A critical point analysis of Landau–Ginzburg potentials with bulk in Gelfand

A critical point analysis of Landau–Ginzburg potentials with bulk in Gelfand–Cetlin systems

Published:2021-06-01 Issue:2 Volume:61 Page:
ISSN:2156-2261
Container-title:Kyoto Journal of Mathematics
language:
Short-container-title:Kyoto J. Math.

Author:

Cho Yunhyung¹,Kim Yoosik²,Oh Yong-Geun³

Affiliation:

1. Department of Mathematics Education, Sungkyunkwan University, Seoul, Republic of Korea

2. Department of Mathematics, Brandeis University, Waltham, Massachusetts, USA; Center of Mathematical Sciences and Applications, Harvard University, Cambridge, Massachusetts, USA ; e22„

3. Center for Geometry and Physics, Institute for Basic Science, Pohang, Republic of Korea; Department of Mathematics, Pohang University of Science and Technology, Pohang, Republic of Korea

Publisher

Duke University Press

Reference33 articles.

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2. D. N. Bernstein, The number of roots of a system of equations (in Russian), Funktsional. Anal. i Prilozhen 9 (1975), no. 3, 1-4

3. English translation in Functional Anal. Appl. 9 (1975), no. 3, 183-185

4. C.-H. Cho, Non-displaceable Lagrangian submanifolds and Floer cohomology with non-unitary line bundle, J. Geom. Phys. 58 (2008), no. 11, 1465–1476.

5. C.-H. Cho and Y.-G. Oh, Floer cohomology and disc instantons of Lagrangian torus fibers in Fano toric manifolds, Asian J. Math. 10 (2006), no. 4, 773–814.

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