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- W3100691843 abstract "The orbits of Weyl groups W(B(n)), W(C(n)) and W(D(n)) of the simple Lie algebras B(n), C(n) and D(n) are reduced to the union of the orbits of Weyl groups of the maximal reductive subalgebras of B(n), C(n) and D(n). Matrices transforming points of W(B(n)), W(C(n)) and W(D(n)) orbits into points of subalgebra orbits are listed for all cases n<=8 and for the infinite series of algebra-subalgebra pairs B(n) - B(n-1) x U(1), B(n) - D(n), B(n) - B(n-k) x D(k), B(n) - A(1), C(n) - C(n-k) x C(k), C(n) - A(n-1) x U(1), D(n) - A(n-1) x U(1), D(n) - D(n-1) x U(1), D(n) -B(n-1), D(n) - B(n-k-1) x B(k), D(n) -D(n-k) x D(k). Numerous special cases and examples are shown." @default.
- W3100691843 created "2020-11-23" @default.
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- W3100691843 date "2011-02-22" @default.
- W3100691843 modified "2023-10-02" @default.
- W3100691843 title "Branching rules for Weyl group orbits of simple Lie algebrasBn,CnandDn" @default.
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- W3100691843 doi "https://doi.org/10.1088/1751-8113/44/11/115203" @default.
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