Ivan a Lukovsky (41 results)
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Published by De Gruyter 2017
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Published by de Gruyter 6/26/2017 2017
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Paperback or Softback. Condition: New. Nonlinear Dynamics: Mathematical Models for Rigid Bodies with a Liquid. Book.
Language: English
Published by De Gruyter 2017
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Published by De Gruyter 2017
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Published by De Gruyter, DE 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Paperback. Condition: New. 1st. This book is devoted to analytically approximate methods in the nonlinear dynamics of a rigid body with cavities (containers) partly filled by a liquid. The methods are normally based on the Bateman-Luke variational formalism combined with perturbation theory. The derived approximate equations of…spatial motions of the body-liquid mechanical system (these equations are called mathematical models in the title) take the form of a finite-dimensional system of nonlinear ordinary differential equations coupling quasi-velocities of the rigid body motions and generalized coordinates responsible for displacements of the natural sloshing modes. Algorithms for computing the hydrodynamic coefficients in the approximate mathematical models are proposed. Numerical values of these coefficients are listed for some tank shapes and liquid fillings. The mathematical models are also derived for the contained liquid characterized by the Newton-type dissipation. Formulas for hydrodynamic force and moment are derived in terms of the solid body quasi-velocities and the sloshing-related generalized coordinates. For prescribed harmonic excitations of upright circular (annular) cylindrical and/or conical tanks, the steady-state sloshing regimes are theoretically classified; the results are compared with known experimental data. The book can be useful for both experienced and early-stage mechanicians, applied mathematicians and engineers interested in (semi-)analytical approaches to the "fluid-structure" interaction problems, their fundamental mathematical background as well as in modeling the dynamics of complex mechanical systems containing a rigid tank partly filled by a liquid.
Language: English
Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Condition: New. pp. 412.
Language: English
Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Language: English
Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Language: English
Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Published by De Gruyter 2017-06 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Language: English
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Condition: New. pp. 412.
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Published by De Gruyter 2017
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Paperback. Condition: New. 1st. This book is devoted to analytically approximate methods in the nonlinear dynamics of a rigid body with cavities (containers) partly filled by a liquid. The methods are normally based on the Bateman-Luke variational formalism combined with perturbation theory. The derived approximate equations of…spatial motions of the body-liquid mechanical system (these equations are called mathematical models in the title) take the form of a finite-dimensional system of nonlinear ordinary differential equations coupling quasi-velocities of the rigid body motions and generalized coordinates responsible for displacements of the natural sloshing modes. Algorithms for computing the hydrodynamic coefficients in the approximate mathematical models are proposed. Numerical values of these coefficients are listed for some tank shapes and liquid fillings. The mathematical models are also derived for the contained liquid characterized by the Newton-type dissipation. Formulas for hydrodynamic force and moment are derived in terms of the solid body quasi-velocities and the sloshing-related generalized coordinates. For prescribed harmonic excitations of upright circular (annular) cylindrical and/or conical tanks, the steady-state sloshing regimes are theoretically classified; the results are compared with known experimental data. The book can be useful for both experienced and early-stage mechanicians, applied mathematicians and engineers interested in (semi-)analytical approaches to the "fluid-structure" interaction problems, their fundamental mathematical background as well as in modeling the dynamics of complex mechanical systems containing a rigid tank partly filled by a liquid.
Language: English
Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book is devoted to analytically approximate methods in the nonlinear dynamics of a rigid body with cavities (containers) partly filled by a liquid. The methods are normally based on the Bateman-Luke variational formalism combined with perturba…tion theory. The derived approximate equations of spatial motions of the body-liquid mechanical system (these equations are called mathematical models in the title) take the form of a finite-dimensional system of nonlinear ordinary differential equations coupling quasi-velocities of the rigid body motions and generalized coordinates responsible for displacements of the natural sloshing modes. Algorithms for computing the hydrodynamic coefficients in the approximate mathematical models are proposed. Numerical values of these coefficients are listed for some tank shapes and liquid fillings. The mathematical models are also derived for the contained liquid characterized by the Newton-type dissipation. Formulas for hydrodynamic force and moment are derived in terms of the solid body quasi-velocities and the sloshing-related generalized coordinates. For prescribed harmonic excitations of upright circular (annular) cylindrical and/or conical tanks, the steady-state sloshing regimes are theoretically classified; the results are compared with known experimental data. The book can be useful for both experienced and early-stage mechanicians, applied mathematicians and engineers interested in (semi-)analytical approaches to the 'fluid-structure' interaction problems, their fundamental mathematical background as well as in modeling the dynamics of complex mechanical systems containing a rigid tank partly filled by a liquid.
Language: English
Published by De Gruyter 2017
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Taschenbuch. Condition: Neu. Nonlinear Dynamics | Mathematical Models for Rigid Bodies with a Liquid | Ivan A. Lukovsky | Taschenbuch | De Gruyter Studies in Mathematical Physics | PrefaceIntroduction1. G | Englisch | 2017 | De Gruyter | EAN 9783110555363 | Verantwortliche Person für die EU: De Gruyter [9], Genthiner Str. 13, 10…785 Berlin, orders[at]degruyter[dot]com | Anbieter: preigu.
