Interactions of Representation Theory and Topology

id="offer-description" class="ecl-u-type-heading-2 ecl-u-mt-none ecl-u-mb-l">Offer Description Bazier-Matte and Schiffler developed a new categorification of the Alexander polynomial of a knot through quivers with potential and cluster algebras. The construction associates to a knot a quiver with potential and some of its representations. The aim of this project is to generalize the construction to the case of arbitrary planar graphs. Where to apply Website https://xup.sbai.uniroma1.it/Home/CPService . Requirements. Additional Information . Eligibility criteria. Eligible destination country/ies for fellows: . Italy. Eligibility of fellows: country/ies of residence: . EUROPE. Eligibility of fellows: nationality/ies: . EUROPE. Additional comments. Annual budget: 27.754. Frequency of calls: 12 mesi. International mobility required: no. Website for additional job details https://web.uniroma1.it/trasparenza/bando/247246_15/2026. <h2