Suchergebnisse - algorithm for solving integral equations

Newton-Krylov generalized minimal residual algorithm in solving nonlinear Volterra-Fredholm-Hammerstein integral equations

Autoren: Ahmad Zavvartorbati

Quelle: Mathematics and Computational Sciences, Vol 2, Iss 1, Pp 1-16 (2021)

Schlagwörter: volterra-fredholm-hammerstein integral equations, collocation method, galerkin method, spectral methods, newton-krylove gmres, Mathematics, QA1-939

Dateibeschreibung: electronic resource

Relation: https://mcs.qut.ac.ir/article_241644_6a3c1aa19460c8a71703693f02d4cfb2.pdf; https://doaj.org/toc/2717-2708

Zugangs-URL: https://doaj.org/article/70c9a87015814e178d3c8616cbbf5218

Integral formulation of Klein–Gordon singular waveguides: Integral formulation of Klein-Gordon singular waveguides

Autoren: Bal, Guillaume Hoskins, Jeremy Quinn, Solomon et al.

Quelle: Communications on Pure and Applied Mathematics. 78:323-365

Schlagwörter: Numerical methods for partial differential equations, boundary value problems, FOS: Physical sciences, Mathematical Physics (math-ph), Numerical Analysis (math.NA), 01 natural sciences, Mathematics - Analysis of PDEs, Boundary value problems for second-order elliptic equations, FOS: Mathematics, Klein-Gordon equation, boundary integral equation, Mathematics - Numerical Analysis, 0101 mathematics, algorithm for solving integral equations, Mathematical Physics, Analysis of PDEs (math.AP)

Dateibeschreibung: application/xml

Zugangs-URL: http://arxiv.org/abs/2212.12619

A parallel Numerical Algorithm For Solving Some Fractional Integral Equations

Autoren: Khalid Mindeel Mohammed Al-Abrahemee

Quelle: Ibn Al-Haitham Journal for Pure and Applied Sciences, Vol 32, Iss 1 (2019)

Schlagwörter: Neural network, Abel’s integral equations, Levenberg – Marquardt training algorithm ., Science

Dateibeschreibung: electronic resource

Relation: https://jih.uobaghdad.edu.iq/index.php/j/article/view/1918; https://doaj.org/toc/1609-4042; https://doaj.org/toc/2521-3407

Zugangs-URL: https://doaj.org/article/563ea4e8b2e1470c9e504f06db738380

Using Invasive Weed Optimization Algorithm with a Padé Approximation to Solve a System of Volterra Integral Equations

Autoren: Muhammad Almawlaa Azzam Aladool

Quelle: مجلة التربية والعلم, Vol 33, Iss 4, Pp 16-27 (2024)

Schlagwörter: padé approximation, system of volterra integral equations, invasive weed optimization algorithm, Education, Science (General), Q1-390

Dateibeschreibung: electronic resource

Relation: https://edusj.uomosul.edu.iq/article_184227_fc0af4fe409f468296a3ffa7f14fb1a4.pdf; https://doaj.org/toc/1812-125X; https://doaj.org/toc/2664-2530

Zugangs-URL: https://doaj.org/article/65d9d71d2186497f8cb19e1cb74e630c

Convergence of Monte Carlo algorithm for solving integral equations in light scattering simulations

Autoren: Kraszewski, Maciej Pluciński, Jerzy Urbańczyk, Wacław. Redakcja

Weitere Verfasser: Kraszewski, Maciej Pluciński, Jerzy Urbańczyk, Wacław. Redakcja

Quelle: Optica Applicata. 50

Schlagwörter: numerical methods, 0103 physical sciences, optyka, light scattering, Monte Carlo, 01 natural sciences

A Novel and Efficient Numerical Algorithm for Solving 2D Fredholm Integral Equations

Autoren: H. Bin Jebreen

Quelle: Journal of Mathematics, Vol 2020 (2020)

