Download/Embed scientific diagram | 2: La derivada covariante. from publication: Geometría riemanniana / H. Sánchez Morgado, O. Palmas Velasco. Derivada covariante. Propiedades de la derivada covariante. Ejemplos de cálculo de derivadas covariantes. transporte paralelo de vectores y tensores. Convolution Derivada Convolution de dos funciones. Convolution of two functions Upper density Derivada covariante. Covariant derivative Derivada de orden.
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Covariant Derivative — from Wolfram MathWorld
Geometric quantization Integrals oscillatory product Quantization. To get a Hilbert space structure on the polarized sections, one needs to consider objects known as half densities.
However, the space of all sections of L is too large. Any uses or copies of this document in whole or in part must include the author’s name. On the other hand, for the hyperbolic plane, such real polarizations are neither transverse nor nontransverse, so we use the pairing between a real polarization and a holomorphic polarization, which are transverse polarizations on the pair groupoid, to obtain an integral product of functions on the hyperbolic plane.
One wants to consider sections which are constant in certain directions polarized sections and for that one needs to introduce the concept of a polarization. This rights cover the whole data about this document as well as its contents.
This document is only for private use for research and teaching activities. Learn what derived works are clicking here. Reproduction derjvada commercial use is forbidden. The functions on M then operate as sections of L.
This same procedure, in the euclidian plane case, also produces the integral Weyl product. Geometric construction of “star-product” integral on symplectic symmetric spaces not compact. The first step consists of realizing the symplectic form, ‘omega’, on a symplectic manifold, M, as the curvature form of a deeivada bundle, L, over M.
Este produto, no caso do plano euclidiano e do plano de Bieliavsky, coincide com produto de Weyl integral e o produto de Bieliavsky, respectivamente. The geometric quantization is a method developed to provide a geometrical construction relating classical to quantum mechanics.