Results 41 to 50 of about 2,657,287 (122)
Irreducible Apollonian Configurations and Packings [PDF]
An Apollonian configuration of circles is a collection of circles in the plane with disjoint interiors such that the complement of the interiors of the circles consists of curvilinear triangles.
Mallows, Colin +8 more
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Modified diffusive epidemic process on Apollonian networks. [PDF]
Alencar D +5 more
europepmc +1 more source
Transitive reduction of citation networks [PDF]
In many complex networks, the vertices are ordered in time, and edges represent causal connections. We propose methods of analysing such directed acyclic graphs taking into account the constraints of causality and highlighting the causal structure.
Tamar V. Loach +7 more
core +1 more source
Hunt John. Three Apollonian Problems. In: L'antiquité classique, Tome 70, 2001. pp.
Hunt, John
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A Consistent Round-Up Strategy Based on PPO Path Optimization for the Leader-Follower Tracking Problem. [PDF]
Wang X +5 more
europepmc +1 more source
Apollonian Packing of Circles within Ellipses
The purpose of a circle packing procedure is to fill up a predefined, geometrical, closed contour with a maximum finite number of circles. The subject has received considerable attention in pure and applied sciences and has proved to be highly effective ...
Fabio Mangini +2 more
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Development of Frenet-Serret Frame and the Apollonian Window [PDF]
The present study focuses on developing a Frenet-Serret frame and the Apollonian Window. In the first part of the study Apollonian disks are generated for first four generations by developing visual basic codes in excel. For the second part of the study,
Karimushan, Syeda Fareeza
core +1 more source
Opinion Dynamics Systems on Barabási-Albert Networks: Biswas-Chatterjee-Sen Model. [PDF]
Alencar DSM +6 more
europepmc +1 more source
Apollonian Circle Packings: Geometry and Group Theory III. Higher Dimensions [PDF]
This paper gives $n$-dimensional analogues of the Apollonian circle packings in Parts I and II. Those papers considered circle packings described in terms of their Descartes configurations, which are sets of four mutually touching circles.
Lagarias, Jeffrey C. +4 more
core +1 more source
Spatial Statistics of Apollonian Gaskets
© 2017, © 2017 Taylor & Francis Group, LLC. Apollonian gaskets are formed by repeatedly filling the interstices between four mutually tangent circles with further tangent circles.
Zhang, Xin +4 more
core +1 more source

