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Discrete Morse theory for manifolds with boundary
B Benedetti - Transactions of the American Mathematical Society, 2012 - ams.org
We introduce a version of discrete Morse theory specific for manifolds with boundary. The
idea is to consider Morse functions for which all boundary cells are critical. We obtain …
idea is to consider Morse functions for which all boundary cells are critical. We obtain …
[HTML][HTML] Hamiltonian-path based constraint reduction for deployable polyhedral mechanisms
Most of the deployable polyhedral mechanisms (DPMs) are multi-loop overconstrained
mechanisms that causes barriers for their applications due to the issues in assembly …
mechanisms that causes barriers for their applications due to the issues in assembly …
Centrally symmetric manifolds with few vertices
S Klee, I Novik - Advances in Mathematics, 2012 - Elsevier
A centrally symmetric 2d-vertex combinatorial triangulation of the product of spheres Si× Sd−
2− i is constructed for all pairs of nonnegative integers i and d with 0⩽ i⩽ d− 2. For the case …
2− i is constructed for all pairs of nonnegative integers i and d with 0⩽ i⩽ d− 2. For the case …
Euler's theorem for regular CW-complexes
Euler’s Theorem for Regular CW-Complexes | Combinatorica Skip to main content SpringerLink
Account Menu Find a journal Publish with us Track your research Search Cart 1.Home …
Account Menu Find a journal Publish with us Track your research Search Cart 1.Home …
[SÁCH][B] Board games: throughout the history and multidimensional spaces
J Kyppö - 2019 - World Scientific
Chess has been known as a game for some 2000 years. The basic form of this game was
called chaturanga, and the movements of the pieces in this game differed significantly from …
called chaturanga, and the movements of the pieces in this game differed significantly from …
Highly neighborly centrally symmetric spheres
I Novik, H Zheng - Advances in Mathematics, 2020 - Elsevier
In 1995, Jockusch constructed an infinite family of centrally symmetric 3-dimensional
simplicial spheres that are cs-2-neighborly. Here we generalize his construction and show …
simplicial spheres that are cs-2-neighborly. Here we generalize his construction and show …
Stacked polytopes and tight triangulations of manifolds
F Effenberger - Journal of Combinatorial Theory, Series A, 2011 - Elsevier
Tightness of a triangulated manifold is a topological condition, roughly meaning that any
simplex-wise linear embedding of the triangulation into Euclidean space is “as convex as …
simplex-wise linear embedding of the triangulation into Euclidean space is “as convex as …
simpcomp: a GAP toolbox for simplicial complexes
simpcomp [4] is an extension (a so called package) to GAP [6], the well known system for
computational discrete algebra. The package enables the user to compute numerous …
computational discrete algebra. The package enables the user to compute numerous …
Critical space-time networks and geometric phase transitions from frustrated edge antiferromagnetism
CA Trugenberger - Physical Review E, 2015 - APS
Recently I proposed a simple dynamical network model for discrete space-time that self-
organizes as a graph with Hausdorff dimension d H= 4. The model has a geometric quantum …
organizes as a graph with Hausdorff dimension d H= 4. The model has a geometric quantum …
Simplicial blowups and discrete normal surfaces in simpcomp
simpcomp is an extension to GAP, the well known system for computational discrete
algebra. It allows the user to work with simplicial complexes. In the latest version, support for …
algebra. It allows the user to work with simplicial complexes. In the latest version, support for …