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Wu–Yang monopole

The Wu–Yang monopole was the first solution (found in 1968 by Tai Tsun Wu and Chen Ning Yang[1]) to the Yang–Mills field equations. It describes a magnetic monopole which is pointlike and has a potential which behaves like 1/r everywhere.

See also edit

Notes edit

  1. ^ Wu, T.T. and Yang, C.N. (1968) in Properties of Matter Under Unusual Conditions, edited by H. Mark and S. Fernbach (Interscience, New York)

References edit

  • Gauge Fields, Classification and Equations of Motion, M.Carmeli, Kh. Huleilil and E. Leibowitz, World Scientific Publishing
  • Shnir, Yakov M. (2005). Magnetic Monopoles. Springer-Verlag. ISBN 3-540-25277-0.


yang, monopole, this, article, includes, list, references, related, reading, external, links, sources, remain, unclear, because, lacks, inline, citations, please, help, improve, this, article, introducing, more, precise, citations, july, 2014, learn, when, rem. This article includes a list of references related reading or external links but its sources remain unclear because it lacks inline citations Please help improve this article by introducing more precise citations July 2014 Learn how and when to remove this message The Wu Yang monopole was the first solution found in 1968 by Tai Tsun Wu and Chen Ning Yang 1 to the Yang Mills field equations It describes a magnetic monopole which is pointlike and has a potential which behaves like 1 r everywhere See also editMeron Dyon Instanton Wu Yang dictionaryNotes edit Wu T T and Yang C N 1968 in Properties of Matter Under Unusual Conditions edited by H Mark and S Fernbach Interscience New York References editGauge Fields Classification and Equations of Motion M Carmeli Kh Huleilil and E Leibowitz World Scientific Publishing Shnir Yakov M 2005 Magnetic Monopoles Springer Verlag ISBN 3 540 25277 0 nbsp This quantum mechanics related article is a stub You can help Wikipedia by expanding it vte Retrieved from https en wikipedia org w index php title Wu Yang monopole amp oldid 1144371607, wikipedia, wiki, book, books, library,

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