The Novikov conjecture and geometry of Banach spaces

By G. Kasparov, Guoliang Yu. 2012

79 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/b83a00310ce2f6b38d9a91cd7e0273aaa69793c2

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Zhizhang Xie
2. Guoliang Yu
3. Shmuel Weinberger
4. Rufus Willett
5. E. Guentner
6. Thomas Schick
7. P. Piazza

In Mathematical Physics

1. Zhizhang Xie
2. Guoliang Yu
3. Shmuel Weinberger
4. Rufus Willett
5. Martin Finn-Sell
6. Assaf Naor
7. E. Guentner
8. Romain Tessera

Citations in the corpus

• Higher rho invariants and the moduli space of positive scalar curvature metrics (2013, background): “The notion of strongly finite embeddability into Hilbert space can be generalized to strongly finite embeddability into Banach spaces with Property (H) [12].”
• Finite part of operator K-theory for groups finitely embeddable into Hilbert space and the degree of non-rigidity of manifolds (2013, background): “Kasparov and Yu [16] introduced a weaker condition, coarse embeddability into Banach spaces with Property H, and proved the strong Novikov conjecture for groups coarsely embeddable into Banach spaces with Property H.”