Numerical simulation of second-order hyperbolic telegraph type equations with variable coefficients
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Publication:337719
DOI10.1016/j.cpc.2014.10.013zbMath1348.35128OpenAlexW2013243433MaRDI QIDQ337719
Manoj Kumar, Surabhi Tiwari, Sapna Pandit
Publication date: 10 November 2016
Published in: Computer Physics Communications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cpc.2014.10.013
Numerical methods for wavelets (65T60) Finite difference methods for initial value and initial-boundary value problems involving PDEs (65M06) Second-order hyperbolic equations (35L10)
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Cites Work
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- A differential quadrature algorithm to solve the two dimensional linear hyperbolic telegraph equation with Dirichlet and Neumann boundary conditions
- Solution of the second-order one-dimensional hyperbolic telegraph equation by using the dual reciprocity boundary integral equation (DRBIE) method
- A Haar wavelet quasilinearization approach for numerical simulation of Burgers' equation
- A composite numerical scheme for the numerical simulation of coupled Burgers' equation
- Numerical solution of telegraph equation using interpolating scaling functions
- Numerical integration using wavelets
- An unconditionally stable difference scheme for the one-space-dimensional linear hyperbolic equation
- Numerical solution of differential equations using Haar wavelets
- An unconditionally stable finite difference formula for a linear second order one space dimensional hyperbolic equation with variable coefficients
- On the use of high order difference methods for the system of one space second order nonlinear hyperbolic equations with variable coefficients
- Fourth-order compact difference and alternating direction implicit schemes for telegraph equations
- A differential quadrature method for numerical solutions of Burgers'‐type equations
- On the solution of an initial-boundary value problem that combines Neumann and integral condition for the wave equation
- A numerical method for solving the hyperbolic telegraph equation
- High order compact solution of the one-space-dimensional linear hyperbolic equation
- The numerical solution of the telegraph equation by the alternating group explicit (AGE) method
- The use of Chebyshev cardinal functions for solution of the second‐order one‐dimensional telegraph equation
- Taylor polynomial solution of hyperbolic type partial differential equations with constant coefficients
- Spline methods for the solution of hyperbolic equation with variable coefficients
- New Rothe-wavelet method for solving telegraph equations
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