Standard spines and 3-manifolds.pdf

Standard spines and 3-manifolds PDF

Carlo Petronio

Sfortunatamente, oggi, domenica, 26 agosto 2020, la descrizione del libro Standard spines and 3-manifolds non è disponibile su sito web. Ci scusiamo.

Standard spines and 3-manifolds è un libro di Petronio Carlo pubblicato da Scuola Normale Superiore (EN) nella collana Tesi - ISBN: 9788876422867

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8876422862 ISBN
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Standard spines and 3-manifolds.pdf


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Notes actuelles

Sofya Voigtuh

The standard (topological) n-simplex is a topological n-dimensional ball re- ... moves in the dual language of special spines of 3-manifolds [6, 7, 10]. 1.5. Spine removal surgery and the geography of symplectic fillings (joint with Sam Lisi) ... The same holds for all contact structures on reducible 3-manifolds. The proof is a mixture of standard SFT-type techniques with the intersection theory of  ...

Mattio Müllers

3-manifolds and statistics of excitations which include both points and defect loops. Potential ... any branched standard spine of a 3-manifold X, which is much  ... homotopy equivalent to some closed manifold N of dimension n < m, a spine ... Simply connected, spineless 4-manifolds. 3. Conjugation of spinc structures swaps ti ... To see this presentation, we consider the standard surgery description for.

Noels Schulzen

We may therefore describe a 3-manifold by simply specifying one of its standard spines. neighborhood of 2-skeleton point neighborhood of 1-skeleton point Fig. 1. 0166-8641/83/$03.00 1983 Elsevier Science Publishers B.V. (North-Holland) f- r, neighborhood of 0-skeleton point 34 D., P. Laszlo / Contractible 3-manifolds A standard spine K of M3 is called minimal if K has exactly k

Jason Leghmann

We prove that the classical set of moves for standard spines of 3-manifolds (i.e. the MP-move and the V-move) does not suffice to relate to each other any two

Jessica Kolhmann

Standard Spines and 3-Manifolds In general the starting point of the definition and existence theorem of an invariant is a presentation of the objects in the class under consideration, and a calculus for this presentation. More precisely one has a class of concrete objects, a rule to MANIFOLD SPINES AND HYPERBOLICITY EQUATIONS 339 Moreover, all the closed orientable 3-manifolds of complexity k ≤ 8 are graph manifolds in the sense of [28] (so they are not hyperbolic). However, there exist closed orientable hyperbolic 3-manifolds of complexity 9 (see [14], [15], and [16]). Among them, we