Schlagwörter: Mathematics, QA1-939

Dateibeschreibung: electronic resource

Relation: https://doaj.org/toc/2314-4629; https://doaj.org/toc/2314-4785

Zugangs-URL: https://doaj.org/article/1749642a6cf44ac694573042a4e4ba01

Multiscale Compression Algorithm for Solving Nonlinear Ill-Posed Integral Equations via Landweber Iteration

Autoren: Rong Zhang Fanchun Li Xingjun Luo

Quelle: Mathematics, Vol 8, Iss 2, p 221 (2020)

Schlagwörter: nonlinear ill-posed integral equations, landweber iteration, multiscale galerkin method, generalized discrepancy principle, convergence rates, Mathematics, QA1-939

Dateibeschreibung: electronic resource

Relation: https://www.mdpi.com/2227-7390/8/2/221; https://doaj.org/toc/2227-7390

Zugangs-URL: https://doaj.org/article/31a7c14dc6d64e1caf917f8e2c8abf0f

About One Numerical Algorithm for Solving Integral Equations of the First Kind in Space L2 Based on the Generalized Discrepancy Principle

Autoren: A.I. Sidikova A.A. Ershova

Quelle: Bulletin of the South Ural State University. Ser. Computer Technologies, Automatic Control & Radioelectronics. 15:66-74

Zugangs-URL: https://vestnik.susu.ru/ctcr/article/download/3622/3319

Wavelet algorithm for solving integral equations of molecular liquids. A test for the reference interaction site model

Autoren: Chuev, G N Fedorov, M V

Quelle: Journal of Computational Chemistry. 25:1369-1377

Schlagwörter: Physics, 0103 physical sciences, 01 natural sciences, 0104 chemical sciences

Zugangs-URL: https://pubmed.ncbi.nlm.nih.gov/15185331

Approximate decomposition algorithm for solving integral equations

Autoren: Mook-Seng Leong Chao-Fu Wang Jian-Ying Li et al.

Quelle: 2000 Asia-Pacific Microwave Conference. Proceedings (Cat. No.00TH8522). :269-272

Schlagwörter: 0202 electrical engineering, electronic engineering, information engineering, 02 engineering and technology

Zugangs-URL: https://ieeexplore.ieee.org/document/925784/
http://ieeexplore.ieee.org/document/925784/

Numerical investigation of the mesh-free collocation approach for solving third kind VIEs with nonlinear vanishing delays.

Autoren: Aourir, E. Laeli Dastjerdi, H.

Quelle: International Journal of Computer Mathematics. Jan2025, Vol. 102 Issue 1, p112-129. 18p.

Schlagwörter: *Computer storage devices, Volterra equations, Radial basis functions, Nonlinear integral equations, Least squares

Monte Carlo Algorithm for Solving Integral Equations with Polynomial Non-Linearity. Parallel Implementation: Monte Carlo algorithm for solving integral equations with polynomial non-linearity. Parallel implementation

Autoren: Dimov, Ivan Gurov, Todor

Schlagwörter: Combinatorial probability, parallel algorithm, Monte Carlo Algorithm, Markov chain, Almost Optimal Density Function, Monte Carlo methods, Monte Carlo algorithms

Dateibeschreibung: application/xml

Zugangs-URL: https://zbmath.org/1569644
https://hdl.handle.net/10525/2165

Random search algorithm for solving the nonlinear Fredholm integral equations of the second kind.

Autoren: Zhimin Hong Zaizai Yan Jiao Yan

Quelle: PLoS ONE, Vol 9, Iss 7, p e103068 (2014)

Schlagwörter: Medicine, Science

Dateibeschreibung: electronic resource

Relation: http://europepmc.org/articles/PMC4114472?pdf=render; https://doaj.org/toc/1932-6203

Zugangs-URL: https://doaj.org/article/943bf1c4f6294a399df6c84d6cd0cbc9

Bernstein polynomials method for solving Volterra-Fredholm integral equations

Autoren: Hesameddini, Esmail Khorramizadeh, Mostafa Shahbazi, Mehdi

Quelle: Bulletin mathématique de la Société des Sciences Mathématiques de Roumanie, 2017 Jan 01. 60(1), 59-68.

