The present note overviews our recent construction of real Gromov-Witten theory in arbitrary genera for many real symplectic manifolds, including the odd-dimensional projective spaces and the renowned ...

Commun.Anal.Geom. 23 (2015) 81-140 edit [11] Real Gromov-Witten theory in all genera and real enumerative geometry: construction, math/ P. Georgieva , A. Zinger ...

Gromov-Witten invariants, which ''count'' curves (with appropriate extra conditions) on smooth projective varieties, were introduced more than two decades ago; motivated by high energy physics, they ...

In the third century BCE, Apollonius of Perga asked how many circles one could draw that would touch three given circles at exactly one point each. It would take 1,800 years to prove the answer: eight ...

Abstract: In enumerative algebraic geometry, we try to compute invariants of varieties, usually defined as certain counts of objects in an associated moduli space. In this talk, we give an ...

Gromov-Witten invariants, which ''count'' curves (with appropriate extra conditions) on smooth projective varieties, were introduced more than two decades ago; motivated by high energy physics, they ...

We introduce a Transformer-based approach to computational enumerative geometry, specifically targeting the computation of $\psi$-class intersection numbers on the moduli space of curves. Traditional ...

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I will introduce a new framework for studying the enumerative geometry of general algebraic stacks, which is intrinsic to the stack, and generalizes existing enumerative theories for moduli stacks of ...