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CHOOSING OF OPTIMAL START APPROXIMATION FOR LAPLACE EQUATION NUMERICALLY SOLVING for setting an initial approximation for the numerical solution of the Laplace equation. We investigate
A new algorithm used the Chebyshev pseudospectral method to solve the nonlinear second-order Lienard differential equationsThis article presents a numerical method to determine the approximate solutions of the Lienard
Well-Posedness and Uniform Approximations of the Solution of a Boundary Value Problem for a Singular Integro-Differential Equation selected spaces, allows to use approximate methods for its solving. We propose a general projection method
Heat flow rate at a bore-face and temperature in the multi-layer media surrounding a borehole. The numerical results illustrate that the second approximation is in a good agreement with the exact solution
Numerical Solution of Time-Dependent Problems with Fractional Power Elliptic Operator. The approximate solution at a new time-level is obtained as a solution of a discrete problem with the fractional
Nonclassical Hamilton’s actions and the numerical performance of variational methods for some dissipative problemsThe use of variational methods for the construction of sufficiently accurate approximate solutions
Uniform Wavelet-Approximation of Singular Integral Equation Solutions, the problem of its approximate solution with obtaining uniform error estimates is very actual. This equation
Numerical methods of the decision differential the equations for continuous models of economy of use of this or that numerical metods of the solution of the differential equations is shown. For some
Numerical solution of nonlocal elliptic problemsIn the present paper, the second order of accuracy two-step difference scheme for the approximate
Approximation of Variational Eigenvalue Problems solutions. The general results are illustrated by a scheme of the finite element method with numerical
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