Titlebook: Hyperbolicity of Projective Hypersurfaces; Simone Diverio,Erwan Rousseau Book 2016 The Editor(s) (if applicable) and The Author(s), under

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Simone Diverio,Erwan Rousseauprobabilistic statistical sampling approach which is actually based on an appropriate .: for any given input sequence, it generates a random set of candidate structures (from the ensemble of all feasible foldings) according to a “noisy” distribution (obtained by heuristically approximating the insid

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Simone Diverio,Erwan Rousseaugreat potentiality of this model to detect genotype-phenotype associations. The FLTM-based contribution is first put into the perspective of PGM-based works meant to model the dependences in genetic data; then the contribution is considered from the technical viewpoint of LTM learning, with the vita

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k at particular algebraic differential equations (jet differentials) thatevery entire curve must satisfy. This has led to some several spectacularresults. Describing the state of the art around this conjecture 978-3-319-81253-3978-3-319-32315-2

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Book 2016d others, itbecame clear that a possible general strategy to attack this problem was tolook at particular algebraic differential equations (jet differentials) thatevery entire curve must satisfy. This has led to some several spectacularresults. Describing the state of the art around this conjecture

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Kobayashi hyperbolicity: basic theory,In this first chapter we state and describe the basic definitions of complex hyperbolic geometry, basically following [35] and [17]. Then, we state and prove the classical Brody’s lemma and Picard’s theorem. We conclude by giving a brief account of elementary examples and describing the case of Riemann surfaces.

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