A spline collocation approach for a generalized parabolic problem subject to non-classical conditions
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Publication:440855
DOI10.1016/j.amc.2012.02.075zbMath1245.65136OpenAlexW1982864506MaRDI QIDQ440855
Publication date: 19 August 2012
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2012.02.075
finite differencesspline collocationCourant numberCourant-Friedrichs-Lewy (CFL) conditionsdiffusion numberparabolic problem subject to non-classical conditions
Related Items (6)
Applying cubic B-spline quasi-interpolation to solve 1D wave equations in polar coordinates ⋮ On the numerical solution of singular Lane-Emden type equations using cubic B-spline approximation ⋮ An efficient collocation algorithm for multidimensional wave type equations with nonlocal conservation conditions ⋮ A new iteration method based on Green's functions for the solution of pdes ⋮ Numerical solution of nonlinear second order singular BVPs based on Green's functions and fixed-point iterative schemes ⋮ NUMERICAL SOLUTION OF A CLASS OF NONLINEAR SYSTEM OF SECOND-ORDER BOUNDARY-VALUE PROBLEMS: A FOURTH-ORDER CUBIC SPLINE APPROACH
Cites Work
- A spline collocation approach for the numerical solution of a generalized nonlinear Klein-Gordon equation
- Numerical solution of a parabolic equation with non-local boundary specifications
- Numerical solution of a parabolic equation subject to specification of energy.
- Efficient techniques for the second-order parabolic equation subject to nonlocal specifications
- A numerical procedure for diffusion subject to the specification of mass
- Numerical solution of the heat equation with nonlocal boundary conditions
- Numerical solution of a nonclassical parabolic problem: an integro-differential approach
- A numerical method for the wave equation subject to a nonlocal conservation condition
- An implicit finite difference scheme for the diffusion equation subject to mass specification
- A numerical approach for solving an extended Fisher-Kolomogrov-Petrovskii-Piskunov equation
- On the solution of an initial-boundary value problem that combines Neumann and integral condition for the wave equation
- A decreasing property of solutions of parabolic equations with applications to thermoelasticity
- Extensions of a property of the heat equation to linear thermoelasticity and other theories
- Unnamed Item
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