Elements of the geometry and topology of minimal surfaces in three-dimensional space


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Elements of the Geometry and Topology of Minimal Surfaces in Three-Dimensional Space

This book is not yet featured on Listopia. Community Reviews. Showing Rating details. All Languages. More filters. Sort order. Linden marked it as to-read May 15, There are no discussion topics on this book yet. About A. Solved Plateau's Problem from the theory of minimal spectral surfaces.

Author of the theory of invariants and topological classification of integrable Hamiltonian dynamic systems. Author of scientific publications, 28 monographs and textbooks on mathematics, a specialist in geometry and topology, calculus of variations, symplectic topology, Hamiltonian geometry and mechanics, computer geometry. Author of a number of books on the development of new empirico-statistical methods and their application to the analysis of historical chronicles as well as the chornology of antiquity and the Middle Ages.

Many Russian scientists do not accept the "New Chronology" declaring it pseudoscientific, yet no mathematical calculations on which the New Chronology is based have been proved wrong. The supporters of the New Chronology include Garry Kasparov, a former chess champion, whom many consider the greatest chess player of all time. Books by A. Trivia About Elements of the G No trivia or quizzes yet. Welcome back. We would like to know the set of accumulation points of the disk in the Thurston boundary. One could start by looking at accumulation points of rays in this disk.

It is also known since a while that there are rays that have more than one accumulation point in the boundary. Moreover, there are rays whose limit set is a d -dimensional simplex. I will give an overview of what is understood so far about the limit sets, mentioning some recent progress. On the size of the singular set of minimizing harmonic maps Monday 15h Minimizing harmonic maps i. Next, I will discuss new higher dimensional counterparts of those theorems.

Melanie Rupflin University of Oxford. Flowing to minimal surfaces Monday 11h In this talk I will discuss the construction and properties of a geometric flow, the Teichmueller harmonic map flow, that is designed to change surfaces into minimal surfaces. As I will explain, this flow, which is a natural gradient flow of the Dirichlet energy, succeeds in decomposing any closed surface in any compact target manifold into minimal surfaces.

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Anna Schilling University of Heidelberg. Horofunction and Satake compactifications of symmetric spaces Tuesday 9h The horofunction compactification embeds X into the space of real valued function using the metric on the space and takes the closure there.


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The generalized Satake compactification is associated to a faitthful projective representation of G. In this talk I will explain these two compactifications and show that any generalized Satake compactification can be realized as a horofunction compactification with respect to a special Finsler norm on X.


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Petra Schwer University Magdeburg. Kostant Convexity in the affine flag variety and affine grassmannian Wednesday 11h In this talk I will explain the classical Kostant convexity theorem and will show how one can obtain natural analogs for the affine flag variety and affine grassmannian using combinatorial and geometric methods.

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Large genus minimal surfaces in positive Ricci curvature Tuesday 11h We use Colding—Minicozzi lamination theory to study the systole of large genus minimal surfaces in an ambient three-manifold of positive Ricci curvature. This is joint work with Henrik Matthiesen.

Systols on Origami Translation Surfaces Thursday 11h Translation surfaces are obtained by a charming concrete construction: Take finitely many polygons in the Euclidean plane and glue pairs of their edges via translations such that you obtain a connected surface. One of these questions is: Which translation surface of genus g has the largest shortest curve and how long is this curve? We describe an algorithmic approach to this question using a special class of translation surfaces called origamis or square-tiled surfaces.

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Karen Vogtmann University of Warwick. The rational Euler characteristic of Out F n Wednesday 11h I will recall old joint work with J. Smillie and then discuss recent work of M. Borinsky that builds on that to determine the asymptotic behavior of the rational Euler characteristic of Out F n. Neat connections to various classical numbers and functions appear. Winners who think they are losers — The impostor phenomenon Wednesday 17h In the s, two psychotherapists, Pauline Clance and Suzanne Imes, were puzzled by patients who expressed intense fears of failure. While these achievement-related fears per se were not exceptional, remarkably, though, they were experienced by successful women.

Obviously these women's self-evaluations were incongruent with objective evidence regarding their abilities. Instead of gaining self-confidence from their professional or academic success, they felt uncertain about it and attributed it to some other factor than intelligence, such as charm, luck, or hard work. This talk will present recent empirical findings on this phenomenon. Among others, it will address the following questions: Who is affected?


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Elements of the geometry and topology of minimal surfaces in three-dimensional space Elements of the geometry and topology of minimal surfaces in three-dimensional space
Elements of the geometry and topology of minimal surfaces in three-dimensional space Elements of the geometry and topology of minimal surfaces in three-dimensional space
Elements of the geometry and topology of minimal surfaces in three-dimensional space Elements of the geometry and topology of minimal surfaces in three-dimensional space
Elements of the geometry and topology of minimal surfaces in three-dimensional space Elements of the geometry and topology of minimal surfaces in three-dimensional space
Elements of the geometry and topology of minimal surfaces in three-dimensional space Elements of the geometry and topology of minimal surfaces in three-dimensional space
Elements of the geometry and topology of minimal surfaces in three-dimensional space Elements of the geometry and topology of minimal surfaces in three-dimensional space
Elements of the geometry and topology of minimal surfaces in three-dimensional space Elements of the geometry and topology of minimal surfaces in three-dimensional space

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