In fluid dynamics, Luke's variational principle is a Lagrangian variational description of the motion of surface waves on a fluid with a free surface,... 18 KB (2,593 words) - 13:50, 1 February 2024 |
transformation Luke's variational principle Minimal surface Morse theory Noether's theorem Path integral formulation Plateau's problem Prime geodesic Principle of... 987 bytes (80 words) - 12:21, 5 April 2022 |
of variations Noether's theorem De Donder–Weyl theory Variational Bayesian methods Chaplygin problem Nehari manifold Hu–Washizu principle Luke's variational... 56 KB (9,263 words) - 19:21, 15 April 2024 |
in Luke's variational principle, a variational description of free-surface flows using the Lagrangian mechanics. Bernoulli developed his principle from... 74 KB (10,122 words) - 16:35, 19 April 2024 |
dynamics can be introduced through the use of Nambu mechanics Luke's variational principle Hamiltonian field theory Nevir & Blender 1993 Blender & Badin... 5 KB (600 words) - 15:02, 24 September 2023 |
and a fixed sea bed at z=−h(x,y),{\displaystyle z=-h(x,y),} Luke's variational principle δL=0{\displaystyle \delta {\mathcal {L}}=0} uses the Lagrangian... 25 KB (3,846 words) - 23:49, 14 August 2022 |
Iribarren number Kelvin wave Kinematic wave Longshore drift Luke's variational principle Mild-slope equation Radiation stress Rogue wave Rossby wave Rossby-gravity... 1 KB (119 words) - 00:52, 23 May 2023 |
equation) Korteweg–de Vries equation (also known as KdV equation) Luke's variational principle Nonlinear Schrödinger equation Shallow water equations Stokes'... 30 KB (3,361 words) - 18:22, 21 April 2024 |
the Clebsch representation leads to a rotational-flow form of Luke's variational principle. For the Clebsch representation to be possible, the vector field... 7 KB (788 words) - 10:01, 26 November 2023 |