51 citations · 190 across the 8 of their papers we have counts for
8 papers
Branches, quivers, and ideals for knot complements
Tobias Ekholm, Angus Gruen, Sergei Gukov +4
We generalize the invariant, i.e. for the complement of a knot in the 3-sphere, the knots-quivers correspondence, and -polynomials of knots, and find sev…
Inverted state sums, inverted Habiro series, and indefinite theta functions
Sunghyuk Park
S. Gukov and C. Manolescu conjectured that the Melvin-Morton-Rozansky expansion of the colored Jones polynomials can be re-summed into a two-variable series , which is th…
Cobordism invariants from BPS q-series
Sergei Gukov, Sunghyuk Park, Pavel Putrov
Many BPS partition functions depend on a choice of additional structure: fluxes, Spin or Spin structures, etc. In a context where the BPS generating series depends on a choice…
at large : from curve counts to quantum modularity
Tobias Ekholm, Angus Gruen, Sergei Gukov +3
Reducing a 6d fivebrane theory on a 3-manifold gives a -series 3-manifold invariant . We analyse the large- behaviour of , where $M_…
Rozansky-Witten geometry of Coulomb branches and logarithmic knot invariants
Sergei Gukov, Po-Shen Hsin, Hiraku Nakajima +3
By studying Rozansky-Witten theory with non-compact target spaces we find new connections with knot invariants whose physical interpretation was not known. This opens up several ne…
Large color -matrix for knot complements and strange identities
Sunghyuk Park
The Gukov-Manolescu series, denoted by , is a conjectural invariant of knot complements that, in a sense, analytically continues the colored Jones polynomials. In this paper w…
3d-3d correspondence for mapping tori
Sungbong Chun, Sergei Gukov, Sunghyuk Park +1
One of the main challenges in 3d-3d correspondence is that no existent approach offers a complete description of 3d SCFT --- or, rather, a "collection of SCFTs" as w…
Higher rank and
Sunghyuk Park
We study -series-valued invariants of 3-manifolds that depend on the choice of a root system . This is a natural generalization of the earlier works by Gukov-Pei-Putrov-Vafa…