GF method/Related Articles: Difference between revisions
Jump to navigation
Jump to search
imported>Daniel Mietchen m (Robot: Creating Related Articles subpage) |
No edit summary |
||
(2 intermediate revisions by 2 users not shown) | |||
Line 1: | Line 1: | ||
{{subpages}} | <noinclude>{{subpages}}</noinclude> | ||
==Parent topics== | ==Parent topics== | ||
Line 17: | Line 17: | ||
{{r|Molecular Hamiltonian}} | {{r|Molecular Hamiltonian}} | ||
{{Bot-created_related_article_subpage}} | |||
<!-- Remove the section above after copying links to the other sections. --> | <!-- Remove the section above after copying links to the other sections. --> | ||
==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
![](http://s9.addthis.com/button1-share.gif)
- See also changes related to GF method, or pages that link to GF method or to this page or whose text contains "GF method".
Parent topics
Subtopics
Bot-suggested topics
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]
- 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]