Results 31 to 40 of about 701,369 (343)
Numerical Solution of Nonlinear Backward Stochastic Volterra Integral Equations
Axioms, 2023 This work uses the collocation approximation method to solve a specific type of backward stochastic Volterra integral equations (BSVIEs). Using Newton’s method, BSVIEs can be solved using block pulse functions and the corresponding stochastic operational
Mahvish Samar +2 more
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DIRAC OPERATOR IN MATRIX GEOMETRY [PDF]
International Journal of Geometric Methods in Modern Physics, 2005 We review the construction of the Dirac operator and its properties in Riemannian geometry, and show how the asymptotic expansion of the trace of the heat kernel determines the spectral invariants of the Dirac operator and its index. We also point out that the Einstein–Hilbert functional can be obtained as a linear combination of the first two ...
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, 2015 We present a high-order shifted Gegenbauer pseudospectral method (SGPM) to solve numerically the second-order one-dimensional hyperbolic telegraph equation provided with some initial and Dirichlet boundary conditions.
Elgindy, Kareem T.
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Euler Operational Matrix of Integration and Collocation Method for Solving Functional Integral Equations [PDF]
Sahand Communications in Mathematical AnalysisIn this paper, the functional Volterra integral equations of the Hammerstein type are studied. First, some conditions that ensure the existence and uniqueness of the solutions to these equations within the space of square-integrable functions are ...
Sohrab Bazm, Fatemeh Pahlevani
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On a generalized Laguerre operational matrix of fractional integration [PDF]
, 2013 A new operationalmatrix of fractional integration of arbitrary order for generalized Laguerre polynomials is derived.The fractional integration is described in the Riemann-Liouville sense.This operational matrix is applied together with generalized ...
Assas, L. M. +3 more
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Matrix valued p-convolution operators [PDF]
Operators and Matrices, 2020 Let \(G\) be a locally compact group with Haar measure, and let \(M_n\) be the set of \(n \times n\) matrices, with the \(C^{\ast}\)-norm, over the complex numbers. Throughout this review \(p\) will denote a real number strictly greater than one. We will write \(L^p(G, M_n)\) to indicate the space of \(p\)-integrable functions from \(G\) into \(M_n ...
Ebadian, Ali, Jabbari, Ali
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پژوهشهای ریاضی, 2021 ./files/site1/files/%DA%86%DA%A9%DB%8C%D8%AF%D9%87_%D9%85%D9%86%D8%B5%D9%88%D8%B1%DB%8C(2 ...
Leila Mansouri, Esmail babolian
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An Operational Matrix of Fractional Derivatives of Laguerre Polynomials
Walailak Journal of Science and Technology, 2014 In this paper, we derive the Laguerre operational matrix (LOM) of fractional derivatives, which is applied together with the spectral tau method for numerical solution of general linear multi-term fractional differential equations (FDEs) on the half line.
Mohamed Abdelhalim ABDELKAWY +1 more
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Frontiers in Physics, 2020 Distributed-order fractional differential operators provide a powerful tool for mathematical modeling of multiscale multiphysics processes, where the differential orders are distributed over a range of values rather than being just a fixed fraction.
Ramy M. Hafez +3 more
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Axioms, 2021 Coronaviruses are a group of RNA (ribonucleic acid) viruses with the capacity for rapid mutation and recombination. Coronaviruses are known to cause respiratory or intestinal infections in humans and animals.
Maryamsadat Hedayati +2 more
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