AbstractWe characterize varieties of P.I. algebras with bounded multiplicities of the cocharacters: a variety is such if and only if it does not contain the upper triangular 2×2 matrices. This also yields a characterization of the varieties with bounded colength
AbstractThis paper obtains upper and lower bounds for the asymptotic behavior of the codimension seq...
We study the algebras of hermitian automorphic forms for the lattice $L_n=diag(1,1,\ldots,1,-1)$ and...
AbstractWe prove that the f-vector of members in a certain class of meet semi-lattices satisfies Mac...
AbstractLet K be an algebraically closed field of positive characteristic and let G be a reductive g...
AbstractWe prove that the colength sequence of k×k matrices over the Grassmann algebra is asymptotic...
AbstractThe main purpose of this paper is the study of module varieties over the class of canonical ...
Let E be a vector bundle and L be a line bundle over a smooth projective variety X. In this article,...
AbstractIf A is a p.i. algebra, mn(A) is the maximum multiplicity of the Sn irreducible characters i...
AbstractConsider a n×n matrix partitioned into k×k blocks: C=[Ci,j], where C1,1,…,Ck,k are square. T...
AbstractWe prove a character formula of cohomologies of line bundles on the wonderful completion of ...
AbstractWe obtain a sufficient condition for a representation of a Lie algebra of the form L=g⊗Φ, wh...
AbstractThe Hilbert–Kunz multiplicity, in characteristic p, of the homogeneous co-ordinate ring of t...
AbstractLet A be n×n matrix of rank r. Then xn−r divides the characteristic polynomial det(xI−A) of ...
Abstract We construct deformations of the small quantum cohomology rings of homogeneous spaces G/P, ...
2010 Mathematics Subject Classification: 17A32, 17B63.Let V be a variety of Leibniz-Poisson algebras...
AbstractThis paper obtains upper and lower bounds for the asymptotic behavior of the codimension seq...
We study the algebras of hermitian automorphic forms for the lattice $L_n=diag(1,1,\ldots,1,-1)$ and...
AbstractWe prove that the f-vector of members in a certain class of meet semi-lattices satisfies Mac...
AbstractLet K be an algebraically closed field of positive characteristic and let G be a reductive g...
AbstractWe prove that the colength sequence of k×k matrices over the Grassmann algebra is asymptotic...
AbstractThe main purpose of this paper is the study of module varieties over the class of canonical ...
Let E be a vector bundle and L be a line bundle over a smooth projective variety X. In this article,...
AbstractIf A is a p.i. algebra, mn(A) is the maximum multiplicity of the Sn irreducible characters i...
AbstractConsider a n×n matrix partitioned into k×k blocks: C=[Ci,j], where C1,1,…,Ck,k are square. T...
AbstractWe prove a character formula of cohomologies of line bundles on the wonderful completion of ...
AbstractWe obtain a sufficient condition for a representation of a Lie algebra of the form L=g⊗Φ, wh...
AbstractThe Hilbert–Kunz multiplicity, in characteristic p, of the homogeneous co-ordinate ring of t...
AbstractLet A be n×n matrix of rank r. Then xn−r divides the characteristic polynomial det(xI−A) of ...
Abstract We construct deformations of the small quantum cohomology rings of homogeneous spaces G/P, ...
2010 Mathematics Subject Classification: 17A32, 17B63.Let V be a variety of Leibniz-Poisson algebras...
AbstractThis paper obtains upper and lower bounds for the asymptotic behavior of the codimension seq...
We study the algebras of hermitian automorphic forms for the lattice $L_n=diag(1,1,\ldots,1,-1)$ and...
AbstractWe prove that the f-vector of members in a certain class of meet semi-lattices satisfies Mac...
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