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Displaying 201 – 220 of 298

On the conformal gauge of a compact metric space

Matias Carrasco Piaggio (2013)

Annales scientifiques de l'École Normale Supérieure

In this article we study the Ahlfors regular conformal gauge of a compact metric space $(X, d)$ , and its conformal dimension ${dim}_{A R} (X, d)$ . Using a sequence of finite coverings of $(X, d)$ , we construct distances in its Ahlfors regular conformal gauge of controlled Hausdorff dimension. We obtain in this way a combinatorial description, up to bi-Lipschitz homeomorphisms, of all the metrics in the gauge. We show how to compute ${dim}_{A R} (X, d)$ using the critical exponent $Q_{N}$ associated to the combinatorial modulus.

On the constructibility of rational angles.

Murray Silver (1978)

Elemente der Mathematik

On the construction of cyclic quadruple systems

K. T. Phelps (1980)

Colloquium Mathematicae

On the Contact Dimension of Graphs.

P. Frankl, H. Maehara (1988)

Discrete & computational geometry

On the curves of constant relative width

Andrzej Miernowski, Witold Mozgawa (2002)

Rendiconti del Seminario Matematico della Università di Padova

On the derivation of the non-Euclidean angle of parallelism function.

Ruoff, Dieter (1995)

Beiträge zur Algebra und Geometrie

On the Difficulty of Triangulating Three-Dimensional Nonconvex Polyhedra.

R. Seidel, J. Ruppert (1992)

Discrete & computational geometry

On the Dimensions of Automorphism Groups of Eight-Dimensional Double Loops.

Richard Bödi (1994)

Monatshefte für Mathematik

On the dimensions of automorphism groups of four-dimensional double loops.

Richard Bödi (1994)

Mathematische Zeitschrift

On the Erdös-Debrunner inequality.

Mascioni, Vania (2007)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

On the existence and constructibility of inscribed polygons.

Schreiber, Peter (1993)

Beiträge zur Algebra und Geometrie

On the existence of triangle with given angle and opposite angle bisectors length.

Bukor, József (2008)

Annales Mathematicae et Informaticae

On the finite blocking property

Thierry Monteil (2005)

Annales de l’institut Fourier

A planar polygonal billiard $𝒫$ is said to have the finite blocking property if for every pair $(O, A)$ of points in $𝒫$ there exists a finite number of “blocking” points $B_{1}, \dots, B_{n}$ such that every billiard trajectory from $O$ to $A$ meets one of the $B_{i}$ ’s. Generalizing our construction of a counter-example to a theorem of Hiemer and Snurnikov, we show that the only regular polygons that have the finite blocking property are the square, the equilateral triangle and the hexagon. Then we extend this result to translation surfaces....

Currently displaying 201 – 220 of 298

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Displaying 201 – 220 of 298

On the conformal gauge of a compact metric space

On the constructibility of rational angles.

On the construction of cyclic quadruple systems

On the Contact Dimension of Graphs.

On the curves of constant relative width

On the derivation of the non-Euclidean angle of parallelism function.

On the Difficulty of Triangulating Three-Dimensional Nonconvex Polyhedra.

On the Dimensions of Automorphism Groups of Eight-Dimensional Double Loops.

On the dimensions of automorphism groups of four-dimensional double loops.

On the Erdös-Debrunner inequality.

On the existence and constructibility of inscribed polygons.

On the existence of triangle with given angle and opposite angle bisectors length.

On the finite blocking property

On the fixed point of a collineation of the real projective plane.

On the foundation of geometry.

On the functional equation ... (Short Communication).

On the fundamental group of the fixed points of an unipotent action.

On the generalized stereographic projection.

On the geometric relation of twin-points of the triangle. (Zur Verwandtschaft der Zwillingspunkte beim Dreieck.)

On the geometry of field extensions.

Currently displaying 201 – 220 of 298