GF method/Related Articles: Difference between revisions

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{{r|Molecular Hamiltonian}}
{{r|Molecular Hamiltonian}}


[[Category:Bot-created Related Articles subpages]]
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==Articles related by keyphrases (Bot populated)==
{{r|Virial theorem}}
{{r|Quantization}}
{{r|Eckart conditions}}
{{r|Elementary function}}
{{r|Holomorphic function}}

Latest revision as of 17:00, 19 August 2024

This article is basically copied from an external source and has not been approved.
Main Article
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Related Articles  [?]
Bibliography  [?]
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Citable Version  [?]
 
A list of Citizendium articles, and planned articles, about GF method.
See also changes related to GF method, or pages that link to GF method or to this page or whose text contains "GF method".

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Auto-populated based on Special:WhatLinksHere/GF method. Needs checking by a human.

  • Eckart conditions [r]: Equations describing the conditions under which the vibrations of molecules can be separated from molecular rotations and translations [e]
  • Molecular Hamiltonian [r]: Quantum mechanical operator describing the energy associated with motions and interactions of the electrons and nuclei that constitute a molecule. [e]

Articles related by keyphrases (Bot populated)

  • Virial theorem [r]: relates Clausius' virial (an expression in terms of forces and positions for an n-particle system) to the kinetic energy of the system. [e]
  • Quantization [r]: Replacement of a classical variable by a quantum mechanical operator; phenomenon that energy is discontinuous. [e]
  • Eckart conditions [r]: Equations describing the conditions under which the vibrations of molecules can be separated from molecular rotations and translations [e]
  • Elementary function [r]: Mathematical functions built from a finite number of exponentials, logarithms, constants, one variable, and roots of equations through composition and combinations using the four elementary arithmetic operations (+ – × ÷). [e]
  • Holomorphic function [r]: Function from to is called holomorphic in domain if for every open domain there exist derivative . [e]