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This article is cited in 2 scientific papers (total in 2 papers)
New conservation laws in strong interactions in the framework of ladder $U(6,6)$-symmetry
I. S. Vaklev, S. B. Drenska, M. I. Ivanov, A. B. Nikolov
Abstract:
A class of strong interactions is studied for which $K$ mesons participate in all the reactions and decays. It is shown that in such processes the usual conservation laws are augmented by a further two; namely, $\mathbf N^2$ and $(\mathbf S+\mathbf I)^2$, where $\mathbf N$ is the normal spin, $\mathbf S$ is the strangeness spin and $\mathbf I$ is the orbital angular momentum, are conserved. The investigation is made by means of the classification scheme for hadrons proposed by the same authors in other papers. In addition, on the basis of this scheme an additional parity, which is conserved in all strong interactions, is introduced.
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Theoretical and Mathematical Physics, 1974, 20:1, 677–681
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Received: 16.07.1973
Citation:
I. S. Vaklev, S. B. Drenska, M. I. Ivanov, A. B. Nikolov, “New conservation laws in strong interactions in the framework of ladder $U(6,6)$-symmetry”, TMF, 20:1 (1974), 78–84; Theoret. and Math. Phys., 20:1 (1974), 677–681
Citation in format AMSBIB
\Bibitem{VakDreIva74}
\by I.~S.~Vaklev, S.~B.~Drenska, M.~I.~Ivanov, A.~B.~Nikolov
\paper New conservation laws in strong interactions in the framework of ladder $U(6,6)$-symmetry
\jour TMF
\yr 1974
\vol 20
\issue 1
\pages 78--84
\mathnet{http://mi.mathnet.ru/tmf3705}
\mathscinet{http://www.ams.org/mathscinet-getitem?mr=468757}
\transl
\jour Theoret. and Math. Phys.
\yr 1974
\vol 20
\issue 1
\pages 677--681
\crossref{https://doi.org/10.1007/BF01038759}
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http://mi.mathnet.ru/eng/tmf3705 http://mi.mathnet.ru/eng/tmf/v20/i1/p78
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This publication is cited in the following articles:
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I. S. Vaklev, S. B. Drenska, S. I. Zlatev, M. I. Ivanov, A. B. Nikolov, “Complete ladder sets for $U(6, 6)$”, Theoret. and Math. Phys., 24:3 (1975), 855–861
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I. S. Vaklev, S. B. Drenska, M. I. Ivanov, A. B. Nikolov, “Admissible complete sets in ladder $U(6,6)$-symmetry”, Theoret. and Math. Phys., 29:3 (1976), 1162–1166
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