Language: English
Published by De Gruyter 2015
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Published by de Gruyter 2015
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Published by De Gruyter 2015
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Published by De Gruyter 2015
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
- Hardcover
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Hardback. Condition: New. This book is devoted to analytically approximate methods in the nonlinear dynamics of a rigid body with cavities (containers) partly filled by a liquid. The methods are normally based on the Bateman-Luke variational formalism combined with perturbation theory. The derived approximate equations of spatia…l motions of the body-liquid mechanical system (these equations are called mathematical models in the title) take the form of a finite-dimensional system of nonlinear ordinary differential equations coupling quasi-velocities of the rigid body motions and generalized coordinates responsible for displacements of the natural sloshing modes. Algorithms for computing the hydrodynamic coefficients in the approximate mathematical models are proposed. Numerical values of these coefficients are listed for some tank shapes and liquid fillings. The mathematical models are also derived for the contained liquid characterized by the Newton-type dissipation. Formulas for hydrodynamic force and moment are derived in terms of the solid body quasi-velocities and the sloshing-related generalized coordinates. For prescribed harmonic excitations of upright circular (annular) cylindrical and/or conical tanks, the steady-state sloshing regimes are theoretically classified; the results are compared with known experimental data. The book can be useful for both experienced and early-stage mechanicians, applied mathematicians and engineers interested in (semi-)analytical approaches to the "fluid-structure" interaction problems, their fundamental mathematical background as well as in modeling the dynamics of complex mechanical systems containing a rigid tank partly filled by a liquid.
Language: English
Published by De Gruyter 2015
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
- Hardcover
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Condition: Sehr gut. Zustand: Sehr gut | Seiten: 410 | Sprache: Englisch | Produktart: Bücher | This book is devoted to analytically approximate methods in the nonlinear dynamics of a rigid body with cavities (containers) partly filled by a liquid. The methods are normally based on the Bateman-Luke variational formalism combined… with perturbation theory. The derived approximate equations of spatial motions of the body-liquid mechanical system (these equations are called mathematical models in the title) take the form of a finite-dimensional system of nonlinear ordinary differential equations coupling quasi-velocities of the rigid body motions and generalized coordinates responsible for displacements of the natural sloshing modes. Algorithms for computing the hydrodynamic coefficients in the approximate mathematical models are proposed. Numerical values of these coefficients are listed for some tank shapes and liquid fillings. The mathematical models are also derived for the contained liquid characterized by the Newton-type dissipation. Formulas for hydrodynamic force and moment are derived in terms of the solid body quasi-velocities and the sloshing-related generalized coordinates. For prescribed harmonic excitations of upright circular (annular) cylindrical and/or conical tanks, the steady-state sloshing regimes are theoretically classified; the results are compared with known experimental data. The book can be useful for both experienced and early-stage mechanicians, applied mathematicians and engineers interested in (semi-)analytical approaches to the "fluid-structure" interaction problems, their fundamental mathematical background as well as in modeling the dynamics of complex mechanical systems containing a rigid tank partly filled by a liquid.
Language: English
Published by De Gruyter 2015
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
- Hardcover
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Published by De Gruyter 2015
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
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Buch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book is devoted to analytically approximate methods in the nonlinear dynamics of a rigid body with cavities (containers) partly filled by a liquid. The methods are normally based on the Bateman-Luke variational formalism combined with perturbation th…eory. The derived approximate equations of spatial motions of the body-liquid mechanical system (these equations are called mathematical models in the title) take the form of a finite-dimensional system of nonlinear ordinary differential equations coupling quasi-velocities of the rigid body motions and generalized coordinates responsible for displacements of the natural sloshing modes. Algorithms for computing the hydrodynamic coefficients in the approximate mathematical models are proposed. Numerical values of these coefficients are listed for some tank shapes and liquid fillings. The mathematical models are also derived for the contained liquid characterized by the Newton-type dissipation. Formulas for hydrodynamic force and moment are derived in terms of the solid body quasi-velocities and the sloshing-related generalized coordinates. For prescribed harmonic excitations of upright circular (annular) cylindrical and/or conical tanks, the steady-state sloshing regimes are theoretically classified; the results are compared with known experimental data. The book can be useful for both experienced and early-stage mechanicians, applied mathematicians and engineers interested in (semi-)analytical approaches to the 'fluid-structure' interaction problems, their fundamental mathematical background as well as in modeling the dynamics of complex mechanical systems containing a rigid tank partly filled by a liquid.
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Published by Walter de Gruyter, Incorporated 2015
Series: De Gruyter Studies in Mathematical Physics, Book 26 of 53. Book 26 of 53 - De Gruyter Studies in Mathematical Physics
- Hardcover
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Condition: New. pp. 394.
