1967, Schaum's outline series, 353

Book

2008, ISBN 9812832513, xii, 562

Book

Archive for Rational Mechanics and Analysis, ISSN 0003-9527, 11/2019, Volume 234, Issue 2, pp. 727 - 775

We establish the vanishing viscosity limit of the Navier–Stokes equations to the Euler equations for three-dimensional compressible isentropic flow in the...

Physics, general | Fluid- and Aerodynamics | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | Classical Mechanics | DERIVATION | EXISTENCE | MATHEMATICS, APPLIED | MECHANICS | MODELS | CLASSICAL-SOLUTIONS | KORTEWEG | SHALLOW-WATER EQUATIONS | Viscosity | Three dimensional flow | Fluid dynamics | Mathematical analysis | Fluid flow | Inviscid flow | Euler-Lagrange equation | Navier-Stokes equations | Compressible fluids | Viscous flow

Physics, general | Fluid- and Aerodynamics | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | Classical Mechanics | DERIVATION | EXISTENCE | MATHEMATICS, APPLIED | MECHANICS | MODELS | CLASSICAL-SOLUTIONS | KORTEWEG | SHALLOW-WATER EQUATIONS | Viscosity | Three dimensional flow | Fluid dynamics | Mathematical analysis | Fluid flow | Inviscid flow | Euler-Lagrange equation | Navier-Stokes equations | Compressible fluids | Viscous flow

Journal Article

2016, Volume 430

Conference Proceeding

Journal of Mathematical Physics, ISSN 0022-2488, 11/2019, Volume 60, Issue 11, p. 113503

By fixing a reference frame in spacetime, it is possible to split the Euler-Lagrange equations associated with a degenerate Lagrangian into purely evolutionary...

Magnetic flux | Electrodynamics | Inertial reference systems | Mathematical analysis | Spacetime | Maxwell's equations | Euler-Lagrange equation

Magnetic flux | Electrodynamics | Inertial reference systems | Mathematical analysis | Spacetime | Maxwell's equations | Euler-Lagrange equation

Journal Article

Nonlinear Analysis, ISSN 0362-546X, 09/2019, Volume 186, pp. 209 - 218

This paper is concerned with an existence and stability result on the nonlinear derivative Schrödinger equation in 1-D, which is originated by the study of the...

SYSTEM | EXISTENCE | MATHEMATICS | MATHEMATICS, APPLIED | ENERGY WEAK SOLUTIONS | WELL-POSEDNESS | MODEL | Fluid dynamics | Operators (mathematics) | Fluid mechanics | Compressibility | Stability | Computational fluid dynamics | Nonlinear analysis | Fluid flow | Hydrodynamics | Schroedinger equation | Euler-Lagrange equation | Steady state

SYSTEM | EXISTENCE | MATHEMATICS | MATHEMATICS, APPLIED | ENERGY WEAK SOLUTIONS | WELL-POSEDNESS | MODEL | Fluid dynamics | Operators (mathematics) | Fluid mechanics | Compressibility | Stability | Computational fluid dynamics | Nonlinear analysis | Fluid flow | Hydrodynamics | Schroedinger equation | Euler-Lagrange equation | Steady state

Journal Article

Nonlinear Dynamics, ISSN 0924-090X, 10/2009, Volume 58, Issue 1, pp. 385 - 391

This paper presents the fractional order Euler–Lagrange equations and the transversality conditions for fractional variational problems with fractional...

Fractional Hamiltonian equations | Engineering | Vibration, Dynamical Systems, Control | Fractional integral | Mechanics | Automotive Engineering | Mechanical Engineering | Fractional derivative | Fractional calculus of variations | MECHANICS | CALCULUS | LINEAR VELOCITIES | SYSTEMS | VARIATIONAL-PROBLEMS | DERIVATIVES | ENGINEERING, MECHANICAL | Emergency medical services | Universities and colleges | Euler-Lagrange equation | Mathematical analysis

Fractional Hamiltonian equations | Engineering | Vibration, Dynamical Systems, Control | Fractional integral | Mechanics | Automotive Engineering | Mechanical Engineering | Fractional derivative | Fractional calculus of variations | MECHANICS | CALCULUS | LINEAR VELOCITIES | SYSTEMS | VARIATIONAL-PROBLEMS | DERIVATIVES | ENGINEERING, MECHANICAL | Emergency medical services | Universities and colleges | Euler-Lagrange equation | Mathematical analysis

Journal Article

Zeitschrift für angewandte Mathematik und Physik, ISSN 0044-2275, 4/2019, Volume 70, Issue 2, pp. 1 - 13

The Lie symmetry analysis method and Bäcklund transformation method are proposed for finding similarity reduction and exact solutions to Euler equation and...