Zugangs-URL: https://www.jstor.org/stable/26407475

About One Numerical Algorithm for Solving Integral Equations of the First Kind in Space L2 Based on the Generalized Discrepancy Principle ; Об одном численном алгоритме решения интегральных уравнений первого рода в пространствах L2, основанном на обобщенном принципе невязки

Autoren: Сидикова, Анна Ивановна Ершова, Анна Александровна

Quelle: Computer Technologies, Automatic Control, Radioelectronics; Том 15, № 2 (2015); 66-74 ; Компьютерные технологии, управление, радиоэлектроника; Том 15, № 2 (2015); 66-74 ; 2409-6571 ; 1991-976X

Schlagwörter: regularization, integral equation, evaluation of inaccuracy, ill-posed problem, регуляризация, интегральное уравнение, оценка погрешности, некорректная задача

Dateibeschreibung: application/pdf

Relation: https://vestnik.susu.ru/ctcr/article/view/3622/3319; https://vestnik.susu.ru/ctcr/article/view/3622

Verfügbarkeit: https://vestnik.susu.ru/ctcr/article/view/3622

Numerical Solution of the Optimal Control Problems of Distributed Parameter Systems Algorithm for Solving the Fredholm Type Integral Equation

Autoren: Kimio KANAI

Quelle: Transactions of the Society of Instrument and Control Engineers. 1970, 6(4):373

Error and Complexity Analysis for a Collocation-Grid-Projection Plus Precorrected-FFT Algorithm for Solving Potential Integral Equations with LaPlace or Helmholtz Kernels

Autoren: Phillips, J. R

Quelle: Seventh Copper Mountain Conference on Multigrid Methods.

Schlagwörter: Computer Programming And Software

Relation: Seventh Copper Mountain Conference on Multigrid Methods

Zugangs-URL: https://ntrs.nasa.gov/citations/19970006614

Chebyshev wavelets operational matrices for solving nonlinear variable-order fractional integral equations

Autoren: Y. Yang M. H. Heydari Z. Avazzadeh et al.

Quelle: Advances in Difference Equations, Vol 2020, Iss 1, Pp 1-24 (2020)

Schlagwörter: Chebyshev wavelets (CWs), Variable-order (V-O) fractional integral equations, Galerkin method, Operational matrix (OM), Hat functions, Mathematics, QA1-939

Dateibeschreibung: electronic resource

Relation: http://link.springer.com/article/10.1186/s13662-020-03047-4; https://doaj.org/toc/1687-1847

Zugangs-URL: https://doaj.org/article/06f8b5e656b14360961c266e56c745ef

Extrapolation for solving a system of weakly singular nonlinear Volterra integral equations of the second kind.

Autoren: Han, Huilei He, Xiaoming Liu, Yaping et al.

Quelle: International Journal of Computer Mathematics. Nov2011, Vol. 88 Issue 16, p3507-3520. 14p. 5 Charts.

Schlagwörter: *Algorithms, Numerical solutions to nonlinear integral equations, Extrapolation, Mathematical singularities, Mathematical inequalities, Asymptotic expansions, Error analysis in mathematics, Numerical analysis

NUMERICAL ALGORITHM FOR SOLVING NONLINEAR SINGULAR INTEGRAL EQUATIONS THAT ARISE IN CONNECTION WITH MANY-BODY PROBLEMS.

Weitere Verfasser: Sievert, P

Quelle: Phys. Lett., 29A: 447-8(June 30, 1969).; Other Information: Orig. Receipt Date: 31-DEC-69

Dateibeschreibung: Medium: X

Zugangs-URL: http://www.osti.gov/scitech/biblio/4792919