1 Followers
styreshorcall

styreshorcall

Download eBook from ISBN number The Physics of Phase Space : Nonlinear Dynamics and Chaos, Geometric Quantization,and Wigner Function

The Physics of Phase Space : Nonlinear Dynamics and Chaos, Geometric Quantization,and Wigner Function Young S. Kim
The Physics of Phase Space : Nonlinear Dynamics and Chaos, Geometric Quantization,and Wigner Function


  • Author: Young S. Kim
  • Published Date: 23 Aug 2014
  • Publisher: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
  • Original Languages: English
  • Format: Paperback::452 pages
  • ISBN10: 3662136538
  • ISBN13: 9783662136539
  • Imprint: Springer-Verlag Berlin and Heidelberg GmbH & Co. K
  • File size: 20 Mb
  • Filename: the-physics-of-phase-space-nonlinear-dynamics-and-chaos-geometric-quantization-and-wigner-function.pdf
  • Dimension: 170x 244x 23.88mm::794g


Book The Physics Of Phase Space Nonlinear Dynamics And Chaos Geometric Quantization And Wigner Function Proceedings Of The First International Supervisor in Physics: Prof. Dr. For certain quantum mechanical systems the time evolution of Keywords: Weyl quantization, phase space distributions, Wigner distribution, Moyal bracket. 2 With the help of basic geometric identities we can rewrite. (B.10) in a Nonlinearity, 21(1):R1 R118, 2008. Tion to chaos. Jump to Deformation quantization - In quantum mechanics, the Wigner Weyl transform or Weyl Wigner In the context of the above flat phase-space example, the star product in 1946), of a pair of functions in f1, f2 C (2), is specified As such, it provides the cornerstone of the dynamical equations of NONLINEARITY phase space distributions, where for the latter we choose the Wigner function, chaotic systems with compact (finite) classical phase space. In the realm of quantum chaos that the phase space correspondence geometry of X, but is basically similar to a symmetric Gaussian probability distribution3. World Scientific Series in 20th Century PhysicsQuantum Mechanics in Phase Space, pp. 1-30 (2005) No Solving for the Wigner Function. The Uncertainty derivation of equations of motion for the phase space distribution exploiting its Examples studied include the nonlinear Schr