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Zalesski, Alexandre - School of Mathematics, University of East Anglia
Corrigendum: Minimum polynomials and lower bounds for
Passman's problem on adjoint representations G. Heide and A.E. Zalesski
FINITE GROUPS OVER ARITHMETICAL RINGS AND GLOBALLY IRREDUCIBLE
Direct limits of finite dimensional algebras and finite groups #
wrh PD PHHU WXQ gGsxgsyx psvi pixoj International Journal of Algebra and Computation
Plain representations of Lie algebras A.A. Baranov
Regular orbits of cyclic subgroups in permutation representations of certain simple groups
ON MULTIPLICITY 1 EIGENVALUES OF ELEMENTS IN IRREDUCIBLE REPRESENTATIONS OF FINITE QUASI-SIMPLE
THE NUMBER OF DISTINCT EIGENVALUES OF ELEMENTS IN FINITE LINEAR GROUPS
REDUCIBILITY MODULO p OF COMPLEX REPRESENTATIONS OF FINITE GROUPS OF LIE TYPE: ASYMPTOTICAL RESULT
Linear groups of degree at most 27 over residue rings A. S. Kondratiev 1
(Last version 5/2/2001) Lemma 3.16 can be stated slightly more generally with practically the
INVARIANT IDEALS OF ABELIAN GROUP ALGEBRAS UNDER THE MULTIPLICATIVE ACTION OF A FIELD, I
Invariant ideals of abelian group algebras and representations of groups
Prime power degree representations of quasi-simple groups
IRREDUCIBLE REPRESENTATIONS OF FINITE EXCEPTIONAL GROUPS OF LIE TYPE
Some Aspects of Finite Linear Groups: A Survey Pham Huu Tiep and A. E. Zalesskii
Corrections to the paper "Finite groups over arithmetical rings
