A novel application of radial basis functions for solving a model of first-order integro-ordinary differential equation

From MaRDI portal
Publication:635699

DOI10.1016/j.cnsns.2011.02.020zbMath1222.65150OpenAlexW1980775080WikidataQ115358714 ScholiaQ115358714MaRDI QIDQ635699

Juan-Miguel Gracia

Publication date: 23 August 2011

Published in: Communications in Nonlinear Science and Numerical Simulation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cnsns.2011.02.020




Related Items (31)

Anti-aliasing of gray-scale/color/outline images: looking through the lens of numerical approaches for PDE-based modelsAnalytic approximation of Volterra's population modelApplication of Bessel functions for solving differential and integro-differential equations of the fractional orderSolving Volterra's population growth model of arbitrary order using the generalized fractional order of the Chebyshev functionsPROMETHEE technique to select the best radial basis functions for solving the 2-dimensional heat equations based on Hermite interpolationA new numerical algorithm based on the first kind of modified Bessel function to solve population growth in a closed systemA numerical solution of the nonlinear controlled Duffing oscillator by radial basis functionsPositivity and boundedness preserving nonstandard finite difference schemes for solving Volterra's population growth modelPiecewise barycentric interpolating functions for the numerical solution of Volterra integro‐differential equationsOn spectral homotopy analysis method for solving linear Volterra and Fredholm integrodifferential equationsNumerical solution of nonlinear Volterra-Fredholm-Hammerstein integral equations via collocation method based on radial basis functionsA class of second-order and dynamically consistent nonstandard finite difference schemes for nonlinear Volterra's population growth modelOptimal approximation to a class of nonlinear evolution equationsAnalysis of IVPs and BVPs on semi-infinite domains via collocation methodsRadial basis functions methods for solving Fokker-Planck equationRadial basis functions method for solving of a non-local boundary value problem with Neumann's boundary conditionsNumerical solution of nonlinear Fredholm integro-differential equations using spectral homotopy analysis methodThe numerical study on the unsteady flow of gas in a semi-infinite porous medium using an RBF collocation methodA meshless method on non-Fickian flows with mixing length growth in porous media based on radial basis functions: a comparative studyA meshless method for the numerical solution of a two-dimension IHCPA numerical investigation to viscous flow over nonlinearly stretching sheet with chemical reaction, heat transfer and magnetic fieldNumerical study of astrophysics equations by meshless collocation method based on compactly supported radial basis functionNumerical approximations for Volterra's population growth model with fractional order via a multi-domain pseudospectral methodOperation matrix method based on Bernstein polynomials for the Riccati differential equation and Volterra population modelOn a generalized Gaussian radial basis function: analysis and applicationsA sinc-Gauss-Jacobi collocation method for solving Volterra's population growth model with fractional orderDirect and integrated radial functions based quasilinearization schemes for nonlinear fractional differential equationsSolving of nonlinear Fredholm integro-differential equation in a complex plane with rationalized Haar wavelet basesA local collocation method with radial basis functions for an electrospinning problemWavelet based iterative methods for a class of 2D-partial integro differential equationsNumerical approach for solving fractional Fredholm integro-differential equation



Cites Work


This page was built for publication: A novel application of radial basis functions for solving a model of first-order integro-ordinary differential equation