lagrangian coordinates
101Сарданашвили — Сарданашвили, Геннадий Александрович Сарданашвили Геннадий Александрович Дата рождения: 13 марта 1950(1950 03 13) (60 лет) Место рождения: Москва Гражданство …
102Stress (mechanics) — Continuum mechanics …
103kinetic potential — noun : the difference between the kinetic energy and the potential energy of a dynamic system expressed as a function of the position coordinates and their time derivatives called also Lagrangian function * * * Physics. the kinetic energy minus… …
104Kinematics — Classical mechanics Newton s Second Law History of classical mechanics  …
105Lagrange bracket — Lagrange brackets are certain expressions closely related to Poisson brackets that were introduced by Joseph Louis Lagrange in 1808–1810 for the purposes of mathematical formulation of classical mechanics, but unlike the Poisson brackets, have… …
106Differentiable manifold — A nondifferentiable atlas of charts for the globe. The results of calculus may not be compatible between charts if the atlas is not differentiable. In the middle chart the Tropic of Cancer is a smooth curve, whereas in the first it has a sharp… …
107Dimension — 0d redirects here. For 0D, see 0d (disambiguation). For other uses, see Dimension (disambiguation). From left to right, the square, the cube, and the tesseract. The square is bounded by 1 dimensional lines, the cube by 2 dimensional areas, and… …
108Doubly-special relativity — (DSR) also called deformed special relativity or, by some, extra special relativity is a modified theory of special relativity in which there is not only an observer independent maximum velocity (the speed of light), but an observer independent… …
109Fictitious force — Classical mechanics Newton s Second Law History of classical mechanics  …
110Tautological one-form — In mathematics, the tautological one form is a special 1 form defined on the cotangent bundle T * Q of a manifold Q . The exterior derivative of this form defines a symplectic form giving T * Q the structure of a symplectic manifold. The… …
