Results 101 to 110 of about 2,202,910 (212)
Efficient numerical technique for solution of delay Volterra-Fredholm integral equations using Haar wavelet. [PDF]
Amin R, Shah K, Asif M, Khan I.
europepmc +1 more source
Volterra integral equations solved in Fredholm form using Walsh functions [PDF]
Recently Walsh function methods have been developed for the numerical solution of several classes of problems, mainly linear and nonlinear integral equations of both Volterra and Fredholm types.
May, R. L. +2 more
core +1 more source
This work presents the “First-Order Features Adjoint Sensitivity Analysis Methodology for Fredholm-Type Neural Integral Equations” (1st-FASAM-NIE-Fredholm) and the “Second-Order Features Adjoint Sensitivity Analysis Methodology for Fredholm-Type Neural ...
Dan Gabriel Cacuci
doaj +1 more source
Existence of solutions for mixed volterra-fredholm integral equations
In this article, we give some results concerning the continuity of the nonlinear Volterra and Fredholm integral operators on the space L 1[0, ∞). Then by using the concept of measure of weak noncompactness, we prove an existence result for a functional ...
Sadarangani, Kishin +2 more
core
Nonlinear Fredholm Integral Equations
In this paper, we present a new approximate method for solving systems of nonlinear Fredholm integral equation. This method is based on, first, differentiating both sides of integral equations n times and then substituting the Taylor series the unknown ...
Kübra Erdem, Salih Yalçınbaş
core
The fuzzy Fredholm integral equation is a fundamental equation that describes a wide range of phenomena in physics, chemistry, and fluid dynamics. Fuzzy neutrosophic numbers offer an effective way to handle the uncertainty in fuzzy Fredholm integral ...
Hamzeh Zureigat, Salem Yosaf
doaj +1 more source
On tau functions associated with linear systems [PDF]
\noindent {\bf Abstract} This paper considers the Fredholm determinant $\det (I-\Gamma_x)$ of a Hankel integral operator on $L^2(0, \infty )$ with kernel $\phi (s+t+2x)$, where $\phi$ is a matrix scattering function.
Samantha L. Newsham +3 more
core +1 more source
TThis paper presents a novel method in wavelet analysis for approximating solution functions of Fredholm integral equations. The proposed approach uses partial sums derived from this expansion on the interval \([0,\gamma)\), where \(\gamma>0\), resulting
Harish Chandra Yadav +1 more
doaj +1 more source
Fredholm type integral equations
The aim of this thesis is to provide a comprehensive study on Fredholm Integral Equations and the methods to find exact solutions. We also seek to present some effective methods to find the exact solutions for linear and nonlinear Fredholm Integral Equations.
openaire +1 more source
Fredholm and Volterra Integral Equations
We will focus on Fredholm and Volterra integral equations. We have examined the development of integral equations that has significant applicability in physical problems. A multitude of initial and boundary value issues can be converted into integral equations. Mathematical physics problems are typically regulated by integral equations.
openaire +1 more source

