List questions from triangulation

Published on 11 Jan 2020 - 13:35

23

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Prescribing continuity at edges of a triangulation

Published on 15 Jan 2020 - 18:37

64

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Relationship Behind Triangulation and Congruent Polygons

Published on 20 Jan 2020 - 13:32

188

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Triangulating open subsets of $\mathbb{R}^n$

Published on 06 Feb 2020 - 16:02

324

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How to triangulate a sphere, with bounded edge lengths?

Published on 19 Feb 2020 - 5:42

775

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Triangulations of the circle

Published on 20 Mar 2020 - 13:03

114

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Is there an algorithm that can cover a regular or irregular polygon with right triangles and rectangles?

Published on 27 Mar 2020 - 15:25

138

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Examples of generalized homology spheres which are not triangulations of spheres

Published on 01 Apr 2020 - 10:38

138

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Bordism invariants as integrals of Stiefel-Whitney classes

Published on 15 Apr 2020 - 11:10

148

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Convex hull that maximizes number of covered points

Published on 16 Apr 2020 - 15:19

35

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Does any regular surface have a sequence of inscribed polyhedra whose surface area arbitrarily exceeds the area of the surface?

Published on 26 Apr 2020 - 20:21

606

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Is there another way to make a non developable surface developable by using plane-polygons like triangles, squares etc.?

Published on 04 May 2020 - 22:29

54

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Can every lattice polyhedron be subdivided into lattice tetrahedra?

Published on 06 May 2020 - 19:13

25

Views

Linear time triangulation algorithm

Published on 21 May 2020 - 7:36

116

Views

Does Alexander duality hold for compact, orientable Homology sphere?

Published on 21 Mar 2026 - 23:22

List Question

Triangulation of Hypercube

Prescribing continuity at edges of a triangulation

Relationship Behind Triangulation and Congruent Polygons

Triangulating open subsets of $\mathbb{R}^n$

How to triangulate a sphere, with bounded edge lengths?

Triangulations of the circle

Is there an algorithm that can cover a regular or irregular polygon with right triangles and rectangles?

Examples of generalized homology spheres which are not triangulations of spheres

Bordism invariants as integrals of Stiefel-Whitney classes

Convex hull that maximizes number of covered points

Does any regular surface have a sequence of inscribed polyhedra whose surface area arbitrarily exceeds the area of the surface?

Is there another way to make a non developable surface developable by using plane-polygons like triangles, squares etc.?

Can every lattice polyhedron be subdivided into lattice tetrahedra?

Linear time triangulation algorithm

Does Alexander duality hold for compact, orientable Homology sphere?

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