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Finite Distributed Element Method for Fractal Element Analysis Based on Multilayer Resistive-Capacitive Media

Journal of communications technology & electronics, 2020-12, Vol.65 (12), p.1414-1421

2020

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Theorems on Direct and Inverse Approximation by Algebraic Polynomials and Piecewise Polynomials in the Spaces and

Russian mathematics, 2024, Vol.68 (1), p.11-29

Dautov, R. Z.

2024

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A Penalty Method for American Multi-Asset Option Problems

Lobachevskii journal of mathematics, 2023, Vol.44 (1), p.269-281

Dautov, R. Z.

2023

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Direct and Inverse Theorems of the Approximation of Functions by Algebraic Polynomials and Splines in the Norms of the Sobolev Space

Russian mathematics, 2022-06, Vol.66 (6), p.65-72

Dautov, R. Z.

2022

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On Approximation of Functions on the Half-Line by Laguerre Polynomials and Functions

Lobachevskii journal of mathematics, 2022-04, Vol.43 (4), p.935-947

Dautov, R. Z.

2022

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On Best Error Bounds for Approximations by Algebraic Polynomials and Splines in the Spaces and

Lobachevskii journal of mathematics, 2022, Vol.43 (11), p.3091-3103

Dautov, R. Z.

2022

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Penalty Methods for One-Sided Parabolic Problems with Piecewise Smooth Obstacles

Lobachevskii journal of mathematics, 2021-07, Vol.42 (7), p.1643-1651

Dautov, R. Z.

2021

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A conservative fully discrete finite element scheme for the nonlinear Klein–Gordon equation

Učënye zapiski Kazanskogo universiteta. Seriâ Fiziko-matematičeskie nauki, 2024-01, Vol.165 (3), p.190-207

2024

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A Conservative Finite Element Scheme for the Kirchhoff Equation

Učënye zapiski Kazanskogo universiteta. Seriâ Fiziko-matematičeskie nauki, 2024-01, Vol.165 (2), p.115-131

2024

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Implicit Finite Element Scheme with a Penalty for a Nonlocal Parabolic Obstacle Problem of Kirchhoff Type

Lobachevskii journal of mathematics, 2023-07, Vol.44 (7), p.2675-2688

2023

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Accuracy of an Implicit Scheme for the Finite Element Method with a Penalty for a Nonlocal Parabolic Obstacle Problem

Russian mathematics, 2024, Vol.68 (2), p.1-17

2024

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Three new weak formulations of the problem of American call options valuation

Journal of physics. Conference series, 2019-02, Vol.1158 (2), p.22033

2019

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Error Estimates for Backward Euler Finite Element Approximations of American Call Option Valuation

Lobachevskii journal of mathematics, 2020-04, Vol.41 (4), p.475-490

2020

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Approximations of Evolutionary Inequality with Lipschitz-continuous Functional and Minimally Regular Input Data

Lobachevskii journal of mathematics, 2019-04, Vol.40 (4), p.425-438

2019

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On inf-sup conditions and projections in the theory of mixed finite-element methods

Differential equations, 2014-07, Vol.50 (7), p.899-912

Dautov, R. Z.

2014

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Investigation of Lagrange–Galerkin Method for an Obstacle Parabolic Problem

Lobachevskii journal of mathematics, 2018-09, Vol.39 (7), p.884-892

2018

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Theorems on Direct and Inverse Approximation by Algebraic Polynomials and Piecewise Polynomials in the Spaces $${{H}^{m}}(a,b)$$ and $$B_{{2,q}}^{s}(a,b)

Russian mathematics, 2024-01, Vol.68 (1), p.11-29

Dautov, R. Z.

2024

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Error estimates for a Galerkin method with perturbations for spectral problems of the theory of dielectric waveguides

Lobachevskii journal of mathematics, 2016-09, Vol.37 (5), p.610-625

2016

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Theorems on direct and inverse approximation by algebraic polynomials and piecewise polynomials in the spaces Hm(a, b) and Bs2,q(a, b)

Izvestija vyss̆ih uc̆ebnyh zavedenij. Matematika, 2024-02 (1), p.14-34

Dautov, R. Z.

