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  1. Hace 6 días · Nathan Seiberg. Institute for Advanced Study. Physicist; Educator. Area. Mathematical and Physical Sciences. Specialty. Physics. Elected. 2001. He has made seminal contributions to our understanding of supersymmetric theories and the breaking of supersymmetry, and to string theory, obtaining results of importance in pure mathematics as well.

  2. 1 de ago. de 2024 · Nathan Seiberg, Charles Simonyi Professor in the School of Natural Sciences, organized the program alongside Michael Hermele of the University of Colorado, Ashvin Vishwanath of Harvard University, and Biao Lian, Leslie Schoop, Sanfeng Wu, and Ali Yazdani, all of Princeton University.

  3. Hace 6 días · We discuss the rationality of Lorentzian lattice conformal field theory (LLCFT) recently constructed in arXiv:2312.16296 and obtain equivalent characterizations of rationality generalising Wendland's rational Narain CFT characterization.

  4. 22 de jul. de 2024 · Nathan Seiberg (Princeton, Inst. Advanced Study), Brian Willett (Princeton, Inst. Advanced Study) JHEP 02 (2015) 172 • e-Print: 1412.5148 • DOI: 10.1007/JHEP02(2015)172; edit. Snowmass White Paper: Generalized Symmetries in Quantum Field Theory and Beyond. Clay Cordova (Chicago U., EFI and ;

  5. 29 de jul. de 2024 · Cobordism offers an unique perspective into the non-perturbative sector of string theory by demanding the absence of higher form global symmetries for quantum gravitational consistency. In this work we compute the spin cobordism groups of the classifying space of Spin (32)/\mathbb {Z}_2 Spin(32)/Z2 relevant to describing type I/heterotic string ...

  6. 15 de jul. de 2024 · [Submitted on 15 Jul 2024] Seiberg-Witten curves of Dˆ -type Little Strings. Baptiste Filoche, Stefan Hohenegger, Taro Kimura. Little Strings are a type of non-gravitational quantum theories that contain extended degrees of freedom, but behave like ordinary Quantum Field Theories at low energies.

  7. 2 de ago. de 2024 · We prove that the $\mathrm{Sp}(1)$-Seiberg-Witten equation over a closed hyperbolic $3$-manifold ${\mathbb H}^3/Γ$ always admits a canonical irreducible solution induced by the hyperbolic...