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An iterative method for mixed finite element schemes are pointed out that ensure the convergence of the method. The results of numerical experiments are presented

TRANS-BORDER NETWORK-CENTRIC MANAGEMENT OF RUSSIAN COMPANIES IN THE WORLD ECONOMY on the basis of a converged management infrastructure are formulated. Structured phases of improving processes

Protocol-free asynchronous iterations terminationIn this paper, we tackled the convergence detection problem arisen from the absence

TRANSMEDIA STORYTELLING AS NEW FORMAT IN MODERN MEDIA LANDSCAPE in the modern media landscape and development of mass communication. Under the conditions of media convergence

Многомерные кубатуры со сверхстепенной сходимостью are calculated using Monte Carlo methods. The convergence of the best of them turns out to be quite slow

Averaging and mixing for stochastic perturbations of linear conservative systems\leqslantConst\cdot\varepsilon^{-1}$ converges in distribution to a solution of an effective equation. The latter is obtained from

On highly efficient simultaneous schemes for finding all polynomial roots root and to generalize them for simultaneous finding of all roots of polynomial equation. Convergence

Сеточные формулы интерполяции, дифференцирования и интегрирования с экспоненциальной сходимостьюStandard grid methods of numerical analysis are based on polynomial interpolation. The convergence

Facile convergent route to indoloquinolinesA convergent route to indoloquinolines is developed through aldol condensation. This two

Study of the convergence of the finite-element method for parabolic equations with a nonlinear nonlocal spatial operator is pulled down to the lower layer. We prove a theorem on the convergence of the constructed algorithm under

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