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Foliations
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21	A survey of foliations and operator algebras Alain Connes Contents 0 Introduction Add to Reading List Source URL: www.alainconnes.org Language: English - Date: 2005-05-20 16:33:32
22	FOLIATIONS, C ∗ -ALGEBRAS AND INDEX THEORY EXAM EXERCICES Exercise 1. Let {An , τn , δin , σin , i ∈ {0, 1, ..., n}, n ∈ N} be a cyclic object in an abelian category. Check that rows of the cyclic bicomplex () Add to Reading List Source URL: toknotes.mimuw.edu.pl - Date: 2006-03-13 10:38:20*
23	FOLIATIONS, C ∗ -ALGEBRAS AND INDEX THEORY EXAM QUESTIONS. SET NUMBER 5 Easy Question. Define Hochschild cohomology. Difficult Question 1. Prove the uniqueness of the antipode of a Hopf algebra. Add to Reading List Source URL: toknotes.mimuw.edu.pl - Date: 2006-03-13 10:38:20
24	Compact foliations of Morse forms -- Компактрые слоения морсовских форм Add to Reading List Source URL: www.i.gelbukh.com Language: Hungarian - Date: 2009-04-07 16:54:29
25	Foliations, C-algebras and index theory Part I, II Henri Moscovici notes taken by: PaweÃl Witkowski March 30, 2006 Add to Reading List Source URL: toknotes.mimuw.edu.pl Language: English* - Date: 2006-03-30 03:16:54
26	Pseudodifferential Calculus for Singular Foliations Pseudodifferential Calculus for Singular Foliations (Ongoing project with Georges Skandalis) Add to Reading List Source URL: www.cardiff.ac.uk Language: English - Date: 2011-03-25 10:16:10
27	FOLIATIONS, C ∗ -ALGEBRAS AND INDEX THEORY EXAM QUESTIONS. SET NUMBER 2 Easy Question. Give the general definition of characteristic classes of foliations. Difficult Question 1. Sketch the proof of independence of tra Add to Reading List Source URL: toknotes.mimuw.edu.pl - Date: 2006-03-13 10:38:20
28	Foliations, C-algebras and index theory Part III Paul Baum notes taken by: Pawel Witkowski March 15, 2006 Add to Reading List Source URL: toknotes.mimuw.edu.pl Language: English* - Date: 2006-03-15 18:41:18 Differential geometry Algebraic topology Differential topology Vector bundle Vectors Symbol Atiyah–Singer index theorem Pullback Differential form Mathematical analysis Mathematics Differential operators
29	Submersions via Projections H. Karcher (Bonn). Geometria Dedicata 74, Nr), Abstract. By writing the O’Neill tensors as derivatives of the natural projection one does not need the usual case distinctions Add to Reading List Source URL: www.math.uni-bonn.de Language: English - Date: 2012-09-06 12:35:41 Connection Operator theory Riemannian geometry Foliations Frobenius theorem Derivative Exponential map Spray Finsler manifold Mathematical analysis Differential geometry Mathematics
30	doi: [removed]jmd[removed]J OURNAL OF M ODERN DYNAMICS V OLUME 4, N O. 3, 2010, 549–569 ZYGMUND STRONG FOLIATIONS IN HIGHER DIMENSION Add to Reading List Source URL: www.tufts.edu Language: English - Date: 2011-07-11 18:04:32 Physics Dynamical systems Hamiltonian mechanics Smooth manifolds Anosov diffeomorphism Symplectic manifold Contact geometry Symplectic vector space Stable manifold Differential topology Topology Symplectic geometry

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