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Small Variations of Basic Solution Method for Non-numerical OptimizationThe universal method for the solution of problems of non-numerical optimization is considered

Camparison of several numerical methods for solving eikonal equationsIn this paper several numerical methods of solving eikonal equations are compared.

Numerical methods for estimating the degree of practical stability of inverse problems in geoelectricsNumerical methods for estimating the degree of practical stability of inverse problems

On existence conditions for sequences uniformly distributed with respect to Voronoi's methods with respect to Voronoi and Riesz methods have been analyzed. These conditions are necessary and sufficient

Numerical implementation of the Lame equation with complex boundary conditionsNumerical implementation of the Lame equation with complex boundary conditions

Attractor property for terminal manifold in control synthesis problem methods for numerical solution of the problem are proposed.A numerical criterion of the attractor is set

About local numerical solution of boundary problems of elasticity three-dimensional theoryThe distinctive paper is devoted to wavelet-based multilevel method of local numerical solution

The Condition of Explicitness and the Diagonal Implicitness for Composition of Runge-Kutta Method with its Adjoint OneThe paper addresses three topics: the adjoint Runge-Kutta methods, the composition of several Runge

On some estimations of deviations between real solution and numerical solution of dynamical equations with regard for Baumgarte constraint stabilization; [Баумгарт байланысының тұрақтануын ескере отырып, динамикалық теңдеулердiң нақты және сандық шешiмi арасындағы ауытқулардың кейбiр бағалаулары туралы]; [О некоторых оценках отклонений между реальным и численным решениями динамических уравнений с учетом стабилизации связи Баумгарта] to estimate the deviation of real solution from the numerical one the method of constraint stabilization can

Numerical solution of the problem of beam analysis with the use of b-spline finite element methodNumerical solution of the problem of beam analysis (bending analysis of the Bernoulli beam

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