J. Teschner

发表

From Liouville theory to the quantum geometry of Riemann surfaces

J. Teschner, 2003, hep-th/0308031.

On the Liouville three point function

J. Teschner, 1995, hep-th/9507109.

Liouville theory revisited

J. Teschner, 2001, hep-th/0104158.

Clebsch–Gordan and Racah–Wigner Coefficients for a Continuous Series of Representations of ?q (??(2, ℝ))

J. Teschner, B. Ponsot, J. Teschner, 2000, math/0007097.

Branes in the Euclidean AdS_3

V. Schomerus, J. Teschner, B. Ponsot, 2001, hep-th/0112198.

Toda Conformal Blocks, Quantum Groups, and Flat Connections

E. Pomoni, I. Coman, J. Teschner, 2017, Communications in Mathematical Physics.

Topological Field Theories from and for 4d SUSY Gauge Theories

C. Schweigert, J. Teschner, 2018 .

Supersymmetric Gauge Theories, Quantization of {\mathcal M}_\mathrm{flat}, and Conformal Field Theory

J. Teschner, 2015 .

Quantization of moduli spaces of flat connections and Liouville theory

J. Teschner, 2014, 1405.0359.

D ec 2 01 4 Supersymmetric gauge theories , quantization of M flat , and conformal field theory

J. Teschner, 2014 .

Quantization of the Hitchin moduli spaces, Liouville theory, and the geometric Langlands correspondence I

J. Teschner, 2010, 1005.2846.

Preprint typeset in JHEP style-HYPER VERSION Surface Operators and Separation of Variables

E. Frenkel, S. Gukov, J. Teschner, 2015 .

The integrable structure of nonrational conformal field theory

A. Bytsko, J. Teschner, 2009, 0902.4825.

An analog of a modular functor from quantized Teichm

J. Teschner, 2004, math/0405332.

Isomonodromic Tau-Functions from Liouville Conformal Blocks

O. Lisovyy, N. Iorgov, J. Teschner, 2014, Communications in Mathematical Physics.

Isomonodromic Tau-Functions from Liouville Conformal Blocks

O. Lisovyy, N. Iorgov, J. Teschner, 2014, 1401.6104.

Quantization of models with non-compact quantum group symmetry: Modular XXZ magnet and lattice sinh-Gordon model

A. Bytsko, J. Teschner, 2006, hep-th/0602093.

Integrable light-cone lattice discretizations from the universal R-matrix

C. Meneghelli, J. Teschner, 2015, 1504.04572.

Integrability of a family of quantum field theories related to sigma models

David Ridout, J. Teschner, 2011, 1102.5716.

Exact Results on $${\mathcal N}=2$$ Supersymmetric Gauge Theories

Jörg Teschner, J. Teschner, 2014 .

Exact results on N=2 supersymmetric gauge theories

J. Teschner, 2014, 1412.7145.

From Quantum Curves to Topological String Partition Functions

E. Pomoni, I. Coman, J. Teschner, 2018, Communications in Mathematical Physics.

Liouville Theory Revisited ¯ Connections with Teichm¨uller Theory and Quantization of Teichm¨uller Space ¯ Closed Discrete Sub-algebras of the Algebra of Vertex Operators That Cre- Ate Unitary Representations Part I. the Dozz Proposal

J. Teschner, 2001 .

Boundary Liouville field theory: boundary three-point function

J. Teschner, B. Ponsot, 2002 .

Remarks on Liouville theory with boundary

J. Teschner, 2000, hep-th/0009138.

Liouville bootstrap via harmonic analysis on a noncompact quantum group

J. Teschner, B. Ponsot, 1999, hep-th/9911110.

6j Symbols for the Modular Double, Quantum Hyperbolic Geometry, and Supersymmetric Gauge Theories

G. Vartanov, J. Teschner, 2012, 1202.4698.

Integrable Deformations of the AdS Superstring and their Dual Gauge Theories

I. Runkel, G. Arutyunov, J. Teschner, 2018 .

BRANES IN THE EUCLIDEAN AdS

V. Schomerus, J. Teschner, B. Ponsot, 2022 .

Supersymmetric gauge theories, quantization of moduli spaces of flat connections, and conformal field theory

G. Vartanov, J. Teschner, 2013, 1302.3778.

Quantisation of Super Teichmüller Theory

N. Aghaei, J. Teschner, M. Pawelkiewicz, 2017, Communications in Mathematical Physics.

Coupling supergravity to non-supersymmetric matter

J. Teschner, 1996, hep-th/9603148.

Kähler potentials of Type IIB orientifold projections

J. Teschner, 2022 .

Q A ] 25 A ug 2 00 2 R-OPERATOR , COPRODUCT AND HAAR-MEASURE FOR THE MODULAR DOUBLE OF U q ( sl ( 2 , R ) ) by

A. Bytsko, J. Teschner, 2022 .

R-Operator, Co-Product and Haar-Measure for the Modular Double of

A. Bytsko, J. Teschner, 2002, math/0208191.

A ug 2 00 2 R-OPERATOR , COPRODUCT AND HAAR-MEASURE FOR THE MODULAR DOUBLE OF U q ( sl ( 2 , R ) ) by

A. Bytsko, J. Teschner, 2002 .

6j Symbols for the Modular Double, Quantum Hyperbolic Geometry, and Supersymmetric Gauge Theories

G. Vartanov, J. Teschner, 2014, Letters in Mathematical Physics.

On the relation between the modular double of $U_q(sl(2,R))$ and the quantum Teichmueller theory

J. Teschner, I. Nidaiev, 2013, 1302.3454.

Communications in Mathematical Physics R-Operator , CoProduct and Haar-Measure for the Modular Double of Uq ( sl ( 2 , R ) )

A. Bytsko, J. Teschner, 2003 .

Liouville Bootstrap via Harmonic Analysison

J. Teschner, B. Ponsot, 2009 .

On the fundamental representation of borcherds algebras with one imaginary simple root

R. W. Gebert, J. Teschner, 1993, hep-th/9310139.

From quantum curves to topological string partition functions II.

I. Coman, J. Teschner, Pietro Longhi, 2020, 2004.04585.

Institute for Mathematical Physics Liouville Bootstrap via Harmonic Analysis on a Noncompact Quantum Group Liouville Bootstrap via Harmonic Analysis on a Noncompact Quantum Group

J. Teschner, B. Ponsot, 2022 .