Monodromy calculations of fourth order equations of Calabi-Yau type

By Noriko Yui, Shing-Tung Yau, J. Lewis. 2006

80 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/e95ac06ee7db2d45f48a4f9ce309ab1b1e5ffce0

How researchers see this paper

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

In Geometry and Topology

1. Wadim Zudilin
2. Sergey Galkin
3. V. Golyshev
4. Yifan Yang
5. Duco van Straten
6. H. Iritani
7. Christopher Woodward
8. Bumsig Kim

In Mathematical Physics

1. Sergey Galkin
2. V. Golyshev
3. Yifan Yang
4. Wadim Zudilin
5. H. Iritani
6. Christopher Woodward
7. Ji-Cai Liu
8. Victor J. W. Guo

In Statistical and Nonlinear Physics

1. V. Golyshev
2. Yifan Yang
3. Yao-Han Chen
4. Wadim Zudilin
5. Cord Erdenberger
6. Noriko Yui
7. H. Iritani
8. Sergey Galkin

Citations in the corpus

• Monodromy of Picard-Fuchs differential equations for Calabi-Yau threefolds (2006, methodology): “[3] Victor V. Batyrev, Ionuţ Ciocan-Fontanine, Bumsig Kim, and Duco van Straten.”
• Generalizations of Clausen's Formula and algebraic transformations of Calabi–Yau differential equations (2011, background): “Let F (z) be the Hadamard square of the series fα(z) given in (36), while F̃ (z) the Hadamard product of (1− 4z)−1/2 = ∑∞ n=0 ( 2n n ) zn and gα(z) in (43), (46).”
• Gamma classes and quantum cohomology of Fano manifolds: Gamma conjectures (2014, background): “Discrete limits similar to (1.4.3) were studied by Almkvist-van Straten-Zudilin [1] in the context of Calabi–Yau differential equations and are called Apery limits (or Apery constants).”