Add to ORKGAbstract. Let {f0, · · · , fn; g0, · · · , gn} be a sequence of homoge-neous polynomials in 2n + 2 variables with no common zeroes in P2n+1 and suppose that the degrees of the polynomials are such that Q = ∑n i=0 figi is a homogeneous polynomial. We shall refer to the hypersurface X defined by Q as a generalised quadric. In this note, we prove that generalised quadrics in P2n+1C for n ≥ 1 are reduced. 1
AbstractIn this paper we consider the location of the zeros of the hypergeometric polynomials that l...
The class of hypergeometric polynomials F-2(1) (-m, b; b + (b) over bar; 1 - z) with respect to the ...
We begin our thesis with the study of quadric surfaces in R^n. We provide a detailed proof of the w...
AbstractLet {f0,…,fn;g0,…,gn} be a sequence of homogeneous polynomials in 2n+2 variables with no com...
AbstractLet {f0,…,fn;g0,…,gn} be a sequence of homogeneous polynomials in 2n+2 variables with no com...
Following Dwork's indications, in this work we give a further elaboration and a list of corrections ...
Let V, Ṽ be hypersurface germs in ℂᵐ , each having a quasi-homogeneous isolated singularity at the o...
Let {f0,…,fn;g0,…,gn} be a sequence of homogeneous polynomials in 2n+2 variables with no common zero...
The article discusses how to use Geogebra to illustrate the generalization of a special property of ...
The article discusses how to use Geogebra to illustrate the generalization of a special property of ...
To any homogeneous polynomial h we naturally associate a variety Ωh which maps birationally ont...
The resultant R(f,g) of two polynomials f and g is an irreducible polynomial such that R(f,g) = 0 if...
The class of hypergeometric polynomials F12(-m,b;b+b̄;1-z) with respect to the parameter b=λ+iη, whe...
In this note we describe the intersection of all quadric hypersur- faces containing a given linearly...
The class of hypergeometric polynomials F12(-m,b;b+b̄;1-z) with respect to the parameter b=λ+iη, whe...
AbstractIn this paper we consider the location of the zeros of the hypergeometric polynomials that l...
The class of hypergeometric polynomials F-2(1) (-m, b; b + (b) over bar; 1 - z) with respect to the ...
We begin our thesis with the study of quadric surfaces in R^n. We provide a detailed proof of the w...
AbstractLet {f0,…,fn;g0,…,gn} be a sequence of homogeneous polynomials in 2n+2 variables with no com...
AbstractLet {f0,…,fn;g0,…,gn} be a sequence of homogeneous polynomials in 2n+2 variables with no com...
Following Dwork's indications, in this work we give a further elaboration and a list of corrections ...
Let V, Ṽ be hypersurface germs in ℂᵐ , each having a quasi-homogeneous isolated singularity at the o...
Let {f0,…,fn;g0,…,gn} be a sequence of homogeneous polynomials in 2n+2 variables with no common zero...
The article discusses how to use Geogebra to illustrate the generalization of a special property of ...
The article discusses how to use Geogebra to illustrate the generalization of a special property of ...
To any homogeneous polynomial h we naturally associate a variety Ωh which maps birationally ont...
The resultant R(f,g) of two polynomials f and g is an irreducible polynomial such that R(f,g) = 0 if...
The class of hypergeometric polynomials F12(-m,b;b+b̄;1-z) with respect to the parameter b=λ+iη, whe...
In this note we describe the intersection of all quadric hypersur- faces containing a given linearly...
The class of hypergeometric polynomials F12(-m,b;b+b̄;1-z) with respect to the parameter b=λ+iη, whe...
AbstractIn this paper we consider the location of the zeros of the hypergeometric polynomials that l...
The class of hypergeometric polynomials F-2(1) (-m, b; b + (b) over bar; 1 - z) with respect to the ...
We begin our thesis with the study of quadric surfaces in R^n. We provide a detailed proof of the w...