AbstractIn this paper we work out a deformation ofG(r,n), the grassmannian ofr-subspaces in a vector space of dimensionnover a fieldkof characteristic 0.G(r,n) is deformed as an homogeneous space forSLn(k), the special linear group ofkn; this means thatk[G(r,n)], the coordinate ring ofG(r,n), gets deformed together with with the coaction ofk[SLn], the coordinate ring ofSLn(k), on it. Our deformation comes together with a coaction of the corresponding deformation ofSLn(k). At the end we give an explicit presentation of the deformed grassmannian, in terms of generators and relations
AbstractLet F be a local field. The action of GLn(F) on the Grassmann variety Gr(m,n,F) induces a co...
AbstractIt is shown that quantum homogeneous coordinate rings of generalised flag manifolds correspo...
In this paper we discuss physical derivations of the quantum K theory rings of symplectic Grassmanni...
The automorphism group of a quantised coordinate algebra is usually much smaller than that of its cl...
AbstractWe study quantum analogues of quotient varieties, namely quantum grassmannians and quantum d...
In the present paper, we are interested in natural quantum analogues of Richardson varieties in the ...
AbstractIn the present paper, we are interested in natural quantum analogues of Richardson varieties...
We analyze the Lie algebraic structures related to the quantum deformation of the Sato Grassmannian,...
AbstractThe maximal minors of a p×(m+p)-matrix of univariate polynomials of degree n with indetermin...
In the present paper, we are interested in natural quantum analogues of Richardson varieties in the ...
The maximal minors of a p\Theta(m+p)-matrix of univariate polynomials of degree n with indeterminat...
Let V be a vector space with a non-degenerate symmetric form and OG be the orthogonal Grassmannian...
In the first part of this note, we define a differential geometry on quantum deformed deSitter space...
In this paper we develop a method of constructing Hilbert spaces and the representation of the forma...
The purpose of this paper is to apply the framework of non-commutative differential geometry to quan...
AbstractLet F be a local field. The action of GLn(F) on the Grassmann variety Gr(m,n,F) induces a co...
AbstractIt is shown that quantum homogeneous coordinate rings of generalised flag manifolds correspo...
In this paper we discuss physical derivations of the quantum K theory rings of symplectic Grassmanni...
The automorphism group of a quantised coordinate algebra is usually much smaller than that of its cl...
AbstractWe study quantum analogues of quotient varieties, namely quantum grassmannians and quantum d...
In the present paper, we are interested in natural quantum analogues of Richardson varieties in the ...
AbstractIn the present paper, we are interested in natural quantum analogues of Richardson varieties...
We analyze the Lie algebraic structures related to the quantum deformation of the Sato Grassmannian,...
AbstractThe maximal minors of a p×(m+p)-matrix of univariate polynomials of degree n with indetermin...
In the present paper, we are interested in natural quantum analogues of Richardson varieties in the ...
The maximal minors of a p\Theta(m+p)-matrix of univariate polynomials of degree n with indeterminat...
Let V be a vector space with a non-degenerate symmetric form and OG be the orthogonal Grassmannian...
In the first part of this note, we define a differential geometry on quantum deformed deSitter space...
In this paper we develop a method of constructing Hilbert spaces and the representation of the forma...
The purpose of this paper is to apply the framework of non-commutative differential geometry to quan...
AbstractLet F be a local field. The action of GLn(F) on the Grassmann variety Gr(m,n,F) induces a co...
AbstractIt is shown that quantum homogeneous coordinate rings of generalised flag manifolds correspo...
In this paper we discuss physical derivations of the quantum K theory rings of symplectic Grassmanni...