AbstractThe theorem of the title on simultaneous rational approximation to algebraic numbers is carried over to simultaneous approximation by rational functions to algebraic functions. More generally, Schmidt's Subspace Theorem is proved in the context of functions
AbstractLet n be an integer ≥ 1 and let θ be a real number which is not an algebraic number of degre...
"In 1970, at the U. of Colorado, the author delivered a course of lectures on his famous generalizat...
The Subspace Theorem, whose name will be clear from its statement, was proved by Wolfgang Schmidt ar...
AbstractThe theorem of the title on simultaneous rational approximation to algebraic numbers is carr...
AbstractThis paper will do the following: (1) Establish a (better than) Thue-Siegel-Roth-Schmidt the...
AbstractIn this paper, we extend Schmidt's subspace theorem to the approximation of algebraic number...
This paper is devoted to the establishment of explicit bounds on the rational function solutions of ...
In this paper, we prove a generalization of the Schmidt's subspace theorem for polynomials of higher...
AbstractIn a recent paper I generalized Roth's well-known theorem on rational approximation to an al...
The aim of this paper is twofold. The first is to give a quantitative version of Schmidt's subspace ...
AbstractIn his paper [Ann. of Math. 96 (1972)] Schmidt applied his results on the n-dimensional Roth...
AbstractWe obtain pointwise simultaneous approximation estimates for rational operators which are no...
Let k = F-q(t) be the rational function fi eld over F-q and f(x) is an element of k[x(1),..., x(s)] ...
AbstractIn my paper, [Man. Math. 18 (1976), Satz 1.1] I proved a result on simultaneous diophantine ...
AbstractA result of Davenport and Schmidt related to Wirsing's problem is generalized so that comple...
AbstractLet n be an integer ≥ 1 and let θ be a real number which is not an algebraic number of degre...
"In 1970, at the U. of Colorado, the author delivered a course of lectures on his famous generalizat...
The Subspace Theorem, whose name will be clear from its statement, was proved by Wolfgang Schmidt ar...
AbstractThe theorem of the title on simultaneous rational approximation to algebraic numbers is carr...
AbstractThis paper will do the following: (1) Establish a (better than) Thue-Siegel-Roth-Schmidt the...
AbstractIn this paper, we extend Schmidt's subspace theorem to the approximation of algebraic number...
This paper is devoted to the establishment of explicit bounds on the rational function solutions of ...
In this paper, we prove a generalization of the Schmidt's subspace theorem for polynomials of higher...
AbstractIn a recent paper I generalized Roth's well-known theorem on rational approximation to an al...
The aim of this paper is twofold. The first is to give a quantitative version of Schmidt's subspace ...
AbstractIn his paper [Ann. of Math. 96 (1972)] Schmidt applied his results on the n-dimensional Roth...
AbstractWe obtain pointwise simultaneous approximation estimates for rational operators which are no...
Let k = F-q(t) be the rational function fi eld over F-q and f(x) is an element of k[x(1),..., x(s)] ...
AbstractIn my paper, [Man. Math. 18 (1976), Satz 1.1] I proved a result on simultaneous diophantine ...
AbstractA result of Davenport and Schmidt related to Wirsing's problem is generalized so that comple...
AbstractLet n be an integer ≥ 1 and let θ be a real number which is not an algebraic number of degre...
"In 1970, at the U. of Colorado, the author delivered a course of lectures on his famous generalizat...
The Subspace Theorem, whose name will be clear from its statement, was proved by Wolfgang Schmidt ar...
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