Titlebook: Classical and Stochastic Laplacian Growth; Björn Gustafsson,Razvan Teodorescu,Alexander Vasil Book 2014 Springer International Publishing

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Herbert Bos,Fabian Monrose,Gregory Blancpretations are considered. In particular, we ask the following question: which geometrical properties are preserved during the time evolution of the moving boundary? We also discuss the geometry of weak solutions.

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Herbert Bos,Fabian Monrose,Gregory Blancside by the (straight) Mediterranean coast and agreed to pay a fixed sum for as much land as could be enclosed by a bull’s hide. Both statements can be expressed in a more algebraic form which indeed underlines the fact that they are equivalent.

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Joseph K. Kirui,Lordwell Jhambalation to the multi-particle wavefunction description of the Quantum Hall Effect, in the single-Landau level approximation. As pointed out in [551], the classical Laplacian growth and its stochastic variant based on the normal random matrix theory (NRMT) can be identified to the dispersionless limit

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H.-J. Schlicht,G. Wasenauer,J. Köckntributions to this growing theory was the description by Oded Schramm in 1999–2000 [518], of the stochastic Löwner evolution (SLE), also known as the Schramm–Löwner evolution. The SLE is a conformally invariant stochastic process; more precisely, it is a family of random planar curves generated by

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Herbert Bos,Fabian Monrose,Gregory Blancpretations are considered. In particular, we ask the following question: which geometrical properties are preserved during the time evolution of the moving boundary? We also discuss the geometry of weak solutions.