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Jarab’ah, O. (2018) Path Integral Quantization of Nonconservative Systems. Journal of Applied Mathematics and Physics, 6, 1637-1641.
https://doi.org/10.4236/jamp.2018.68139

has been cited by the following article:

• TITLE: Path Integral Quantization of Non-Natural Lagrangian

  AUTHORS: Ola A. Jarab’ah

  KEYWORDS: Path Integral, Quantization, Hamilton Jacobi Equation, Non-Natural Lagrangian, Hamilton Jacobi Function

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.11 No.10, October 23, 2023

  ABSTRACT: Path integral technique is discussed using Hamilton Jacobi method. The Hamilton Jacobi function of non-natural Lagrangian is obtained using separation of variables method. This function makes an important role in path integral quantization. The path integral is obtained as integration over the canonical phase space coordinates, which contains the generalized coordinate q and the generalized momentum p. One illustrative example is considered to explain the application of our formalism.