AbstractWe give uniform formulas for the branching rules of level 1 modules over orthogonal affine Lie algebras for all conformal pairs associated to symmetric spaces. We also provide a combinatorial interpretation of these formulas in terms of certain abelian subalgebras of simple Lie algebras
In the paper, an analog of the Engel theorem for graded algebras admitting a Lie-type module is prov...
We survey some recent work by the two authors, as well as less recent joint work by M. Cowling and A...
AbstractFrom a pair algebra, i.e. a pair A=(A−,A+) of vector spaces equipped with trilinear mappings...
ABSTRACT:We give uniform formulas for the branching rules of level 1 modules over orthogonal affine ...
AbstractWe give uniform formulas for the branching rules of level 1 modules over orthogonal affine L...
This thesis is devoted to branching rules for Lie algebras, that is the description of decomposition...
We present a closed formula for the branching coefficients of an embedding [fraktur p] [hookrightar...
© 2018, Springer International Publishing AG, part of Springer Nature. We complete the classificatio...
We deal with some aspects of the theory of conformal embeddings of affine vertex algebras, providing...
Let G be a connected and simply connected complex simple Lie group and H be a subgroup of G. Denote ...
Let (G,K) be a Hermitian symmetric pair and let g and k denote the corresponding complexified Lie al...
Let (g, g') be one of the non-symmetric simple polar pair of Lie algebras. Huang's classification [1...
The dissertation is broken into two parts. Part I deals with the following problem: suppose $\g = \g...
In this thesis we deal with some aspects concerning embeddings of regular subalgebras in basic Lie s...
Let (G,K) be a Hermitian symmetric pair and let g and k denote the corresponding complexified Lie al...
In the paper, an analog of the Engel theorem for graded algebras admitting a Lie-type module is prov...
We survey some recent work by the two authors, as well as less recent joint work by M. Cowling and A...
AbstractFrom a pair algebra, i.e. a pair A=(A−,A+) of vector spaces equipped with trilinear mappings...
ABSTRACT:We give uniform formulas for the branching rules of level 1 modules over orthogonal affine ...
AbstractWe give uniform formulas for the branching rules of level 1 modules over orthogonal affine L...
This thesis is devoted to branching rules for Lie algebras, that is the description of decomposition...
We present a closed formula for the branching coefficients of an embedding [fraktur p] [hookrightar...
© 2018, Springer International Publishing AG, part of Springer Nature. We complete the classificatio...
We deal with some aspects of the theory of conformal embeddings of affine vertex algebras, providing...
Let G be a connected and simply connected complex simple Lie group and H be a subgroup of G. Denote ...
Let (G,K) be a Hermitian symmetric pair and let g and k denote the corresponding complexified Lie al...
Let (g, g') be one of the non-symmetric simple polar pair of Lie algebras. Huang's classification [1...
The dissertation is broken into two parts. Part I deals with the following problem: suppose $\g = \g...
In this thesis we deal with some aspects concerning embeddings of regular subalgebras in basic Lie s...
Let (G,K) be a Hermitian symmetric pair and let g and k denote the corresponding complexified Lie al...
In the paper, an analog of the Engel theorem for graded algebras admitting a Lie-type module is prov...
We survey some recent work by the two authors, as well as less recent joint work by M. Cowling and A...
AbstractFrom a pair algebra, i.e. a pair A=(A−,A+) of vector spaces equipped with trilinear mappings...
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