equations of product type. The first two equations set on a the positive half-axis encompass different classes of nonlinear integral equations and may involve the product of finitely many integral ...
Bilal Boulfoul +2 more
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Nonlinear integral equations and product integrals [PDF]
openaire +3 more sources
[Formula: see text]-Contraction in terms of measure of noncompactness with application for nonlinear integral equations. [PDF]
Nikbakhtsarvestani F +2 more
europepmc +1 more source
Inverse Acoustic Scattering from a Bounded Homogeneous Penetrable Obstacle
We consider time domain acoustic scattering from a bounded homogeneous penetrable obstacle. The problem is reduced to a system of time-dependent integral equations on the boundary of the scatter.
Zhenpu Qu, Fuming Ma
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Since various problems in science and engineering fields can be modeled by nonlinear Volterra-Fredholm integral equations, the main focus of this study is to present an effective numerical method for solving them.
M. Roodaki, Z. JafariBehbahani
doaj
An Approximate Solution of Distributed and Boundary Control Problem for the Thermal Process
A problem of nonlinear optimal distribution and boundary control of a thermal process, described by a Fredholm integral-differential equations, is considered.
A. Kerimbekov +2 more
doaj
New fixed points of mixed monotone operators with applications to nonlinear integral equations. [PDF]
Xu S, Han Y, Lin S, Zhou G.
europepmc +1 more source
Square integrable solutions and stability of a second-order stochastic integro-differential equation. [PDF]
Oudjedi-Damerdji LF +4 more
europepmc +1 more source
Calderón problem for nonlocal viscous wave equations: Unique determination of linear and nonlinear perturbations. [PDF]
Zimmermann P.
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