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Generalized Solutions of Stationary Boundary Value Problems for Biwave Equations

Differential equations, 2022-04, Vol.58 (4), p.475-487

Alexeyeva, L. A.

2022

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Spatially One-Dimensional Boundary Value Problems of Coupled Thermoelasticity: Generalized Functions Method

Mechanics of solids, 2022-12, Vol.57 (8), p.2151-2165

2022

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Singular boundary integral equations of boundary value problems of the elasticity theory under supersonic transport loads

Differential equations, 2017-03, Vol.53 (3), p.317-332

Alexeyeva, L. A.

2017

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Biquaternionic Wave Equations and the Properties of Their Generalized Solutions

Differential equations, 2021-05, Vol.57 (5), p.594-604

Alexeyeva, L. A.

2021

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Transport solutions of the Lamé equations and shock elastic waves

Computational mathematics and mathematical physics, 2016-07, Vol.56 (7), p.1343-1354

2016

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Stress-Strain State of a Shallow Tunnel Supported by a Three-Layer Shell Affected by Transport Loads

Mechanics of solids, 2022-12, Vol.57 (7), p.1781-1792

2022

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Fundamental and Generalized Solutions of the Equations of Motion of a Two-Component Biot Medium and Their Properties

Differential equations, 2020-04, Vol.56 (4), p.438-446

2020

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Fundamental and Generalized Solutions of the Equations of Motion of a Thermoelastic Half-Plane with a Free Boundary

Computational mathematics and mathematical physics, 2019-05, Vol.59 (5), p.782-790

2019

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Dynamics of an Elastic Punch on an Elastic Half-Plane with Crack Formation

Computational mathematics and mathematical physics, 2020-09, Vol.60 (9), p.1499-1517

2020

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Singular boundary integral equations of boundary value problems of elastic dynamics in the case of subsonic running loads

Differential equations, 2010-04, Vol.46 (4), p.515-522

Alexeyeva, L. A.

2010

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Newton's Laws for a Biquaternionic Model of the electro-gravimagnetic Field, Charges, Currents, and Their Interactions

Journal of Physical Mathematics, 2009-01, Vol.1, p.1-15

Alexeyeva, L. A.

2009

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Generalized solutions of initial-boundary value problems for second-order hyperbolic systems

Computational mathematics and mathematical physics, 2011-07, Vol.51 (7), p.1194-1207

2011

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Biquaternionic Wave Equations and the Propertiesof Their Generalized Solutions

Differential equations, 2021-01, Vol.57 (5), p.594-604

Alexeyeva, L A

2021

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Simulation of wave dynamics of thermoelastic medium with crack

AIP Conference Proceedings, 2018, Vol.2046 (1)

2018

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Mathematical models of array dynamics in the vicinity of extended underground structures at the action of moving loadings

Mathematics and computers in simulation, 2004-12, Vol.67 (4), p.441-449

2004

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One-Dimensional Spatial Boundary Value Problems of the Connected Thermoelasticity. Generalized Functions Method

Прикладная математика и механика, 2023-01, Vol.87 (1), p.63-80

2023

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Fundamental and Generalized Solutions of the Equations ofMotion of a Two-Component Biot Medium and Their Properties

Differential equations, 2020-01, Vol.56 (4), p.438-446

2020

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GREEN TENSOR OF MOTION EQUATIONS OF TWO COMPONENTS BIOT’S MEDIUM BY STATIONARY VIBRATIONS

PHYSICO-MATHEMATICAL SERIES, 2020-02, Vol.1 (329), p.62-70

2020

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Biquaternionic Form of Laws of Electro-Gravimagnetic Charges and Currents Interactions

Journal of modern physics, 2016, Vol.7 (11), p.1351-1358

Alexeyeva, L. A.

2016

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Biquaternionic Model of Electro-Gravimagnetic Field, Charges and Currents. Law of Inertia

Journal of modern physics, 2016, Vol.7 (5), p.435-444

Alexeyeva, L. A.

2016

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Shock waves as generalized solutions of thermoelastodynamics equations. On the uniqueness of boundary value problems solutions

AIP Conference Proceedings, 2017, Vol.1798 (1)

2017

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Modified Maxwell's equations and their closure

Computational mathematics and mathematical physics, 2003-05, Vol.43 (5), p.725-732

ALEXEYEVA, L. A

2003

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Biquaternion representation of the Dirack equations and bispinor fields

Journal of open systems' evolution problems, 2023-06, Vol.25 (1)

Alexeyeva, L. A.

2023

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Generalized solutions of Maxwell equations for crystals with electric and magnetic anisotropy

Journal of electromagnetic waves and applications, 2014-11, Vol.28 (16), p.1974-1984

2014

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Generalized Functions Method for Solving Nonstationary Boundary Value Problems for Strictly Hyperbolic Systems with Second-Order Derivatives

New Trends in Analysis and Interdisciplinary Applications, 2017, p.3-11

2017

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Generalized Solutions of Stationary Boundary Value Problems for Biwave Equations

Spatially One-Dimensional Boundary Value Problems of Coupled Thermoelasticity: Generalized Functions Method

Singular boundary integral equations of boundary value problems of the elasticity theory under supersonic transport loads

Biquaternionic Wave Equations and the Properties of Their Generalized Solutions

Transport solutions of the Lamé equations and shock elastic waves

Stress-Strain State of a Shallow Tunnel Supported by a Three-Layer Shell Affected by Transport Loads

Fundamental and Generalized Solutions of the Equations of Motion of a Two-Component Biot Medium and Their Properties

Fundamental and Generalized Solutions of the Equations of Motion of a Thermoelastic Half-Plane with a Free Boundary

Dynamics of an Elastic Punch on an Elastic Half-Plane with Crack Formation

Singular boundary integral equations of boundary value problems of elastic dynamics in the case of subsonic running loads

Newton's Laws for a Biquaternionic Model of the electro-gravimagnetic Field, Charges, Currents, and Their Interactions

Generalized solutions of initial-boundary value problems for second-order hyperbolic systems

Biquaternionic Wave Equations and the Propertiesof Their Generalized Solutions

Simulation of wave dynamics of thermoelastic medium with crack

Mathematical models of array dynamics in the vicinity of extended underground structures at the action of moving loadings

One-Dimensional Spatial Boundary Value Problems of the Connected Thermoelasticity. Generalized Functions Method

Fundamental and Generalized Solutions of the Equations ofMotion of a Two-Component Biot Medium and Their Properties

GREEN TENSOR OF MOTION EQUATIONS OF TWO COMPONENTS BIOT’S MEDIUM BY STATIONARY VIBRATIONS

Biquaternionic Form of Laws of Electro-Gravimagnetic Charges and Currents Interactions

Biquaternionic Model of Electro-Gravimagnetic Field, Charges and Currents. Law of Inertia

Shock waves as generalized solutions of thermoelastodynamics equations. On the uniqueness of boundary value problems solutions

Modified Maxwell's equations and their closure

Biquaternion representation of the Dirack equations and bispinor fields

Generalized solutions of Maxwell equations for crystals with electric and magnetic anisotropy

Generalized Functions Method for Solving Nonstationary Boundary Value Problems for Strictly Hyperbolic Systems with Second-Order Derivatives

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