Engineering | Euler equation | Lie symmetry analysis method | Mathematical Methods in Physics | Navier–Stokes equation | Bäcklund transformation | 76M60 | 35Q31 | 35Q30 | Theoretical and Applied Mechanics | 35Q51 | 35C08 | EXISTENCE | MATHEMATICS, APPLIED | EXPLICIT SOLUTIONS | LUMP-KINK SOLUTIONS | WELL-POSEDNESS | Navier-Stokes equation | ROSSBY SOLITARY WAVES | TRAVELING-WAVE SOLUTIONS | BACKLUND-TRANSFORMATIONS | LIE SYMMETRY ANALYSIS | Backlund transformation | WEAK SOLUTIONS | Differential equations

Engineering | Euler equation | Lie symmetry analysis method | Mathematical Methods in Physics | Navier–Stokes equation | Bäcklund transformation | 76M60 | 35Q31 | 35Q30 | Theoretical and Applied Mechanics | 35Q51 | 35C08 | EXISTENCE | MATHEMATICS, APPLIED | EXPLICIT SOLUTIONS | LUMP-KINK SOLUTIONS | WELL-POSEDNESS | Navier-Stokes equation | ROSSBY SOLITARY WAVES | TRAVELING-WAVE SOLUTIONS | BACKLUND-TRANSFORMATIONS | LIE SYMMETRY ANALYSIS | Backlund transformation | WEAK SOLUTIONS | Differential equations

Journal Article

Multibody System Dynamics, ISSN 1384-5640, 1/2019, Volume 45, Issue 1, pp. 87 - 103

It is well known that the projective Newton–Euler equation and the Lagrange equation of second kind lead to the same result when deriving the dynamical...

Lagrangian dynamics | Engineering | Vibration, Dynamical Systems, Control | Spatial rigid multibody systems | Constrained motion | Automotive Engineering | Mechanical Engineering | Optimization | Electrical Engineering | Newton–Euler equations | Newton-Euler equations | MECHANICS

Lagrangian dynamics | Engineering | Vibration, Dynamical Systems, Control | Spatial rigid multibody systems | Constrained motion | Automotive Engineering | Mechanical Engineering | Optimization | Electrical Engineering | Newton–Euler equations | Newton-Euler equations | MECHANICS

Journal Article

Nonlinear Differential Equations and Applications NoDEA, ISSN 1021-9722, 10/2018, Volume 25, Issue 5, pp. 1 - 15

By introducing a new averaged quantity with a fast decay weight to perform Sideris’s argument (Commun Math Phys 101:475–485, 1985) developed for the Euler...

Fast decay weight | 35L40 | Spherically symmetric solutions | Analysis | Averaged quantity | Mathematics | 35L45 | 58J45 | 58J47 | MATHEMATICS, APPLIED | Mathematics - Analysis of PDEs

Fast decay weight | 35L40 | Spherically symmetric solutions | Analysis | Averaged quantity | Mathematics | 35L45 | 58J45 | 58J47 | MATHEMATICS, APPLIED | Mathematics - Analysis of PDEs

Journal Article

1988, CWI tract., ISBN 9789061963462, Volume 46, 153 p. --

Book

1985, North-Holland mathematics studies, ISBN 0444877533, Volume 112, xv, 289

Book

1975, Lecture notes in mathematics, ISBN 9780387071442, Volume 442., 184

Book

Applied Mathematics and Computation, ISSN 0096-3003, 04/2015, Volume 257, pp. 428 - 435

In this paper we propose a numerical solution of a fractional oscillator equation (being a class of the fractional Euler–Lagrange equation). At first, we...

Fractional oscillator | Fractional integral equation | Fractional Euler–Lagrange equation | Numerical solution | Fractional Euler-Lagrange equation | MATHEMATICS, APPLIED | Equivalence | Transformations (mathematics) | Integral equations | Mathematical analysis | Differential equations | Mathematical models | Oscillators | Convergence

Fractional oscillator | Fractional integral equation | Fractional Euler–Lagrange equation | Numerical solution | Fractional Euler-Lagrange equation | MATHEMATICS, APPLIED | Equivalence | Transformations (mathematics) | Integral equations | Mathematical analysis | Differential equations | Mathematical models | Oscillators | Convergence

Journal Article

Nonlinear Dynamics, ISSN 0924-090X, 8/2012, Volume 69, Issue 3, pp. 977 - 982

This paper presents the necessary and sufficient optimality conditions for the Euler–Lagrange fractional equations of fractional variational problems with...

