Representation theory of a W-algebra from generalised DS reduction
We investigate the W-algebra resulting from Drinfel'd-Sokolov reduction of a $B_2$ WZW model with respect to the grading induced by
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Nonabelian Toda equations associated with classical Lie groups
The grading operators for all nonequivalent Z-gradations of classical Lie algebras are represented in the explicit block matrix form. The
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Bosonization, soliton-particle duality and Mandelstam-Halpern operators
The generalized massive Thirring model (GMT) with $N_{f}$[=number of positive roots of $su(n)$] fermion species is bosonized in the context
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The exactly integrable systems connected with semisimple algebras of the second rank $A_2,B_2,C_2,G_2$
All exactly integrable systems connected with the semisimple algebras of the second rank with an arbitrary choice of the grading
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Supersymmetry and Homotopy
The homotopical information hidden in a supersymmetric structure is revealed by considering deformations of a configuration manifold. This is in
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The non chiral fusion rules in rational conformal field theories
We introduce a general method in order to construct the non chiral fusion rules which determine the operator content of
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