Mathematische Annalen, ISSN 0025-5831, 12/2018, Volume 372, Issue 3-4, pp. 915 - 949
Consider the motion of a viscous incompressible fluid in a 3D exterior domain D when a rigid body D moves with prescribed time-dependent translational and...
SEMIGROUP | MATHEMATICS | EXTERIOR | Secondary 76D05 | DECAY | STABILITY | Primary 35Q30 | EQUATIONS | SPECTRUM | STATIONARY
SEMIGROUP | MATHEMATICS | EXTERIOR | Secondary 76D05 | DECAY | STABILITY | Primary 35Q30 | EQUATIONS | SPECTRUM | STATIONARY
Journal Article
Zeitschrift fur Analysis und ihre Anwendung, ISSN 0232-2064, 2015, Volume 34, Issue 3, pp. 285 - 308
Consider the flow of a compressible Newtonian fluid around or past a rotating rigid obstacle in R-3. After a coordinate transform to get a problem in a...
Rotating body | Modified Bochner- Riesz multipliers | Compressible Navier-Stokes equations | Linearization | NAVIER-STOKES FLOW | MATHEMATICS | MATHEMATICS, APPLIED | modified Bochner-Riesz multipliers | rotating body | linearization
Rotating body | Modified Bochner- Riesz multipliers | Compressible Navier-Stokes equations | Linearization | NAVIER-STOKES FLOW | MATHEMATICS | MATHEMATICS, APPLIED | modified Bochner-Riesz multipliers | rotating body | linearization
Journal Article
Tohoku Mathematical Journal, ISSN 0040-8735, 03/2006, Volume 58, Issue 1, pp. 129 - 147
Journal Article
Tohoku Mathematical Journal, Second Series, ISSN 0040-8735, 2006, Volume 58, Issue 1, pp. 129 - 147
Consider the problem of time-periodic strong solutions of the Stokes and Navier-Stokes system modelling viscous incompressible fluid flow past or around a...
Littlewood-Paley theory | maximal operators | rotating obstacles | singular integral operator | Oseen flow | Stokes flow | MATHEMATICS
Littlewood-Paley theory | maximal operators | rotating obstacles | singular integral operator | Oseen flow | Stokes flow | MATHEMATICS
Journal Article
Tohoku Mathematical Journal, ISSN 0040-8735, 03/2006, Volume 58, Issue 1, pp. 129 - 147
Journal Article
Springer Proceedings in Mathematics and Statistics, ISSN 2194-1009, 2017, Volume 215, pp. 51 - 81
Conference Proceeding
Journal of Fluid Mechanics, ISSN 0022-1120, 4/1992, Volume 237, Issue 343, pp. 343 - 371
This paper describes laboratory experiments on the flow over a three-dimensional hill in a rotating fluid. The experiments were carried out in towing tanks,...
MECHANICS | TAYLOR COLUMNS | CIRCULAR-CYLINDER | PHYSICS, FLUIDS & PLASMAS | STRATIFIED FLOW
MECHANICS | TAYLOR COLUMNS | CIRCULAR-CYLINDER | PHYSICS, FLUIDS & PLASMAS | STRATIFIED FLOW
Journal Article
Transactions of the American Mathematical Society, ISSN 0002-9947, 02/2009, Volume 361, Issue 2, pp. 653 - 669
Consider the Navier-Stokes flow past several moving or rotating obstacles with possible time-dependent velocity. It is shown that under suitable assumptions on...
Time dependence | Infinity | Navier Stokes equation | Airy equation | Diagonal lemma | Rotating bodies | Semigroups | Flow velocity | Rotation | MATHEMATICS | EXTERIOR | ROTATING OBSTACLE | strong L-p-solutions | REGULARITY | EQUATIONS | INITIAL DATA | rotating obstacles | Navier-Stokes equations
Time dependence | Infinity | Navier Stokes equation | Airy equation | Diagonal lemma | Rotating bodies | Semigroups | Flow velocity | Rotation | MATHEMATICS | EXTERIOR | ROTATING OBSTACLE | strong L-p-solutions | REGULARITY | EQUATIONS | INITIAL DATA | rotating obstacles | Navier-Stokes equations
Journal Article
Archive for Rational Mechanics and Analysis, ISSN 0003-9527, 6/2016, Volume 220, Issue 3, pp. 1095 - 1118
This article develops a general approach to time periodic incompressible fluid flow problems and semilinear evolution equations. It yields, on the one hand, a...
