The Hochschild cohomology of a closed manifold

By Y. Félix, Jean-Claude Thomas, Micheline Vigué-Poirrier. 2004

52 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/af71e5d863e9c3ccdd3c67c42b1102d1073f3d88

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. Luc Menichi
2. Y. Félix
3. Jean-Claude Thomas
4. Frederick J. Bourgeois III

In Geometry and Topology

1. A. Oancea
2. O. Cornea
3. P. Seidel
4. Frederick J. Bourgeois III
5. P. Biran
6. M. Abouzaid
7. Kai Cieliebak
8. Luc Menichi

In Mathematical Physics

1. A. Oancea
2. O. Cornea
3. P. Seidel
4. Frederick J. Bourgeois III
5. M. Abouzaid
6. P. Biran
7. Kai Cieliebak
8. Luc Menichi

Citations in the corpus

• The Gysin exact sequence for $S^1$-equivariant symplectic homology (2009, background): “However, the Chas-Sullivan string operations are only beginning to be understood by topologists (see the work of Felix, Thomas, and Vigué-Poirrier [9, 10]).”
• A bordism approach to string topology (2003, unknown): “This morphism has been studied in detail in [11]; in particular, it is proved that the kernel of I is nilpotent.”
• Gerstenhaber duality in Hochschild cohomology (2005, background): “In [4], Chas and Sullivan define a product, called the loop product, and a Lie bracket, called the loop bracket, on H∗(LM) makingH(LM) into a Gerstenhaber algebra (see also [7]).”
• Lagrangian topology and enumerative geometry (2010, background): “(Note however that one has to adjust the grading and the sign conventions here; for example see Felix, Thomas and Vigué-Poirrier [22].”
• Algebraic models in geometry (2008, background): “41 ([93]) The map I∗ is dual to the intersection map I.”