AbstractIt is shown, within Bishop's constructive mathematics, that if a point is sufficiently close to a differentiable Jordan curve with suitably restricted curvature, then that point has a unique closest point on the curve
[EN] The connectivity in Alexandroff topological spaces is equivalent to the path connectivity. This...
The analogue of the classical Khintchine–Groshev theorem, a fundamental result in metric Diophantine...
International audienceIn this paper, we consider the problem of computing a convex hull of bounded c...
AbstractIt is shown, within Bishop's constructive mathematics, that if a point is sufficiently close...
The formal mathematical definition of a Jordan curve (a non-self-intersecting continuous loop in the...
The formal mathematical definition of a Jordan curve (a non-self-intersecting continuous loop in the...
AbstractLeo Moser conjectured that given ε > 0 there is a δ > 0 such that any closed convex plane cu...
Let C be two times continuously differentiable curve in R2 with at least one point at which the curv...
Title: The Jordan Curve Theorem Author: Jan Dudák Department: Department of Mathematical Analysis Su...
The Jordan curve theorem is one of those frustrating results in topology: it is intuitively clear bu...
AbstractWe consider all planar oriented curves that have the following property depending on a fixed...
Given a metric space $X$, an Analyst's Traveling Salesman Theorem for $X$ gives a quantitative relat...
The Jordan Curve Theorem is an indispensable tool when dealing with graphs on a planar, or genus zer...
Given two curves, on the plane or in space, or surfaces, looking for a deformation from one into ano...
Thesis (M.A.)--Boston UniversityA comprehensive study of proof of Green's theorem is presented. A cl...
[EN] The connectivity in Alexandroff topological spaces is equivalent to the path connectivity. This...
The analogue of the classical Khintchine–Groshev theorem, a fundamental result in metric Diophantine...
International audienceIn this paper, we consider the problem of computing a convex hull of bounded c...
AbstractIt is shown, within Bishop's constructive mathematics, that if a point is sufficiently close...
The formal mathematical definition of a Jordan curve (a non-self-intersecting continuous loop in the...
The formal mathematical definition of a Jordan curve (a non-self-intersecting continuous loop in the...
AbstractLeo Moser conjectured that given ε > 0 there is a δ > 0 such that any closed convex plane cu...
Let C be two times continuously differentiable curve in R2 with at least one point at which the curv...
Title: The Jordan Curve Theorem Author: Jan Dudák Department: Department of Mathematical Analysis Su...
The Jordan curve theorem is one of those frustrating results in topology: it is intuitively clear bu...
AbstractWe consider all planar oriented curves that have the following property depending on a fixed...
Given a metric space $X$, an Analyst's Traveling Salesman Theorem for $X$ gives a quantitative relat...
The Jordan Curve Theorem is an indispensable tool when dealing with graphs on a planar, or genus zer...
Given two curves, on the plane or in space, or surfaces, looking for a deformation from one into ano...
Thesis (M.A.)--Boston UniversityA comprehensive study of proof of Green's theorem is presented. A cl...
[EN] The connectivity in Alexandroff topological spaces is equivalent to the path connectivity. This...
The analogue of the classical Khintchine–Groshev theorem, a fundamental result in metric Diophantine...
International audienceIn this paper, we consider the problem of computing a convex hull of bounded c...
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