Mechanics | Physics, general | Fluid- and Aerodynamics | Statistical Physics, Dynamical Systems and Complexity | Theoretical, Mathematical and Computational Physics | Physics | EXISTENCE | ROTATING OBSTACLE | EXTERIOR DOMAINS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | NAVIER-STOKES EQUATIONS | WHOLE SPACE | LQ-SPACES | REGULARITY | UNBOUNDED-DOMAINS | WEAK SOLUTIONS | NONSTATIONARY STOKES | Incompressible flow | Interpolation | Fluid dynamics | Mathematical analysis | Geophysics | Fluid flow | Flow control | Viscous fluids | Stokes flow | Incompressible fluids | Navier-Stokes equations | Evolution | Diffusion
Mechanics | Physics, general | Fluid- and Aerodynamics | Statistical Physics, Dynamical Systems and Complexity | Theoretical, Mathematical and Computational Physics | Physics | EXISTENCE | ROTATING OBSTACLE | EXTERIOR DOMAINS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | NAVIER-STOKES EQUATIONS | WHOLE SPACE | LQ-SPACES | REGULARITY | UNBOUNDED-DOMAINS | WEAK SOLUTIONS | NONSTATIONARY STOKES | Incompressible flow | Interpolation | Fluid dynamics | Mathematical analysis | Geophysics | Fluid flow | Flow control | Viscous fluids | Stokes flow | Incompressible fluids | Navier-Stokes equations | Evolution | Diffusion
Journal Article
Journal of the Mathematical Society of Japan, ISSN 0025-5645, 2011, Volume 63, Issue 3, pp. 1027 - 1037
Consider the Navier-Stokes flow past a rotating obstacle with a general time-dependent angular velocity and a time-dependent outflow condition at infinity....
Navier-Stokes flow | Rotating obstacle | Non-autonomous PDE | Oseen flow | rotating obstacle | MATHEMATICS | EXTERIOR | non-autonomous PDE | OBSTACLE | EQUATIONS
Navier-Stokes flow | Rotating obstacle | Non-autonomous PDE | Oseen flow | rotating obstacle | MATHEMATICS | EXTERIOR | non-autonomous PDE | OBSTACLE | EQUATIONS
Journal Article
Journal of Mathematical Fluid Mechanics, ISSN 1422-6928, 9/2011, Volume 13, Issue 3, pp. 405 - 419
We consider the equations of Navier–Stokes modeling viscous fluid flow past a moving or rotating obstacle in $${\mathbb R^d}$$ subject to a prescribed velocity...
non-autonomous PDE | Fluid- and Aerodynamics | Primary 35Q30 | 76D05 | evolution operators | Physics | Classical Continuum Physics | Secondary 76D03 | rotating obstacle | Mathematical Methods in Physics | Navier–Stokes flow | Oseen flow | Ornstein–Uhlenbeck operator | Navier-Stokes flow | Ornstein-uhlenbeck operator | Rotating obstacle | Evolution operators | Non-autonomous PDE | EXTERIOR | PHYSICS, FLUIDS & PLASMAS | FLOW | Ornstein-Uhlenbeck operator | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | REGULARITY | OBSTACLE | WEAK SOLUTIONS | Fluid dynamics | Analysis | Mathematics - Analysis of PDEs
non-autonomous PDE | Fluid- and Aerodynamics | Primary 35Q30 | 76D05 | evolution operators | Physics | Classical Continuum Physics | Secondary 76D03 | rotating obstacle | Mathematical Methods in Physics | Navier–Stokes flow | Oseen flow | Ornstein–Uhlenbeck operator | Navier-Stokes flow | Ornstein-uhlenbeck operator | Rotating obstacle | Evolution operators | Non-autonomous PDE | EXTERIOR | PHYSICS, FLUIDS & PLASMAS | FLOW | Ornstein-Uhlenbeck operator | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | REGULARITY | OBSTACLE | WEAK SOLUTIONS | Fluid dynamics | Analysis | Mathematics - Analysis of PDEs
Journal Article
Archive for Rational Mechanics and Analysis, ISSN 0003-9527, 8/2014, Volume 213, Issue 2, pp. 689 - 703
We prove the existence and uniqueness of periodic motions to Stokes and Navier–Stokes flows around a rotating obstacle $${D \subset \mathbb{R}^3}$$ D ⊂ R 3...
