Titlebook: Introduction to Lipschitz Geometry of Singularities; Lecture Notes of the Walter Neumann,Anne Pichon Book 2020 The Editor(s) (if applicable

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Patrick Popescu-Pampuuage Project), and the Department of Linguistic Information Science at the University of Regensburg (West Germany). Altogether, these experiments involved about 100 subjects and over 12,000 queries, constituting the bulk of empirical evaluations of natural query language systems reported to date. Re

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Frédéric Pham,Bernard Teissieration is often claimed to be a good medium for communication between the users and the EDP professionals. We will show that this graphical notation does not support effective validation procedures that involve the user (the only person who truly knows the semantics of the application).

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0075-8434 ents and researchers from other fields of geometry who are interested in studying the multiple open questions offered by this new subject..978-3-030-61806-3978-3-030-61807-0Series ISSN 0075-8434 Series E-ISSN 1617-9692

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Stratifications, Equisingularity and Triangulation,ic (or definable) case we mention that equimultiplicity along a stratum translates as continuity of the density at points on the stratum, and quote the relevant results of Comte and Valette generalising Hironaka’s 1969 theorem that complex analytic Whitney stratifications are equimultiple along stra

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Introduction to Lipschitz Geometry of SingularitiesLecture Notes of the

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,Geometric Viewpoint of Milnor’s Fibration Theorem,s, emphasizing the ideas of differential topology involved. We also describe the monodromy of the Milnor fibration of a complex analytic function of two variables with isolated singularity, as a quasi-periodic diffeomorphism using a resolution of the singularity.

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3-Manifolds and Links of Singularities,. discuss Lipschitz geometry, but it provides many examples of isolated complex surface singularities on which one can work to find their Lipschitz geometry (e.g., thick-thin decompositions and inner and/or outer bilipschitz classifications).

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Surface Singularities in ,: First Steps Towards Lipschitz Knot Theory,on of surface singularities in . can be interpreted as a metric refinement of the topological classification of knots (or links) in ... We show that, given a knot . in .., there are infinitely many distinct ambient Lipschitz equivalence classes of outer Lipschitz equivalent singularities in . with the links topologically ambient equivalent to ..