4 citations · 5 across the 8 of their papers we have counts for
15 papers
Maximal universal invariants from finite quotients of Verma modules
Cristina Ana-Maria Anghel, Jun Murakami
We construct a sequence of new universal quantum knot invariants that are lifts of both the semi-simple and non semi-simple quantum knot invariants. More specifically,…
Quantum braid Floer homology
Cristina Ana-Maria Anghel, András Juhász
Given a braid whose closure is a knot, we associate to it a doubly pointed Heegaard diagram with additional marked points that we call a quantum Heegaard diagram. This is obtained…
A topological model for the HOMFLY-PT polynomial
Cristina Ana-Maria Anghel, Christine Ruey Shan Lee
We give the first known topological model for the HOMFLY-PT polynomial constructed directly from link diagrams. More precisely, we prove that this invariant is given by graded inte…
Geometric universal Jones invariant from configurations on ovals in the disc
Cristina Ana-Maria Anghel
We construct geometrically a universal Jones invariant as a limit of invariants given by graded intersections in configuration spaces. For any fixed level , we define a…
A globalisation of Jones and Alexander polynomials constructed from a graded intersection of two Lagrangians in a configuration space
Cristina Ana-Maria Anghel
We consider two Laurent polynomials in two variables associated to a braid, given by {\em graded intersections} between {\em fixed Lagrangians in configuration spaces}. In order to…
-quantum invariants from an intersection of two Lagrangians in a symmetric power of a surface
Cristina Ana-Maria Anghel
In this paper we show that coloured Jones and coloured Alexander polynomials can both be read off from the same picture provided by two Lagrangians in a symmetric power of a surfac…