We study the unwrapped Fukaya category of Lagrangian branes ending on a Legendrian
knot. Our knots live at contact infinity in the cotangent bundle of a surface, the Fukaya …

We propose a spectral curve describing torus knots and links in the B-model. In particular,
the application of the topological recursion to this curve generates all their colored HOMFLY …

We conjecturally extract the triply graded Khovanov–Rozansky homology of the (m, n) torus
knot from the unique finite-dimensional simple representation of the rational DAHA of type A …

We conjecture an expression for the dimensions of the Khovanov–Rozansky HOMFLY
homology groups of the link of a plane curve singularity in terms of the weight polynomials of …

We study the interaction between Fourier-Mukai transforms and perverse filtrations for a
certain class of dualizable abelian fibrations. Multiplicativity of the perverse filtration and the" …

A closed formula for the evaluation of foams Page 1 Quantum Topol. 11 (2020), 411–487 DOI
10.4171/QT/139 Quantum Topology © European Mathematical Society A closed formula for …

We conjecture the existence of four independent gradings in the colored HOMFLY
homology. We describe these gradings explicitly for the rectangular colored homology of …

Compactified Jacobians and q,t-Catalan numbers, I Page 1 Journal of Combinatorial Theory,
Series A 120 (2013) 49–63 Contents lists available at SciVerse ScienceDirect Journal of …

We give a generators and relations presentation of the HOMFLYPT skein algebra H of the
torus T 2, and we give an explicit description of the module corresponding to the solid torus …

We define refined invariants which “count” nodal curves in sufficiently ample linear systems
on surfaces, conjecture that their generating function is multiplicative, and conjecture explicit …