Add to ORKGA dehyperplane is a deformed hyperplane in a manifold. We introduce the notion of dehyperplane arrangements in manifolds, and determine their $f$-polynomial.Comment: 5 page
We describe an algorithm deciding if the annihilating ideal of the meromorphic function 1 f , where ...
A hyperplane arrangement in $\mathbb{R}^n$ is a finite collection of affine hyperplanes. The regions...
AbstractIn this paper, we compute the exact number of k -face cells of the cyclic arrangements which...
A toric hyperplane is the preimage of a point $x \in S^1$ of a continuous surjective group homomorph...
Let V be a finite vector space of dimension n over the field K. A hyperplane in V is an n − 1 dimens...
AbstractUsing some results from the modern theory of diophantine equations we prove that the numbers...
AbstractFor every n, d, n⩾2d+1⩾5, we prove the existence of an arrangement H of n hyperplanes in the...
We extend the Billera-Ehrenborg-Readdy map between the intersection lattice and face lattice of a ce...
This is the announcement of a conjecture on a Hodge locus for cubic hypersurfaces.Comment: With an a...
The Monodromy Conjecture asserts that if c is a pole of the local topological zeta function of a hyp...
AbstractIn this article we prove that a complex arrangement (i.e. a finite union of hyperplanes in C...
We investigate arrangements of hyperplanes whose normal vectors are given by connected subgraphs of ...
A hyperplane arrangement in $\mathbb{R}^n$ is a finite collection of affine hyperplanes. The regions...
We give an explicit expression for the contact loci of hyperplane arrangements and show that their c...
A hyperplane arrangement in $\mathbb{R}^n$ is a finite collection of affine hyperplanes. The regions...
We describe an algorithm deciding if the annihilating ideal of the meromorphic function 1 f , where ...
A hyperplane arrangement in $\mathbb{R}^n$ is a finite collection of affine hyperplanes. The regions...
AbstractIn this paper, we compute the exact number of k -face cells of the cyclic arrangements which...
A toric hyperplane is the preimage of a point $x \in S^1$ of a continuous surjective group homomorph...
Let V be a finite vector space of dimension n over the field K. A hyperplane in V is an n − 1 dimens...
AbstractUsing some results from the modern theory of diophantine equations we prove that the numbers...
AbstractFor every n, d, n⩾2d+1⩾5, we prove the existence of an arrangement H of n hyperplanes in the...
We extend the Billera-Ehrenborg-Readdy map between the intersection lattice and face lattice of a ce...
This is the announcement of a conjecture on a Hodge locus for cubic hypersurfaces.Comment: With an a...
The Monodromy Conjecture asserts that if c is a pole of the local topological zeta function of a hyp...
AbstractIn this article we prove that a complex arrangement (i.e. a finite union of hyperplanes in C...
We investigate arrangements of hyperplanes whose normal vectors are given by connected subgraphs of ...
A hyperplane arrangement in $\mathbb{R}^n$ is a finite collection of affine hyperplanes. The regions...
We give an explicit expression for the contact loci of hyperplane arrangements and show that their c...
A hyperplane arrangement in $\mathbb{R}^n$ is a finite collection of affine hyperplanes. The regions...
We describe an algorithm deciding if the annihilating ideal of the meromorphic function 1 f , where ...
A hyperplane arrangement in $\mathbb{R}^n$ is a finite collection of affine hyperplanes. The regions...
AbstractIn this paper, we compute the exact number of k -face cells of the cyclic arrangements which...