LECTURES ON NAKAJIMA'S QUIVER VARIETIES

By V. Ginzburg. 2009

151 citations recorded by the source corpus.

This is an expanded version of lectures given at a Summer School "Geometric methods in Representation Theory" (Grenoble, 2008).

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/10e0a3acbfd3f85f943157b559fefa02eba70ccf

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In Discrete Mathematics and Combinatorics

1. A. Okounkov
2. Yaping Yang
3. Gufang Zhao
4. R. Pandharipande
5. C. Vafa
6. N. Reshetikhin
7. Alexei Borodin
8. Yukinobu Toda

In Geometry and Topology

1. A. Okounkov
2. Yaping Yang
3. Gufang Zhao
4. R. Pandharipande
5. Davesh Maulik
6. Paul D. Johnson
7. Marcos Mariño
8. Maryam Mirzakhani

In Mathematical Physics

1. A. Okounkov
2. Yaping Yang
3. Gufang Zhao
4. R. Pandharipande
5. C. Vafa
6. N. Nekrasov
7. Davesh Maulik
8. Maryam Mirzakhani

Citations in the corpus

• The cohomological Hall algebra of a preprojective algebra (2014, background): “tical CoHA defined by Kontsevich and Soibelman in [KoSo11, Section 7] in special cases. For any finite quiver Q= (I,H) with the set of vertices Iand arrows H, let Qb:= Q⊔ C be the extended quiver as in [Gin09]. More precisely, the set of vertices of Qbis I, and the set of arrows of Qbis H⊔ Hop ⊔ C. He”
• Lectures on K-theoretic computations in enumerative geometry (2015, background): “For a better introduction to Nakajima quiver varieties, see the lectures [35] by Ginzburg and, of course, the original papers [62, 63] by Nakajima.”