Engineering | Vibration, Dynamical Systems, Control | Fractional integral | Mechanics | Automotive Engineering | Lipschitz spaces | Mechanical Engineering | Fractional derivative | Fractional calculus of variations | CALCULUS | TERMS | FORMULATION | ENGINEERING, MECHANICAL | MECHANICS | SYSTEMS | VARIATIONAL-PROBLEMS | HAMILTON FORMALISM | DERIVATIVES | Computer science | Emergency medical services | Universities and colleges | Euler-Lagrange equation | Mathematical analysis | Upper bounds | Intervals | Nonlinear dynamics | Derivatives | Optimization

Engineering | Vibration, Dynamical Systems, Control | Fractional integral | Mechanics | Automotive Engineering | Lipschitz spaces | Mechanical Engineering | Fractional derivative | Fractional calculus of variations | CALCULUS | TERMS | FORMULATION | ENGINEERING, MECHANICAL | MECHANICS | SYSTEMS | VARIATIONAL-PROBLEMS | HAMILTON FORMALISM | DERIVATIVES | Computer science | Emergency medical services | Universities and colleges | Euler-Lagrange equation | Mathematical analysis | Upper bounds | Intervals | Nonlinear dynamics | Derivatives | Optimization

Journal Article

International Journal of Modern Physics D, ISSN 0218-2718, 05/2017, Volume 26, Issue 6, p. 1750047

Mathisson–Papapetrou–Tulczyjew–Dixon (MPTD) equations in the Lagrangian formulation correspond to the minimal interaction of spin with gravity. Due to the...

Spinning particle | ultra-relativistic motion | gravimagnetic moment | FIELDS | GENERAL-RELATIVITY | SPIN | PARTICLES | FRENKEL ELECTRON | RADIATION | MOTION | ASTRONOMY & ASTROPHYSICS | BODIES | COMPACT BINARY-SYSTEMS

Spinning particle | ultra-relativistic motion | gravimagnetic moment | FIELDS | GENERAL-RELATIVITY | SPIN | PARTICLES | FRENKEL ELECTRON | RADIATION | MOTION | ASTRONOMY & ASTROPHYSICS | BODIES | COMPACT BINARY-SYSTEMS

Journal Article

2003, ISBN 0226077942, vii, 213

Book

2006, AMS/IP studies in advanced mathematics, ISBN 0821839748, Volume 35, vii, 302

Book

Applied Mathematics and Computation, ISSN 0096-3003, 08/2018, Volume 331, pp. 394 - 403

In this paper, we extend some fractional calculus of variations results by considering functionals depending on distributed–order fractional derivatives. Using...

Euler–Lagrange equation | Distributed-order fractional derivative | Legendre condition | Numerical methods | MATHEMATICS, APPLIED | VARIATIONAL CALCULUS | BOUNDED DOMAINS | Euler-Lagrange equation | DIFFUSION EQUATION | FORMULATION

Euler–Lagrange equation | Distributed-order fractional derivative | Legendre condition | Numerical methods | MATHEMATICS, APPLIED | VARIATIONAL CALCULUS | BOUNDED DOMAINS | Euler-Lagrange equation | DIFFUSION EQUATION | FORMULATION

Journal Article

Applicable Analysis, ISSN 0003-6811, 08/2018, Volume 97, Issue 11, pp. 1967 - 1982

In this paper, we study vanishing viscosity limit of 1-D isentropic compressible Navier-Stokes equations with general viscosity to isentropic Euler equations....

compensated compactness | 35L60 | 76N15 | existence | weak solutions | general viscosity | 35Q30 | 35L45 | 35L65 | Navier-Stokes equations | Navier–Stokes equations | VACUUM | MATHEMATICS, APPLIED | STABILITY | CAUCHY-PROBLEM | DENSITY-DEPENDENT VISCOSITY | ISENTROPIC GAS-DYNAMICS | CONVERGENCE | SYSTEMS | Viscosity | Compressibility | Fluid dynamics | Mathematical analysis | Fluid flow | Eulers equations | Euler-Lagrange equation | Navier Stokes equations | Stokes law (fluid mechanics)

compensated compactness | 35L60 | 76N15 | existence | weak solutions | general viscosity | 35Q30 | 35L45 | 35L65 | Navier-Stokes equations | Navier–Stokes equations | VACUUM | MATHEMATICS, APPLIED | STABILITY | CAUCHY-PROBLEM | DENSITY-DEPENDENT VISCOSITY | ISENTROPIC GAS-DYNAMICS | CONVERGENCE | SYSTEMS | Viscosity | Compressibility | Fluid dynamics | Mathematical analysis | Fluid flow | Eulers equations | Euler-Lagrange equation | Navier Stokes equations | Stokes law (fluid mechanics)

Journal Article

No results were found for your search.

Cannot display more than 1000 results, please narrow the terms of your search.