In this paper, we prove a generalization of the Schmidt's subspace theorem for polynomials of higher degree in subgeneral position with respect to a projective variety over a number field. Our result improves and generalizes the previous results on Schmidt's subspace theorem for the case of higher degree polynomials.Comment: 11 page
In this survey we give an overview of recent developments on the Quantitative Subspace Theorem. In p...
AbstractWe give asymptotic estimates for the number of subspaces of height m in affine n-space defin...
Abstract. In this survey we give an overview of recent improvements upon the Quantitative Subspace T...
Recently, Corvaja and Zannier obtained an extension of the Subspace Theorem with arbitrary homogeneo...
The aim of this paper is twofold. The first is to give a quantitative version of Schmidt's subspace ...
Abstract. Recently, Corvaja and Zannier [2, Theorem 3] proved an extension of the Subspace Theorem w...
In this paper, by introducing the notion of "\textit{distributive constant}" of a family of hypersur...
AbstractIn this paper, we extend Schmidt's subspace theorem to the approximation of algebraic number...
In 2002, Evertse and Schlickewei obtained a quantitative version of the so-called Absolute Parametri...
textThis dissertation contains a number of results on properties of infinite algebraic extensions of...
AbstractThe theorem of the title on simultaneous rational approximation to algebraic numbers is carr...
Let K be a number field, Q, or the field of rational functions on a smooth projective curve over a p...
We prove an improvement on Schmidt's upper bound on the number of number fields of degree $n$ and ab...
International audienceIn 1967, Schmidt wrote a seminal paper [10] on heights of subspaces of R n or ...
We prove a subspace theorem for homogeneous polynomial forms which generalizes Schmidt's subspace th...
In this survey we give an overview of recent developments on the Quantitative Subspace Theorem. In p...
AbstractWe give asymptotic estimates for the number of subspaces of height m in affine n-space defin...
Abstract. In this survey we give an overview of recent improvements upon the Quantitative Subspace T...
Recently, Corvaja and Zannier obtained an extension of the Subspace Theorem with arbitrary homogeneo...
The aim of this paper is twofold. The first is to give a quantitative version of Schmidt's subspace ...
Abstract. Recently, Corvaja and Zannier [2, Theorem 3] proved an extension of the Subspace Theorem w...
In this paper, by introducing the notion of "\textit{distributive constant}" of a family of hypersur...
AbstractIn this paper, we extend Schmidt's subspace theorem to the approximation of algebraic number...
In 2002, Evertse and Schlickewei obtained a quantitative version of the so-called Absolute Parametri...
textThis dissertation contains a number of results on properties of infinite algebraic extensions of...
AbstractThe theorem of the title on simultaneous rational approximation to algebraic numbers is carr...
Let K be a number field, Q, or the field of rational functions on a smooth projective curve over a p...
We prove an improvement on Schmidt's upper bound on the number of number fields of degree $n$ and ab...
International audienceIn 1967, Schmidt wrote a seminal paper [10] on heights of subspaces of R n or ...
We prove a subspace theorem for homogeneous polynomial forms which generalizes Schmidt's subspace th...
In this survey we give an overview of recent developments on the Quantitative Subspace Theorem. In p...
AbstractWe give asymptotic estimates for the number of subspaces of height m in affine n-space defin...
Abstract. In this survey we give an overview of recent improvements upon the Quantitative Subspace T...