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Möbius invariant integrable lattice equations associated with KP and 2DTL hierarchies, Phys (1999)

by L V Bogdanov, B G Konopelchenko
Venue:Lett. A
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Hexagonal circle patterns and integrable systems: Patterns with constant angles

by Alexander I. Bobenko, Tim Hoffmann , 2003
"... Hexagonal circle patterns with constant intersection angles are introduced and studied. It is shown that they are described by discrete integrable systems of Toda type. Conformally symmetric patterns are classified. Circle pattern analogs of holomorphic mappings z c and log z are constructed as spec ..."
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Hexagonal circle patterns with constant intersection angles are introduced and studied. It is shown that they are described by discrete integrable systems of Toda type. Conformally symmetric patterns are classified. Circle pattern analogs of holomorphic mappings z c and log z are constructed as special isomonodromic solutions. Circle patterns studied in the paper include Schramm’s circle patterns with the combinatorics of the square grid as a special case.
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...nt Downloaded from imrn.oxfordjournals.org at TU Berlin on September 20, 2010Hexagonal Circle Patterns and Integrable Systems 113 context (discrete Boussinesq equation), (see also similar results in =-=[7]-=-). However, these results did not go beyond writing down the equations, geometrical structures behind the equations were not discussed in these papers. Having included hexagonal circle patterns with t...

On the classification of discrete Hirota-type equations in 3D

by E. V. Ferapontov, V. S. Novikov, I. Roustemoglou , 2013
"... ..."
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