The Experts below are selected from a list of 219 Experts worldwide ranked by ideXlab platform
L M Gonzalezromero - One of the best experts on this subject based on the ideXlab platform.
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interior gravitational field of a stationary axially symmetric perfect fluid in Irrotational Motion
Classical and Quantum Gravity, 1990Co-Authors: F J Chinea, L M GonzalezromeroAbstract:The interior metric for a steadily rotating, axially symmetric perfect fluid in Irrotational Motion is given, up to the remaining integration of a single first-order ordinary differential equation of the Abel type.
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interior gravitational field of statioary axially symmetric perfectfluid in Irrotational Motion
Classical and Quantum Gravity, 1990Co-Authors: F J Chinea, L M GonzalezromeroAbstract:La metrique interieure, pour un fluide parfait de symetrie axiale, en rotation permanente, en un mouvement irrotationnel, est donnee jusqu'a l'integration residuelle pres d'une equation differentielle ordinaire du premier ordre unique du type Abel
F J Chinea - One of the best experts on this subject based on the ideXlab platform.
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interior gravitational field of a stationary axially symmetric perfect fluid in Irrotational Motion
Classical and Quantum Gravity, 1990Co-Authors: F J Chinea, L M GonzalezromeroAbstract:The interior metric for a steadily rotating, axially symmetric perfect fluid in Irrotational Motion is given, up to the remaining integration of a single first-order ordinary differential equation of the Abel type.
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interior gravitational field of statioary axially symmetric perfectfluid in Irrotational Motion
Classical and Quantum Gravity, 1990Co-Authors: F J Chinea, L M GonzalezromeroAbstract:La metrique interieure, pour un fluide parfait de symetrie axiale, en rotation permanente, en un mouvement irrotationnel, est donnee jusqu'a l'integration residuelle pres d'une equation differentielle ordinaire du premier ordre unique du type Abel
Didier Clamond - One of the best experts on this subject based on the ideXlab platform.
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Accurate fast computation of steady two-dimensional surface gravity waves in arbitrary depth
Journal of Fluid Mechanics, 2018Co-Authors: Didier Clamond, Denys DutykhAbstract:This paper describes an efficient algorithm for computing steady two-dimensional surface gravity wave in Irrotational Motion. The algorithm complexity is O(N log N), N being the number of Fourier modes. The algorithm allows the arbitrary precision computation of waves in arbitrary depth, i.e., it works efficiently for Stokes, cnoidal and solitary waves, even for quite large steepnesses. The method is based on conformal mapping, Babenko equation rewritten in a suitable way, pseudo-spectral method and Petviashvili's iterations. The efficiency of the algorithm is illustrated via some relevant numerical examples. The code is open source, so interested readers can easily check the claims, use and modify the algorithm.
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New exact relations for steady Irrotational two-dimensional gravity and capillary surface waves
Philosophical Transactions of the Royal Society A, 2017Co-Authors: Didier ClamondAbstract:Steady two-dimensional surface capillary–gravity waves in Irrotational Motion are considered on constant depth. By exploiting the holomorphic properties in the physical plane and introducing some transformations of the boundary conditions at the free surface, new exact relations and equations for the free surface only are derived. In particular, a physical plane counterpart of the Babenko equation is obtained. This article is part of the theme issue ‘Nonlinear water waves’.
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Fast accurate computation of the fully nonlinear solitary surface gravity waves
Computers & Fluids, 2013Co-Authors: Didier Clamond, Denys DutykhAbstract:In this short note, we present an easy to implement and fast algorithm for the computation of the steady solitary gravity wave solution of the free surface Euler equations in Irrotational Motion. First, the problem is reformulated in a fixed domain using the conformal mapping technique. Second, the problem is reduced to a single equation for the free surface. Third, this equation is solved using Petviashvili’s iterations together with pseudo-spectral discretisation. This method has a super-linear complexity, since the most demanding operations can be performed using a FFT algorithm. Moreover, when this algorithm is combined with the multi-precision floating point computations, the results can be obtained to any arbitrary accuracy.
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Note on the velocity and related fields of steady Irrotational two-dimensional surface gravity waves
Philosophical Transactions of the Royal Society A, 2012Co-Authors: Didier ClamondAbstract:The velocity and other fields of steady two-dimensional surface gravity waves in Irrotational Motion are investigated numerically. Only symmetric waves with one crest per wavelength are considered, i.e. Stokes waves of finite amplitude, but not the highest waves, nor subharmonic and superharmonic bifurcations of Stokes waves. The numerical results are analysed, and several conjectures are made about the velocity and acceleration fields.
K Y Yick - One of the best experts on this subject based on the ideXlab platform.
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the Irrotational Motion generated by two planar stirrers in inviscid fluid
Physics of Fluids, 2007Co-Authors: Darren Crowdy, Amit Surana, K Y YickAbstract:The Irrotational Motion of an inviscid incompressible fluid driven by two objects, of arbitrary shape, moving at specified velocities in a two-dimensional fluid region is determined. The problem is shown to be equivalent to a standard mathematical problem in potential theory known as the modified Schwarz problem. The solution is given, up to conformal mapping, by the classical Villat formula.
M J Casarella - One of the best experts on this subject based on the ideXlab platform.
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influences of near wall and induced Irrotational Motion in a turbulent boundary layer on wall pressure fluctuations
Journal of Energy Resources Technology-transactions of The Asme, 1995Co-Authors: V Wilczynski, M J CasarellaAbstract:While many studies have investigated the influence of flow structure in a turbulent boundary layer on the wall pressure signature, the conclusion of these studies have often been limited due to their reliance on a single observation. These single observations include investigations using one signal processing method over a range of locations, or a variety of signal processing techniques at a single location in the boundary layer. Hence, the conclusions often include conjecture on the impact of the flow structure at other physical locations, as well as predictions on the observable effect of flow structure should the turbulence be examined with a different signal processing perspective. In the current study, experimental data of simultaneous wall pressure and velocity fluctuations across the boundary layer have been obtained in a low-noise flow facility. These data have been examined using a variety of signal processing techniques, including probability distributions and spectral analysis. The distinct features of the Reynolds stress within the boundary layer and the observed Irrotational Motion at the outer edge of the boundary layer were evident in the results from each signal processing method. The influence of these two flow patterns on the wall pressure spectrum was identified and support conjecturesmore » made on the correlation between turbulence source locations and frequency bands in the wall pressure spectrum. The investigation demonstrates the necessity and utility of multiple perspectives over a range of spatial locations to study turbulence.« less