AbstractWe apply a lattice point counting method due to Blass and Sagan to compute the characteristic polynomials for k-equal subspace arrangements, the interpolations between the Coxeter hyperplane arrangements Bn, Dn, and A>−1 and the related l, h-equal and l, h, f-equal subspace arrangements. Our proofs provide combinatorial interpretations for the characteristic polynomials of these subspace arrangements. As a result, we are able to explore the interesting properties of these polynomials
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1996.Includes bibliogr...
We study structures of derivation modules of Coxeter multiarrangements with quasi-constant multiplic...
AbstractWe study structures of derivation modules of Coxeter multiarrangements with quasi-constant m...
Let A be any subspace arrangement in Rn defined over the integers and let Fq denote the finite field...
AbstractLet A be any subspace arrangement in Rndefined over the integers and let Fqdenote the finite...
AbstractWe present a new combinatorial method to determine the characteristic polynomial of any subs...
Let A be a Coxeter hyperplane arrangement, that is the arrangement of reflecting hyperplanes of an i...
AbstractWe investigate several hyperplane arrangements that can be viewed as deformations of Coxeter...
. A hyperplane arrangement is said to satisfy the "Riemann hypothesis" if all roots of its...
This paper is motivated by a result of Blass and Sagan on how to evaluate the characteristic polynom...
AbstractWe present a new combinatorial method to determine the characteristic polynomial of any subs...
AbstractGiven a multiarrangement of hyperplanes we define a series by sums of the Hilbert series of ...
Let A be a subspace arrangement and let χ(A,t) be the characteristic polynomial of its intersection ...
Abstract. Given a multiarrangement of hyperplanes we define a series by sums of the Hilbert series o...
Abstract. We show that the characteristic polynomial of a hyperplane arrange-ment can be recovered f...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1996.Includes bibliogr...
We study structures of derivation modules of Coxeter multiarrangements with quasi-constant multiplic...
AbstractWe study structures of derivation modules of Coxeter multiarrangements with quasi-constant m...
Let A be any subspace arrangement in Rn defined over the integers and let Fq denote the finite field...
AbstractLet A be any subspace arrangement in Rndefined over the integers and let Fqdenote the finite...
AbstractWe present a new combinatorial method to determine the characteristic polynomial of any subs...
Let A be a Coxeter hyperplane arrangement, that is the arrangement of reflecting hyperplanes of an i...
AbstractWe investigate several hyperplane arrangements that can be viewed as deformations of Coxeter...
. A hyperplane arrangement is said to satisfy the "Riemann hypothesis" if all roots of its...
This paper is motivated by a result of Blass and Sagan on how to evaluate the characteristic polynom...
AbstractWe present a new combinatorial method to determine the characteristic polynomial of any subs...
AbstractGiven a multiarrangement of hyperplanes we define a series by sums of the Hilbert series of ...
Let A be a subspace arrangement and let χ(A,t) be the characteristic polynomial of its intersection ...
Abstract. Given a multiarrangement of hyperplanes we define a series by sums of the Hilbert series o...
Abstract. We show that the characteristic polynomial of a hyperplane arrange-ment can be recovered f...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1996.Includes bibliogr...
We study structures of derivation modules of Coxeter multiarrangements with quasi-constant multiplic...
AbstractWe study structures of derivation modules of Coxeter multiarrangements with quasi-constant m...