Results 31 to 40 of about 40,667 (118)
Tunneling behavior of Ising and Potts models in the low-temperature regime [PDF]
We consider the ferromagnetic $q$-state Potts model with zero external field in a finite volume and assume that the stochastic evolution of this system is described by a Glauber-type dynamics parametrized by the inverse temperature $\beta$.
Nardi, Francesca R., Zocca, Alessandro
core +3 more sources
Graph States, Pivot Minor, and Universality of (X,Z)-measurements [PDF]
The graph state formalism offers strong connections between quantum information processing and graph theory. Exploring these connections, first we show that any graph is a pivot-minor of a planar graph, and even a pivot minor of a triangular grid.
Mhalla, Mehdi, Perdrix, Simon
core +1 more source
Causal Domain Restriction for Eikonal Equations
Many applications require efficient methods for solving continuous shortest path problems. Such paths can be viewed as characteristics of static Hamilton-Jacobi equations.
Chacon, Adam +2 more
core +1 more source
An isoperimetric inequality and pursuit-evasion games on triangular grid graphs
19 pages, 10 figures ...
Athipatana Iamphongsai +1 more
openaire +2 more sources
On Smooth Orthogonal and Octilinear Drawings: Relations, Complexity and Kandinsky Drawings
We study two variants of the well-known orthogonal drawing model: (i) the smooth orthogonal, and (ii) the octilinear. Both models form an extension of the orthogonal, by supporting one additional type of edge segments (circular arcs and diagonal segments,
A Garg +29 more
core +1 more source
Reconfiguration of labeled matchings in triangular grid graphs
This paper introduces a new reconfiguration problem of matchings in a triangular grid graph. In this problem, we are given a nearly perfect matching in which each matching edge is labeled, and aim to transform it to a target matching by sliding edges one by one. This problem is motivated to investigate the solvability of a sliding-block puzzle called ``
Kakimura, Naonori, Mishima, Yuta
openaire +4 more sources
The Large Scale Curvature of Networks
Understanding key structural properties of large scale networks are crucial for analyzing and optimizing their performance, and improving their reliability and security.
B. Fortz +11 more
core +1 more source
Notes on large angle crossing graphs
A graph G is an a-angle crossing (aAC) graph if every pair of crossing edges in G intersect at an angle of at least a. The concept of right angle crossing (RAC) graphs (a=Pi/2) was recently introduced by Didimo et. al.
Dujmovic, Vida +3 more
core +3 more sources
Reverse Cuthill McKee (RCM) reordering can be applied to either edges or elements of unstructured meshes (triangular/tetrahedral) , in accordance to the respective finite element formulation, to reduce the bandwidth of stiffness matrices .
Gerardo Mario Ortigoza Capetillo +2 more
doaj
Sandpile probabilities on triangular and hexagonal lattices
We consider the Abelian sandpile model on triangular and hexagonal lattices. We compute several height probabilities on the full plane and on half-planes, and discuss some properties of the universality of the model.Comment: 26 pages, 12 figures.
Poncelet, Adrien, Ruelle, Philippe
core +1 more source

