Results 21 to 30 of about 40,667 (118)
Maker-Breaker-Crossing-Game on the Triangular Grid-graph
We study the $(p,q)$-Maker Breaker Crossing game introduced by Day and Falgas Ravry in 'Maker-Breaker percolation games I: crossing grids'. The game described in their paper involves two players Maker and Breaker who take turns claiming p and q as yet unclaimed edges of the graph respectively. Maker aims to make a horizontal path from a leftmost vertex
openaire +2 more sources
Some new characterizations of Hamiltonian cycles in triangular grid graphs
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Olga Bodroža-Pantić +2 more
openaire +1 more source
On the non-ergodicity of the Swendsen-Wang-Kotecky algorithm on the kagome lattice [PDF]
We study the properties of the Wang-Swendsen-Kotecky cluster Monte Carlo algorithm for simulating the 3-state kagome-lattice Potts antiferromagnet at zero temperature.
Altschulter A +15 more
core +2 more sources
Hierarchical path-finding for Navigation Meshes (HNA*) [PDF]
Path-finding can become an important bottleneck as both the size of the virtual environments and the number of agents navigating them increase. It is important to develop techniques that can be efficiently applied to any environment independently of its ...
Fuentes, Carlos +1 more
core +2 more sources
Word-representability of subdivisions of triangular grid graphs
A graph $G=(V,E)$ is word-representable if there exists a word $w$ over the alphabet $V$ such that letters $x$ and $y$ alternate in $w$ if and only if $(x,y)\in E$. A triangular grid graph is a subgraph of a tiling of the plane with equilateral triangles defined by a finite number of triangles, called cells.
Chen, Zongqing +2 more
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An integrable self-adjoint 7-point scheme on the triangular lattice and an integrable self-adjoint scheme on the honeycomb lattice are studied using the sublattice approach.
A. Doliwa +6 more
core +1 more source
Multiloop functional renormalization group that sums up all parquet diagrams [PDF]
We present a multiloop flow equation for the four-point vertex in the functional renormalization group (fRG) framework. The multiloop flow consists of successive one-loop calculations and sums up all parquet diagrams to arbitrary order.
Kugler, Fabian B., von Delft, Jan
core +3 more sources
Domino tileability is a classical problem in Discrete Geometry, famously solved by Thurston for simply connected regions in nearly linear time in the area.
Pak, Igor, Sheffer, Adam, Tassy, Martin
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The equitable non-split domination number of graphs
Finding a group of dominant servers is a necessary step towards optimising service provisioning to all clients in the complex world of server-client networks. This crucial decision rests on the non-split dominance number in the graph architecture.
Samuel Jebisha Esther +2 more
doaj +1 more source
Sparse 3D convolutional neural networks
We have implemented a convolutional neural network designed for processing sparse three-dimensional input data. The world we live in is three dimensional so there are a large number of potential applications including 3D object recognition and analysis ...
Graham, Ben
core +1 more source

