Titlebook: Bridging Algebra, Geometry, and Topology; Denis Ibadula,Willem Veys Conference proceedings 2014 Springer International Publishing Switzerl

Grating

https://doi.org/10.1007/978-3-322-81654-2nches of blow-up complexity ., making this set a .. We prove that this lattice admits a . order-inverting bijection. As this bijection is involutive, it defines a . for topological types of plane branches. There are .. self-dual topological types of blow-up complexity .. Our proofs are done by encoding the topological types by the associated ..

延期

An Invitation to Quasihomogeneous Rigid Geometric Structures,eeded to prove Fisher’s conjecture for real analytic torsion free affine connections on surfaces: we construct and classify those connections which are quasihomogeneous; their automorphism group never act with a dense orbit.

Phonophobia

Fibonacci Numbers and Self-Dual Lattice Structures for Plane Branches,nches of blow-up complexity ., making this set a .. We prove that this lattice admits a . order-inverting bijection. As this bijection is involutive, it defines a . for topological types of plane branches. There are .. self-dual topological types of blow-up complexity .. Our proofs are done by encoding the topological types by the associated ..

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混乱生活

2194-1009 cent breakthroughs in algebra, geometry and topology.Algebra, geometry and topology cover a variety of different, but intimately related research fields in modern mathematics. This book focuses on specific aspects of this interaction. The present volume contains refereed papers which were presented

类人猿

Verhandlung und Kooperationsabkommena net that is a realization by lines and points of several orthogonal latin squares. Very few examples of multinets with nontrivial multiplicities are known. In this paper, we present new examples of multinets. These are obtained by using an analogue of nets in . and intersecting them by planes.

长矛

Henner Schierenbeck,Michael Pohls are not the only ones: the curve may also have “.” singularities. The fundamental groups of (the complements of) curves having only inner singularities are considered in Oka (J Math Soc Jpn 30:579–597, 1978). In the present paper, we investigate the fundamental groups of a special class of curves possessing outer singularities.

muffler

舰旗

Multinets in ,,a net that is a realization by lines and points of several orthogonal latin squares. Very few examples of multinets with nontrivial multiplicities are known. In this paper, we present new examples of multinets. These are obtained by using an analogue of nets in . and intersecting them by planes.