The Subspace Theorem, whose name will be clear from its statement, was proved by Wolfgang Schmidt around forty years ago. It provides us with a multidimensional extension of Roth’s Theorem and was originally developed for the study of two classical problems, namely algebraic approximation to algebraic numbers and norm form equations (a clas
In this paper, we prove a generalization of the Schmidt's subspace theorem for polynomials of higher...
SIGLEAvailable from British Library Document Supply Centre- DSC:D43276/82 / BLDSC - British Library ...
Abstract. Let T be a compact Hausdorff topological space and let M denote an n–dimensional subspace ...
AbstractThe theorem of the title on simultaneous rational approximation to algebraic numbers is carr...
The celebrated Subspace Theorem of W. M. Schmidt [12] says the following: SUBSPACE THEOREM. Let L1,....
Abstract. In this survey we give an overview of recent improvements upon the Quantitative Subspace T...
AbstractIn this paper, we extend Schmidt's subspace theorem to the approximation of algebraic number...
Abstract. In 2002, Evertse and Schlickewei [11] obtained a quanti-tative version of the so-called Ab...
The paper obtains new results, of diophantine type and also in transcendnce, by means of a new appli...
The study of the S-unit equation for algebraic numbers rests very heavily on Schmidt's Subspace The...
International audienceWe prove a theorem that generalizes Schmidt's Subspace Theorem in the context ...
Introduction to Diophantine approximation and equations focusing on Schmidt's subspace theorem, with...
We prove a subspace theorem for homogeneous polynomial forms which generalizes Schmidt's subspace th...
Abstract. Given a Banach space X and a subspace Y, the pair (X,Y) is said to have the approximation ...
Soient A et B deux sous-espaces vectoriels de ℝ^n de dimensions respectives d et e avec d+e≤n. La pr...
In this paper, we prove a generalization of the Schmidt's subspace theorem for polynomials of higher...
SIGLEAvailable from British Library Document Supply Centre- DSC:D43276/82 / BLDSC - British Library ...
Abstract. Let T be a compact Hausdorff topological space and let M denote an n–dimensional subspace ...
AbstractThe theorem of the title on simultaneous rational approximation to algebraic numbers is carr...
The celebrated Subspace Theorem of W. M. Schmidt [12] says the following: SUBSPACE THEOREM. Let L1,....
Abstract. In this survey we give an overview of recent improvements upon the Quantitative Subspace T...
AbstractIn this paper, we extend Schmidt's subspace theorem to the approximation of algebraic number...
Abstract. In 2002, Evertse and Schlickewei [11] obtained a quanti-tative version of the so-called Ab...
The paper obtains new results, of diophantine type and also in transcendnce, by means of a new appli...
The study of the S-unit equation for algebraic numbers rests very heavily on Schmidt's Subspace The...
International audienceWe prove a theorem that generalizes Schmidt's Subspace Theorem in the context ...
Introduction to Diophantine approximation and equations focusing on Schmidt's subspace theorem, with...
We prove a subspace theorem for homogeneous polynomial forms which generalizes Schmidt's subspace th...
Abstract. Given a Banach space X and a subspace Y, the pair (X,Y) is said to have the approximation ...
Soient A et B deux sous-espaces vectoriels de ℝ^n de dimensions respectives d et e avec d+e≤n. La pr...
In this paper, we prove a generalization of the Schmidt's subspace theorem for polynomials of higher...
SIGLEAvailable from British Library Document Supply Centre- DSC:D43276/82 / BLDSC - British Library ...
Abstract. Let T be a compact Hausdorff topological space and let M denote an n–dimensional subspace ...