AbstractLet U be an n-dimensional vector space over an algebraically closed field of characteristic zero. We show that every linear mapping on the rth symmetric product space over U that preserves nonzero decomposable elements is induced by a nonsingular linear mapping on U when 2<n⩽r
AbstractLet n be an even integer such that n ⩾ 4. Let T be an invertible linear map on the space of ...
AbstractIt is shown that if a nonsingular linear transformation T on the space of n-square real symm...
AbstractLet T be an additive mapping from a tensor product of vector spaces over a field into itself...
AbstractLet U be an n-dimensional vector space over an algebraically closed field of characteristic ...
AbstractLet U be an n-dimensional vector space over a field of characteristic 0. For each positive i...
AbstractLet U be an n-dimensional vector space over a field of characteristic 0. For each positive i...
AbstractLet X,Y be a pair of vector spaces over a field F associated with a bilinear form (,) such t...
AbstractLet U denote either the vector space of n×n matrices or the vector space of n×n symmetric ma...
If r > 1 is an integer then U(r) denotes the vector space of r-fold symmetric tensors and Pr[U] is t...
If r > 1 is an integer then U(r) denotes the vector space of r-fold symmetric tensors and Pr[U] is t...
AbstractLet T be an additive mapping from a tensor product of vector spaces over a field into itself...
Let U denote a finite dimensional vector space over an algebraically closed field F . In this thesi...
Let U denote a finite dimensional vector space over an algebraically closed field F . In this thesi...
AbstractIn this note we describe those additive mappings from a second symmetric product space to an...
Let V be a vector space over a field F. Assume that the characteristic of F is large, i.e. char(F) >...
AbstractLet n be an even integer such that n ⩾ 4. Let T be an invertible linear map on the space of ...
AbstractIt is shown that if a nonsingular linear transformation T on the space of n-square real symm...
AbstractLet T be an additive mapping from a tensor product of vector spaces over a field into itself...
AbstractLet U be an n-dimensional vector space over an algebraically closed field of characteristic ...
AbstractLet U be an n-dimensional vector space over a field of characteristic 0. For each positive i...
AbstractLet U be an n-dimensional vector space over a field of characteristic 0. For each positive i...
AbstractLet X,Y be a pair of vector spaces over a field F associated with a bilinear form (,) such t...
AbstractLet U denote either the vector space of n×n matrices or the vector space of n×n symmetric ma...
If r > 1 is an integer then U(r) denotes the vector space of r-fold symmetric tensors and Pr[U] is t...
If r > 1 is an integer then U(r) denotes the vector space of r-fold symmetric tensors and Pr[U] is t...
AbstractLet T be an additive mapping from a tensor product of vector spaces over a field into itself...
Let U denote a finite dimensional vector space over an algebraically closed field F . In this thesi...
Let U denote a finite dimensional vector space over an algebraically closed field F . In this thesi...
AbstractIn this note we describe those additive mappings from a second symmetric product space to an...
Let V be a vector space over a field F. Assume that the characteristic of F is large, i.e. char(F) >...
AbstractLet n be an even integer such that n ⩾ 4. Let T be an invertible linear map on the space of ...
AbstractIt is shown that if a nonsingular linear transformation T on the space of n-square real symm...
AbstractLet T be an additive mapping from a tensor product of vector spaces over a field into itself...
DOI
Add to ORKG