Mechanics | Physics, general | Fluid- and Aerodynamics | Statistical Physics, Dynamical Systems and Complexity | Theoretical, Mathematical and Computational Physics | Physics | EXISTENCE | EXTERIOR | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | FORCE | THEOREM | EQUATIONS | BODY | UNIQUENESS | Obstacles | Computational fluid dynamics | Mathematical analysis | Uniqueness | Fluid flow | Rotating | Stokes law (fluid mechanics) | Navier-Stokes equations
Mechanics | Physics, general | Fluid- and Aerodynamics | Statistical Physics, Dynamical Systems and Complexity | Theoretical, Mathematical and Computational Physics | Physics | EXISTENCE | EXTERIOR | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | FORCE | THEOREM | EQUATIONS | BODY | UNIQUENESS | Obstacles | Computational fluid dynamics | Mathematical analysis | Uniqueness | Fluid flow | Rotating | Stokes law (fluid mechanics) | Navier-Stokes equations
Journal Article
Physics of Fluids, ISSN 1070-6631, 05/2016, Volume 28, Issue 5, p. 56602
We consider the dynamics of a two-layer compensated vortex pair (heton) interacting with a submerged cylindrical obstacle of small height located in the lower...
SURFACE VORTEX | REGULAR FLOW | BETA-PLANE | MECHANICS | VORTICES | STRATIFIED FLUID | PHYSICS, FLUIDS & PLASMAS | OCEAN | SEAMOUNT | MODEL | CONTOUR DYNAMICS | CHAOTIC ADVECTION | Rotating fluids | Shape | Computational fluid dynamics | Dynamics | Vortices | Contours | Vorticity | Dynamic stability | Cyclones | Stratification | Rotation | Cylinders
SURFACE VORTEX | REGULAR FLOW | BETA-PLANE | MECHANICS | VORTICES | STRATIFIED FLUID | PHYSICS, FLUIDS & PLASMAS | OCEAN | SEAMOUNT | MODEL | CONTOUR DYNAMICS | CHAOTIC ADVECTION | Rotating fluids | Shape | Computational fluid dynamics | Dynamics | Vortices | Contours | Vorticity | Dynamic stability | Cyclones | Stratification | Rotation | Cylinders
Journal Article
Tohoku Mathematical Journal, Second Series, ISSN 0040-8735, 2010, Volume 62, Issue 2, pp. 287 - 309
We study the spectrum of a linear Oseen-type operator which arises from equations of motion of a viscous incompressible fluid in the exterior of a rotating...
rotating obstacle | Eigenvalues | essential spectrum | modified Oseen problem | NAVIER-STOKES FLOW | MATHEMATICS | EXTERIOR | OBSTACLE
rotating obstacle | Eigenvalues | essential spectrum | modified Oseen problem | NAVIER-STOKES FLOW | MATHEMATICS | EXTERIOR | OBSTACLE
Journal Article
Integral Equations and Operator Theory, ISSN 0378-620X, 10/2008, Volume 62, Issue 2, pp. 169 - 189
We present the description of the spectrum of a linear perturbed Oseen-type operator which arises from equations of motion of a viscous incompressible fluid in...
rotating obstacle | essential spectrum | Analysis | Eigenvalues | Secondary 35P99,76D07 | Mathematics | Primary 35Q35 | modified Oseen problem | Rotating obstacle | Essential spectrum | Modified Oseen problem | NAVIER-STOKES FLOW | MATHEMATICS | EXTERIOR | eigenvalues | FLUID | OBSTACLE
rotating obstacle | essential spectrum | Analysis | Eigenvalues | Secondary 35P99,76D07 | Mathematics | Primary 35Q35 | modified Oseen problem | Rotating obstacle | Essential spectrum | Modified Oseen problem | NAVIER-STOKES FLOW | MATHEMATICS | EXTERIOR | eigenvalues | FLUID | OBSTACLE
Journal Article
应用数学学报:英文版, ISSN 0168-9673, 2016, Volume 32, Issue 2, pp. 529 - 536
This paper deals with the boundary integral method to study the Navier-Stokes equations around a rotating obstacle. The detail of this method is that the...
rotating obstacle | 76M15 | error analysis | Theoretical, Mathematical and Computational Physics | exterior domain | boundary integral method | Mathematics | Applications of Mathematics | Math Applications in Computer Science | Navier-Stokes equations | EXISTENCE | MATHEMATICS, APPLIED | COUPLING METHOD | FLUID | EXTERIOR FLOW | FINITE-ELEMENT | Information science | Fluid dynamics | Analysis | Methods
rotating obstacle | 76M15 | error analysis | Theoretical, Mathematical and Computational Physics | exterior domain | boundary integral method | Mathematics | Applications of Mathematics | Math Applications in Computer Science | Navier-Stokes equations | EXISTENCE | MATHEMATICS, APPLIED | COUPLING METHOD | FLUID | EXTERIOR FLOW | FINITE-ELEMENT | Information science | Fluid dynamics | Analysis | Methods
Journal Article
Fluid Dynamics Research, ISSN 0169-5983, 2014, Volume 46, Issue 3, pp. 1 - 13
This paper presents a numerical investigation of the leading-edge vortices generated by rotating triangular wings at Reynolds number Re = 250. A series of...
