Counting problems are among the oldest in algebraic geometry, and many techniques and tools, such as intersection theory, Schubert calculus, moduli theory etc. were developed to find answers to these questions. In the past few decades, the introduction of new ideas from physics, representation theory, derived categories, derived algebraic geometry and logarithmic geometry among others have revolutionized the field of enumerative geometry. The aim of this workshop is to bring together experts to discuss new and exciting developments in enumerative geometry, Gromov-Witten theory, Donaldson-Thomas theory, and related areas.

Participants

• Younghan Bae, University of Michigan
• Jim Bryan, University of British Columbia
• Sam Canning, ETH Zürich
• Francesca Carocci, Università di Roma
• Qile Chen, Boston College
• David Fang, Yale University
• Andres Fernandez Herrero, University of Pennsylvania
• Francois Greer, Michigan State University
• Leo Herr, Virginia Tech
• Andres Ibanez Nunez, Columbia University
• Felix Janda, University of Illinois Urbana-Champaign
• Yunfeng Jiang, University of Kansas
• Sheldon Katz, University of Illinois Urbana-Champaign
• Patrick Kennedy-Hunt, University of Cambridge/MPI Bonn
• Adeel Khan, Academia Sinica
• Miguel Moreira, MIT
• Jeongseok Oh, Seoul National University
• Dragos Oprea, University of California San Diego
• Hyeonjun Park, Korea Institute for Advanced Study
• Renata Picciotto, University of Cambridge
• Mark Shoemaker, Colorado State University
• Hsian-Hua Tseng, The Ohio State University
• Ajith Urundolil Kumaran, MIT
• Ravi Vakil, Stanford University
• Lutian Zhao, Kavli IPMU

Poster: