Works matching IS 09655425 AND DT 2011 AND VI 51 AND IP 3
Results: 11
Study of classical solution of a one-dimensional mixed problem for one class of fifth-order semilinear equations of the Korteweg-de Vries-Burgers type.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 404, doi. 10.1134/S0965542511030109
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Model of real-time active noise shielding of a given subdomain subject to external noise sources.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 444, doi. 10.1134/S0965542511030092
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On a special function used in the description of electromagnetic surface waves.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 455, doi. 10.1134/S0965542511030043
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Finite-time relaxation of the solution of a nonlinear pseudoparabolic equation.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 377, doi. 10.1134/S0965542511030080
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Family of finite-difference schemes with approximate transparent boundary conditions for the generalized nonstationary Schrödinger equation in a semi-infinite strip.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 355, doi. 10.1134/S0965542511030122
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To the question of large-amplitude electron oscillations in a plasma slab.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 423, doi. 10.1134/S0965542511030055
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Functional optimization technique for numerical solution of the radiative transfer equation.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 467, doi. 10.1134/S096554251103002X
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Study of magnetosonic solitary waves for the electron magnetohydrodynamics equations.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 477, doi. 10.1134/S0965542511030031
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Theory of equivalence systems for describing algebraic closures of a generalized estimation model. II.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 490, doi. 10.1134/S0965542511030067
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Comment on failure of excited-state energy calculation of analytical transfer matrix method for the potential $$ V\left( x \right) = \frac{1} {2}kx^2 + \lambda x^4 $$.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 435, doi. 10.1134/S0965542511030079
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Boundary layers in the solution of singularly perturbed boundary value problem with a degenerate equation having roots of multiplicity two.
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- Computational Mathematics & Mathematical Physics, 2011, v. 51, n. 3, p. 351, doi. 10.1134/S0965542511030110
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