Topological recursion and its influence in analysis geometry and topology : 2016 AMS von Neumann Symposium Topological Recursion and Its Influence in Analysis Geometry and Topology July 4 8 2016 Charlotte North Carolina Preface Chiu Chu Melissa Liu and Motohico Mulase Modular functors cohomological field theories and topological recursion Jørgen Ellegaard Andersen Gaëtan Borot and Nicolas Orantin Quantum topology and curve counting invariants Andrea Brini Bouchard Klemm Marino Pasquetti conjecture for C3 Lin Chen The hybrid Landau Ginzburg models for Calabi Yau complete intersections Alessandro Chiodo and Jan Nagel Singular vector structure of quantum curves Pawel Ciosmak Leszek Hadasz Masahide Manabe and Piotr Sułkowski Towards the topological recursion for double Hurwitz numbers Norman Do and Maksim Karev Quantization of spectral curves for meromorphic bundles through topological recursion Olivia Dumitrescu and Motohico Mulase Topological recursion and Givental formalism: spectral curves for Gromov Witten theories Petr Dunin Barkowski Primary invariants of Hurwitz Frobenius manifolds Petr Dunin Barkowski Paul Norbury Nicolas Orantin Alexandr Popolitov and Sergey Shadrin Hopf algebras and topological recursion Joao N. Esteves Graph sums in the remodeling conjecture Bohan Fang and Zhengyu Zong Double quantization of Seiberg Witten geometry and w algebras Taro Kimura Airy structures and symplectic geometry of topological recursion Maxim Kontsevich and Yan Soibelman Periods of meromorphic quadratic differentials and Goldman bracket Dmitry Korotkin On ELSV type formulae Hurwitz numbers and topological recursion Danilo Lewanski Quantum curves for simple Hurwitz numbers of an arbitrary base curve Xiaojun Liu Motohico Mulase and Adam Sorkin