In this paper we show how the quantitative forms of Kronecker's theorem in Diophantine approximations can be applied to investigate view-obstruction problems. In particular we answer a question in [Yong-Gao Chen, On a conjecture in Diophantine approximation, III, J. Number Theory 39 (1991), 91-103].Mathematics, AppliedMathematicsSCI(E)2ARTICLE113279-328412
In the article we present in the Mizar system [1], [2] the formalized proofs for Hurwitz’ theorem [4...
The subject of diophantine approximation is a classical mathematic problem, as old as it is well stu...
The fundamental problem in the theory of Diophantine approximation is to understand how well points ...
In view-obstruction problems, congruent copies of a closed, centrally symmetric, convex body C, cent...
AbstractLet Sn denote the region 0 < xi < ∞ (i = 1,2,…,n) of n-dimensional Euclidean space En. Suppo...
AbstractLet Sn denote the region 0 < xi < ∞ (i = 1,2,…,n) of n-dimensional Euclidean space En. Suppo...
AbstractThe view-obstruction problem for then-dimensional cube is equivalent to the conjecture that ...
AbstractIn view-obstruction problems, congruent copies of a closed, centrally symmetric, convex body...
The original problem of Diophantine approximation, which goes back to the famous 1842 theorem of Dir...
The original problem of Diophantine approximation, which goes back to the famous 1842 theorem of Dir...
This expository paper discusses some conjectures related to visibility and blockers for sets of poin...
58 pages. dedicated to Pierre CartierWe collect a number of open questions concerning Diophantine eq...
58 pages. dedicated to Pierre CartierWe collect a number of open questions concerning Diophantine eq...
In this talk, I will introduce the notion of height, and how Diophantine inequalities help in Diopha...
In this talk, I will introduce the notion of height, and how Diophantine inequalities help in Diopha...
In the article we present in the Mizar system [1], [2] the formalized proofs for Hurwitz’ theorem [4...
The subject of diophantine approximation is a classical mathematic problem, as old as it is well stu...
The fundamental problem in the theory of Diophantine approximation is to understand how well points ...
In view-obstruction problems, congruent copies of a closed, centrally symmetric, convex body C, cent...
AbstractLet Sn denote the region 0 < xi < ∞ (i = 1,2,…,n) of n-dimensional Euclidean space En. Suppo...
AbstractLet Sn denote the region 0 < xi < ∞ (i = 1,2,…,n) of n-dimensional Euclidean space En. Suppo...
AbstractThe view-obstruction problem for then-dimensional cube is equivalent to the conjecture that ...
AbstractIn view-obstruction problems, congruent copies of a closed, centrally symmetric, convex body...
The original problem of Diophantine approximation, which goes back to the famous 1842 theorem of Dir...
The original problem of Diophantine approximation, which goes back to the famous 1842 theorem of Dir...
This expository paper discusses some conjectures related to visibility and blockers for sets of poin...
58 pages. dedicated to Pierre CartierWe collect a number of open questions concerning Diophantine eq...
58 pages. dedicated to Pierre CartierWe collect a number of open questions concerning Diophantine eq...
In this talk, I will introduce the notion of height, and how Diophantine inequalities help in Diopha...
In this talk, I will introduce the notion of height, and how Diophantine inequalities help in Diopha...
In the article we present in the Mizar system [1], [2] the formalized proofs for Hurwitz’ theorem [4...
The subject of diophantine approximation is a classical mathematic problem, as old as it is well stu...
The fundamental problem in the theory of Diophantine approximation is to understand how well points ...