AbstractIf R is the homogeneous coordinate ring of a reduced 0-dimensional subscheme of Pn, we study the module of Kähler differentials ΩR/K1. Explicit presentations of it and its torsion submodule are used to describe the module structure. From this we derive many properties of the Hilbert function of ΩR/K1. Finally, this function is computed in a number of special cases, in particular for reduced 0-dimensional almost complete intersections
AbstractWe study modules over the ring D0 of differential operators with power series coefficients. ...
RésuméThe module of Kähler differentials of a commutativeG-algebraXis essentially described by two c...
We describe the category of regular holonomic modules over the formal deformation $\mathcal{D}_X[[\h...
AbstractIf R is the homogeneous coordinate ring of a reduced 0-dimensional subscheme of Pn, we study...
This thesis is concerned with the module of Kähler differentials of an affine scheme and its primary...
AbstractLet R = K[X1,X2,…,XN], where K is an algebraically closed field of characteristic 0 and cons...
In this paper we show that if A is a hyperplane arrangement in kn, where k is a field of characteris...
We describe the category of regular holonomic modules over the ring D [[~]] of linear differential o...
AbstractGiven a standard graded polynomial ring R=k[x1,…,xn] over a field k of characteristic zero a...
Abstract. We construct a resolution for certain class of quotient modules of a Hilbert module consis...
A differential module is a module equipped with a square-zero endomorphism. This structure underpin...
Let X be a complete n-dimensional simplicial toric variety with homogeneous coordinate ring S . We s...
In this note we extend the dimension theory for the spaces ̃Hkg(μ) of twistedk-differentials define...
AbstractLet X be a smooth toric variety. Cox introduced the homogeneous coordinate ring S of X and i...
AbstractWe investigate differential operators and their compatibility with subgroups of SL2(R)n. In ...
AbstractWe study modules over the ring D0 of differential operators with power series coefficients. ...
RésuméThe module of Kähler differentials of a commutativeG-algebraXis essentially described by two c...
We describe the category of regular holonomic modules over the formal deformation $\mathcal{D}_X[[\h...
AbstractIf R is the homogeneous coordinate ring of a reduced 0-dimensional subscheme of Pn, we study...
This thesis is concerned with the module of Kähler differentials of an affine scheme and its primary...
AbstractLet R = K[X1,X2,…,XN], where K is an algebraically closed field of characteristic 0 and cons...
In this paper we show that if A is a hyperplane arrangement in kn, where k is a field of characteris...
We describe the category of regular holonomic modules over the ring D [[~]] of linear differential o...
AbstractGiven a standard graded polynomial ring R=k[x1,…,xn] over a field k of characteristic zero a...
Abstract. We construct a resolution for certain class of quotient modules of a Hilbert module consis...
A differential module is a module equipped with a square-zero endomorphism. This structure underpin...
Let X be a complete n-dimensional simplicial toric variety with homogeneous coordinate ring S . We s...
In this note we extend the dimension theory for the spaces ̃Hkg(μ) of twistedk-differentials define...
AbstractLet X be a smooth toric variety. Cox introduced the homogeneous coordinate ring S of X and i...
AbstractWe investigate differential operators and their compatibility with subgroups of SL2(R)n. In ...
AbstractWe study modules over the ring D0 of differential operators with power series coefficients. ...
RésuméThe module of Kähler differentials of a commutativeG-algebraXis essentially described by two c...
We describe the category of regular holonomic modules over the formal deformation $\mathcal{D}_X[[\h...
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