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math.NT2026
Rogers--Ramanujan identities from the geometry of
Yifeng Huang, Kenny Lau, Ken Ono
We prove the conjecture of Huang, Jiang, and Oblomkov (HJO) giving a geometric extension of the Rogers--Ramanujan and Andrews--Gordon identities for every torus-knot singularity $X…
math.NT2026
Algebraic geometric framework of Rogers--Ramanujan identities
Yifeng Huang, Kenny Lau, Ken Ono +1
The Rogers--Ramanujan identities equate a -series whose exponents are governed by a quadratic form with an infinite product supported on two residue classes modulo~. Identiti…
math.CO2026
A quadratic form generalization of rational dinv
Yifeng Huang
We introduce a quadratic form on the space of functions on the gap poset of the numerical semigroup . We prove combinatorially that when evaluated on th…