Difference between revisions of "Paper/Supersymmetry and Morse theory"

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It is shown that the Morse inequalities can be obtained by consideration of a certain supersymmetric quantum mechanics Hamiltonian. Some of the implications of modern ideas in mathematics for supersymmetric theories are discussed.
It is shown that the Morse inequalities can be obtained by consideration of a certain supersymmetric quantum mechanics Hamiltonian. Some of the implications of modern ideas in mathematics for supersymmetric theories are discussed.


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==Notes==
This paper also cited a number of paper in the field of topology<ref>{{:Paper/Essays on topology and related topics}}</ref>. It also reminded me of this paper<ref>{{:Paper/Topological Shapes and Their Significance}}</ref>.
 
 
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|url=https://projecteuclid.org/journalArticle/Download?urlId=10.4310%2Fjdg%2F1214437492
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[[Category:Symmetry]]
[[Category:Symmetry]]
[[Category:Symmetry breaking]]
[[Category:Symmetry breaking]]
[[Category:Super Symmetry]]
[[Category:Supersymmetry]]
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Latest revision as of 13:41, 22 May 2022

Witten, Edward (1982). "Supersymmetry and Morse theory" (17(4)). local page: J. Differential Geom.: 661-692. doi:10.4310/jdg/1214437492. 


Abstract

It is shown that the Morse inequalities can be obtained by consideration of a certain supersymmetric quantum mechanics Hamiltonian. Some of the implications of modern ideas in mathematics for supersymmetric theories are discussed.

Notes

This paper also cited a number of paper in the field of topology[1]. It also reminded me of this paper[2].


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References

  1. Haefliger, AndrÃ; Narasimhan, Raghavan (1970). Essays on topology and related topics: Memoires dedies a Georges de Rham. local page: Springer Verlag. ISBN 978-3540048121. 
  2. Rousan, Kazi Abu (31 May 2019). "Topological Shapes and Their Significance:Playing with Loops, Scissors and Glue." (PDF). local page: arxiv.org. 

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