activity
19982025
most citedPT Symmetry on the Lattice: The Quantum Group Invariant XXZ Spin-Chain

82 citations · 651 across the 39 of their papers we have counts for

collaborators

41 papers

math.AG2025

Quantum K--theory of Grassmannians from a Yang-Baxter algebra

Vassily Gorbounov, Christian Korff, Leonardo C. Mihalcea

In an earlier paper, two of the authors defined a -vertex Yang-Baxter algebra (a Hopf algebra) which acts on the sum of the equivariant quantum K-rings of Grassmannians $\mathrm…

math-ph2019★ 3 cited

Cylindric Hecke characters and Gromov-Witten invariants via the asymmetric six-vertex model

Christian Korff

We construct a family of infinite-dimensional positive sub-coalgebras within the Grothendieck ring of Hecke algebras, when viewed as a Hopf algebra with respect to the induction an…

math.CO2018

Cylindric symmetric functions and positivity

Christian Korff, David Palazzo

We introduce new families of cylindric symmetric functions as subcoalgebras in the ring of symmetric functions (viewed as a Hopf algebra) which have non-negative structure cons…

math-ph2018★ 5 cited

Yang-Baxter algebras as convolution algebras: The Grassmannian case

Vassily Gorbounov, Christian Korff, Catharina Stroppel

We present a simple but explicit example of a recent development which connects quantum integrable models with Schubert calculus: there is a purely geometric construction of soluti…

math.CO2018★ 1 cited

Cylindric Reverse Plane Partitions and 2D TQFT

Christian Korff, David Palazzo

The ring of symmetric functions carries the structure of a Hopf algebra. When computing the coproduct of complete symmetric functions one arrives at weighted sums over revers…

math.CO2017

Dimers, crystals and quantum Kostka numbers

Christian Korff

We relate the counting of honeycomb dimer configurations on the cylinder to the counting of certain vertices in Kirillov-Reshetikhin crystal graphs. We show that these dimer config…