We describe a new algorithm for computing standard and multi-graded Hilbert-Poincare series of a monomial ideal. We compare it with different strategies along with implementation details and timing data
We prove the rationality of the Poincaré series of multiplier ideals in any dimension and thus exten...
The Hilbert function for any graded module over a field k is defined by the dimension of all of the ...
Let S = K[x1, x2, . . . , xn] be a standard graded K-algebra for any field K. Without using any heav...
AbstractWe describe a new algorithm for computing standard and multi-graded Hilbert-Poincaré series ...
AbstractWe describe a new algorithm for computing standard and multi-graded Hilbert-Poincaré series ...
We prove a theorem, which provides a formula for the computation of the Poincaré series of a monomia...
We prove a theorem, which provides a formula for the computation of the Poincar\'e series of a monom...
AbstractWe present an algorithm along with implementation details and timing data for computing the ...
AbstractWe present an algorithm along with implementation details and timing data for computing the ...
International audienceIn this paper, it is shown that the Hilbert series of a Borel type ideal may b...
To every homogeneous ideal of a polynomial ring S over a field K, Macaulay assigned an ideal generat...
AbstractIn this paper we study the multigraded Hilbert and Poincaré–Betti series of A=S/a, where S i...
To every homogeneous ideal of a polynomial ring S over a field K, Macaulay assigned an ideal generat...
International audienceIn this paper, it is shown that the Hilbert series of a Borel type ideal may b...
AbstractBackelin proved that the multigraded Poincaré series for resolving a residue field over a po...
We prove the rationality of the Poincaré series of multiplier ideals in any dimension and thus exten...
The Hilbert function for any graded module over a field k is defined by the dimension of all of the ...
Let S = K[x1, x2, . . . , xn] be a standard graded K-algebra for any field K. Without using any heav...
AbstractWe describe a new algorithm for computing standard and multi-graded Hilbert-Poincaré series ...
AbstractWe describe a new algorithm for computing standard and multi-graded Hilbert-Poincaré series ...
We prove a theorem, which provides a formula for the computation of the Poincaré series of a monomia...
We prove a theorem, which provides a formula for the computation of the Poincar\'e series of a monom...
AbstractWe present an algorithm along with implementation details and timing data for computing the ...
AbstractWe present an algorithm along with implementation details and timing data for computing the ...
International audienceIn this paper, it is shown that the Hilbert series of a Borel type ideal may b...
To every homogeneous ideal of a polynomial ring S over a field K, Macaulay assigned an ideal generat...
AbstractIn this paper we study the multigraded Hilbert and Poincaré–Betti series of A=S/a, where S i...
To every homogeneous ideal of a polynomial ring S over a field K, Macaulay assigned an ideal generat...
International audienceIn this paper, it is shown that the Hilbert series of a Borel type ideal may b...
AbstractBackelin proved that the multigraded Poincaré series for resolving a residue field over a po...
We prove the rationality of the Poincaré series of multiplier ideals in any dimension and thus exten...
The Hilbert function for any graded module over a field k is defined by the dimension of all of the ...
Let S = K[x1, x2, . . . , xn] be a standard graded K-algebra for any field K. Without using any heav...
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