HOVERING FLIGHT | MECHANICS | REYNOLDS-NUMBER | VORTICES | PHYSICS, FLUIDS & PLASMAS | LIFT | PENALIZATION | FLOWS | FLAPPING WINGS | INSECT FLIGHT | OBSTACLES | Vortex shedding | Bubbles | Computational fluid dynamics | Vortices | Fluid flow | Mathematical models | Rotating | Three dimensional | Physics - Fluid Dynamics | Mechanics | Engineering Sciences | Fluids mechanics
HOVERING FLIGHT | MECHANICS | REYNOLDS-NUMBER | VORTICES | PHYSICS, FLUIDS & PLASMAS | LIFT | PENALIZATION | FLOWS | FLAPPING WINGS | INSECT FLIGHT | OBSTACLES | Vortex shedding | Bubbles | Computational fluid dynamics | Vortices | Fluid flow | Mathematical models | Rotating | Three dimensional | Physics - Fluid Dynamics | Mechanics | Engineering Sciences | Fluids mechanics
Journal Article
Funkcialaj Ekvacioj, ISSN 0532-8721, 2007, Volume 50, Issue 3, pp. 371 - 403
Consider a viscous incompressible fluid filling the whole 3-dimensional space exterior to a rotating body with constant angular velocity ω. By using a...
Navier-Stokes flow | Weak stationary solutions | Rotating obstacle | Exterior domain | Weak-Lp spaces | spaces | Weak-L | EXISTENCE | EXTERIOR | MATHEMATICS, APPLIED | RIGID-BODY | navier-stokes flow | exterior domain | LIQUID | EQUATIONS | Weak-L-p spaces | rotating obstacle | MATHEMATICS | FLUID | weak stationary solutions
Navier-Stokes flow | Weak stationary solutions | Rotating obstacle | Exterior domain | Weak-Lp spaces | spaces | Weak-L | EXISTENCE | EXTERIOR | MATHEMATICS, APPLIED | RIGID-BODY | navier-stokes flow | exterior domain | LIQUID | EQUATIONS | Weak-L-p spaces | rotating obstacle | MATHEMATICS | FLUID | weak stationary solutions
Journal Article
Archive for Rational Mechanics and Analysis, ISSN 0003-9527, 06/2005, Volume 176, Issue 3, pp. 331 - 350
We study the existence of strong solutions to the three-dimensional Navier-Stokes initial-boundary value problem in the domain, Ω, exterior to a rigid body...
Mechanics | Fluids | Nonlinear Dynamics, Complex Systems, Chaos, Neural Networks | Mathematical and Computational Physics | Physics | Electromagnetism, Optics and Lasers | EXISTENCE | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | FLUID | FLOW | Studies
Mechanics | Fluids | Nonlinear Dynamics, Complex Systems, Chaos, Neural Networks | Mathematical and Computational Physics | Physics | Electromagnetism, Optics and Lasers | EXISTENCE | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | FLUID | FLOW | Studies
Journal Article
Zeitschrift für angewandte Mathematik und Physik, ISSN 0044-2275, 2/2017, Volume 68, Issue 1, pp. 1 - 15
We consider weak (“Leray”) solutions to the stationary Navier–Stokes system with Oseen and rotational terms, in an exterior domain. It is shown the velocity...
Engineering | Mathematical Methods in Physics | Pointwise decay | Asymptotic profile | Stationary incompressible Navier–Stokes system | Rotating body | 76D05 | 35Q30 | Theoretical and Applied Mechanics | 65N30 | MATHEMATICS, APPLIED | EQUATIONS | Stationary incompressible Navier-Stokes system | NONZERO VELOCITY | LERAY SOLUTIONS | STEADY-STATE OSEEN | TRANSLATING BODIES | SIMPLE PROOF | NAVIER-STOKES FLOWS | OBSTACLE | WEAK SOLUTIONS
Engineering | Mathematical Methods in Physics | Pointwise decay | Asymptotic profile | Stationary incompressible Navier–Stokes system | Rotating body | 76D05 | 35Q30 | Theoretical and Applied Mechanics | 65N30 | MATHEMATICS, APPLIED | EQUATIONS | Stationary incompressible Navier-Stokes system | NONZERO VELOCITY | LERAY SOLUTIONS | STEADY-STATE OSEEN | TRANSLATING BODIES | SIMPLE PROOF | NAVIER-STOKES FLOWS | OBSTACLE | WEAK SOLUTIONS
Journal Article
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