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Conformal Geometry Solitons

Advanced Materials Research, 2012
In this paper, we deal with a generalization of the Yamabe flow named conformal geometry flow. Firstly we derive a monotone formula of the Einstein-Hilbert functional under the conformal geometry flow. Then we prove the properties that the conformal geometry solitons and conformal geometry breather both have constant scalar curvature at each time by ...
Rong Rong Cao, Xiang Gao
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Surfaces in Conformal Geometry

Annals of Global Analysis and Geometry, 2000
This short paper is a very readable overview on some aspects of conformal surface geometry. Particular emphasis is put on (constrained) Willmore surfaces, a topic that the author crucially contributed to (as the name indicates) after corresponding work on their local geometry by Blaschke and Thomsen [cf.
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Fundamentals of Computational Conformal Geometry

Mathematics in Computer Science, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gu, David Xianfeng   +2 more
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Conformal Geometry Processing

2013
This thesis introduces fundamental equations and numerical methods for manipulating surfaces in three dimensions via conformal transformations. Conformal transformations are valuable in applications because they naturally preserve the integrity of geometric data.
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Geometry of conformal mechanics

Journal of Physics A: Mathematical and General, 1989
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Ivanov, E., Krivonos, S., Leviant, V.
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Conformal Geometry

2020
Howard Burton, Roger Penrose
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Conformal Geometry on a Surface

The Annals of Mathematics, 1938
This paper generalizes to the case of curved surfaces certain theorems of plane conformal geometry due to Kasner.2 The results obtained are: expressions for the invariants of horn angles of first and second order contact and the general right angle, and the first few conformal symmetry formulas.
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Quasi-Conformal Geometry and Hyperbolic Geometry

2002
These notes deal with connections between quasi-conformal and hyperbolic geometry. In particular, we show how tools in geometric function theory like Poincare inequalities or Loewner spaces can be used to study problems in hyperbolic geometry, for instance the problem of rigidity of quasi-isometries in Gromov hyperbolic spaces.
Marc Bourdon, Hervé Pajot
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Geometry of Discrete Conformal Structures

Calculus of Variations and Partial Differential Equations
This paper continues an investigation into conformal structure on surfaces with boundaries that was initiated by \textit{X. Xu} and \textit{C. Zheng} [``Discrete conformal structures on surfaces with boundary (I) -- Classification'', Preprint, \url{arXiv:2401.05062}].
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