2024

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Numerical modeling of photonic crystal fibers using the finite element method

IOP conference series. Materials Science and Engineering, 2016-11, Vol.158 (1), p.12029

2016

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Hybridized schemes of the discontinuous Galerkin method for stationary convection–diffusion problems

Differential equations, 2016-07, Vol.52 (7), p.906-925

2016

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On Best Error Bounds for Approximations by Algebraic Polynomials and Splines in the Spaces $$\boldsymbol{W_{p}^{m}(a,b)}$$ and $$\boldsymbol{B_{p,q}^{s}(a,b)}

Lobachevskii journal of mathematics, 2022-11, Vol.43 (11), p.3091-3103

Dautov, R. Z.

2022

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Sharp estimates for the polynomial approximation in weighted Sobolev spaces

Differential equations, 2015-07, Vol.51 (7), p.886-894

2015

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HDG schemes for stationary convection-diffusion problems

IOP conference series. Materials Science and Engineering, 2016-11, Vol.158 (1), p.12028

2016

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Discontinuous Galerkin schemes for nonstationary convection-diffusion problems

IOP conference series. Materials Science and Engineering, 2016-11, Vol.158 (1), p.12027

2016

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Finite Distributed Element Method for Fractal Element Analysis Based on Multilayer Resistive-Capacitive Media

Theorems on Direct and Inverse Approximation by Algebraic Polynomials and Piecewise Polynomials in the Spaces and

A Penalty Method for American Multi-Asset Option Problems

Direct and Inverse Theorems of the Approximation of Functions by Algebraic Polynomials and Splines in the Norms of the Sobolev Space

On Approximation of Functions on the Half-Line by Laguerre Polynomials and Functions

On Best Error Bounds for Approximations by Algebraic Polynomials and Splines in the Spaces and

Penalty Methods for One-Sided Parabolic Problems with Piecewise Smooth Obstacles

A conservative fully discrete finite element scheme for the nonlinear Klein–Gordon equation

A Conservative Finite Element Scheme for the Kirchhoff Equation

Implicit Finite Element Scheme with a Penalty for a Nonlocal Parabolic Obstacle Problem of Kirchhoff Type

Accuracy of an Implicit Scheme for the Finite Element Method with a Penalty for a Nonlocal Parabolic Obstacle Problem

Three new weak formulations of the problem of American call options valuation

Error Estimates for Backward Euler Finite Element Approximations of American Call Option Valuation

Approximations of Evolutionary Inequality with Lipschitz-continuous Functional and Minimally Regular Input Data

On inf-sup conditions and projections in the theory of mixed finite-element methods

Investigation of Lagrange–Galerkin Method for an Obstacle Parabolic Problem

Theorems on Direct and Inverse Approximation by Algebraic Polynomials and Piecewise Polynomials in the Spaces $${{H}^{m}}(a,b)$$ and $$B_{{2,q}}^{s}(a,b)

Error estimates for a Galerkin method with perturbations for spectral problems of the theory of dielectric waveguides

Theorems on direct and inverse approximation by algebraic polynomials and piecewise polynomials in the spaces Hm(a, b) and Bs2,q(a, b)

Numerical modeling of photonic crystal fibers using the finite element method

Hybridized schemes of the discontinuous Galerkin method for stationary convection–diffusion problems

On Best Error Bounds for Approximations by Algebraic Polynomials and Splines in the Spaces $$\boldsymbol{W_{p}^{m}(a,b)}$$ and $$\boldsymbol{B_{p,q}^{s}(a,b)}

Sharp estimates for the polynomial approximation in weighted Sobolev spaces

HDG schemes for stationary convection-diffusion problems

Discontinuous Galerkin schemes for nonstationary convection-diffusion problems

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