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A Strongly Consistent Finite Difference Scheme for Steady Stokes Flow and its Modified Equations
Blinkov Y.A., Gerdt V.P., Lyakhov D.A., Michels D.L.
the differential ideal generated by the polynomials in the Stokes equations with the difference ideal generated
Algebraic Construction of a Strongly Consistent, Permutationally Symmetric and Conservative Difference Scheme for 3D Steady Stokes Flow
Zhang X.J., Gerdt V.P., Blinkov Y.A.
by the polynomials in the Stokes equations with the difference ideal generated by the polynomials in the constructed
Multistage pseudo-spectral method (method of collocations) for the approximate solution of an ordinary differential equation of the first order
Lovetskiy K.P., Kulyabov D.S., Hissein A.W.
of Chebyshev polynomials is considered. A new approach to constructing systems of linear algebraic equations
ALGORITHM FOR PROCESSING INTERFEROGRAMS OF CYLINDRICAL MIRRORS
GUBIN V.B., SHARONOV V.N.
on an approximation of the interferograms in a basis composed of products of Legendre polynomials.
Generalized Collocation Method for Integro-Differential Equations in an Exceptional Case
Gabbasov N.
coefficient that has finite-order zeros. To solve the equation approximately in a distribution space, we
A new approach to the formation of systems of linear algebraic equations for solving ordinary differential equations by the collocation method; [Новый подход к формированию систем линейных алгебраических уравнений для решения обыкновенных дифференциальных уравнений методом коллокаций]
Sevastianov L.A., Lovetskiy K.P., Kulyabov D.S.
as an expansion in Chebyshev polynomials. It is proposed instead of the usual approach, which consists
МЕТОД НАИМЕНЬШИХ КВАДРАТОВ РЕШЕНИЯ СЛАБО СИНГУЛЯРНЫХ ИНТЕГРАЛЬНЫХ УРАВНЕНИЙ ПЕРВОГО РОДА
Еникеева Светлана Рашидовна
polynomial approximation
Construction of a New Implicit Difference Scheme for 2D Boussinesq Paradigm Equation
Blinkov Y.A., Gerdt V.P., Pankratov I.A., Kotkova E.A.
and software designed for linear generating sets of difference polynomials. Additionally, for the obtained
Construction of a New Implicit Difference Scheme for 2D Boussinesq Paradigm Equation
Blinkov Y.A., Pankratov I.A., Gerdt V.P., Kotkova E.A.
and software designed for linear generating sets of difference polynomials. Additionally, for the obtained
Correctness of a Two-dimensional Cauchy Problem for a Polynomial Difference Operator with Constant Coefficients
Apanovich, Marina S., Leinartas, Evgeny K., Апанович, Марина С., Лейнартас, Евгений К.
The correctness of Cauchy problem for a polynomial difference operator is studied. An easily

Страница 13 из 1542

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