activity
19952005
most citedNew branching rules induced by plethysm

38 citations · 38 across the 1 of their papers we have counts for

collaborators

12 papers

math-ph200538 cited

New branching rules induced by plethysm

B. Fauser, P. D. Jarvis, R. C. King +1

We derive group branching laws for formal characters of subgroups of GL(n) leaving invariant an arbitrary tensor of Young symmetry type where is an integer part…

math.QA2000

Clifford Hopf gebra for two-dimensional space

Bertfried Fauser, Zbigniew Oziewicz

A Clifford algebra Cl(V,η\in V^*\otimes V^*) jointly with a Clifford cogebra Cl(V,ξ\in V\otimes V) is said to be a Clifford biconvolution Cl(η,ξ). We show that a Clifford biconvolu…

hep-th2000

Quantum Clifford Hopf Gebra for Quantum Field Theory

Bertfried Fauser

We give arguments for the necessity to employ Quantum Clifford Hopf Gebras in quantum field theory. The role of the antipode is examined, Feynman diagrams are re-interpreted as tan…

hep-th2000

Regularization of Non-Linear Spinor Field Models by Discrete Symmetries

Bertfried Fauser, Heinz Dehnen

We generalize a regularization method of Stumpf 1984 in the case of non-linear spinor field models to fourth order theories and to non-scalar interactions. The involved discrete sy…

math.QA1999

On the Decomposition of Clifford Algebras of Arbitrary Bilinear Form

Bertfried Fauser, Rafal Ablamowicz

Clifford algebras are naturally associated with quadratic forms. These algebras are Z_2-graded by construction. However, only a Z_n-gradation induced by a choice of a basis, or eve…

math.QA1999

Hecke Algebra Representations in Ideals Generated by q-Young Clifford Idempotents

Rafal Ablamowicz, Bertfried Fauser

It is a well known fact from the group theory that irreducible tensor representations of classical groups are suitably characterized by irreducible representations of the symmetric…