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Titlebook: Introduction to the Baum-Connes Conjecture; Alain Valette Book 2002 Springer Basel AG 2002 Algebraic topology.K-theory.Non-commutative geo

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https://doi.org/10.1007/978-3-0348-8187-6Algebraic topology; K-theory; Non-commutative geometry; algebra; group algebras; group theory; homology
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A Biased Motivation: Idempotents in Group Algebras,d as the space of functions .: Γ → C with finite support. The product in CΓ is induced by the multiplication in Γ. Namely, for .and . elements in CΓ, then . which is the usual convolution of . and ., and thus . for all . ∈Γ.
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The Dirac-dual Dirac Method,. ∈ ..(.)and . ∈ .. (that is, we view . as a bi-module over itself and require ..(.) to act on . by endomorphisms of bi-modules); if a net {..} in ..(.)converges to 1 uniformly on compact subsets of ., then . for all . ∈ .. Note that if . is unital, . defines a homomorphism ..
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The Analytical Assembly Map,n ..The goal is to define, out of these data, an element in .. A naive approach would be to consider the kernel and co-kernel of .: these are indeed modules over ., but these modules are in general not projective of finite type, as shown in the following example:Let Γ .., . = . Consider the cycle .,
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Alain Valetteial to explain normal or pathological biological phenomena. A large body of clinical and experimental data has been accumulated over these years, albeit in fragmented state. Hence, systems biological approaches concomitant with the understanding of each molecule are ideal to delineate signaling netw
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work is an indispensable reference appealing to cellular an.Biological processes are driven by complex systems of functionally interacting signaling molecules. Thus, understanding signaling molecules is essential to explain normal or pathological biological phenomena. A large body of clinical and e
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