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1. de Sitter minima from M-theory and string theory

   https://doi.org/10.1103/PhysRevD.101.046018  

   Cribiori, Niccolò; Kallosh, Renata; Linde, Andrei; Roupec, Christoph (February 2020, Physical Review D)

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2. Complexity Theory, Game Theory, and Economics: The Barbados Lectures

   https://doi.org/10.1561/0400000085  

   Roughgarden, Tim (January 2018, Foundations and Trends® in Theoretical Computer Science)
3. Perturbative F-theory 10-brane and M-theory 5-brane

   https://doi.org/10.1007/JHEP11(2021)201  

   Hatsuda, Machiko; Siegel, Warren (November 2021, Journal of High Energy Physics)

   A bstract The exceptional symmetry is realized perturbatively in F-theory which is the manifest U-duality theory. The SO(5) U-duality symmetry acts on both the 16 space-time coordinates and the 10 worldvolume coordinates. Closure of the Virasoro algebra requires the Gauss law constraints on the worldvolume. This set of current algebras describes a F-theory 10-brane. The SO(5) duality symmetry is enlarged to the SO(6) symmetry in the Lagrangian formulation. We propose actions of the F-theory 10-brane with SO(5) and SO(6) symmetries. The gauge fields of the latter action are coset elements of SO(6)/SO(6; ℂ) which include both the SO(5)/SO(5; ℂ) spacetime backgrounds and the worldvolume backgrounds. The SO(5) current algebra obtained from the Pasti-Sorokin-Tonin M5-brane Lagrangian leads to the theory behind M-theory, namely F-theory. We also propose an action of the perturbative M-theory 5-brane obtained by sectioning the worldvolume of the F-theory 10-brane. 

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4. Change theory and theory of change: what’s the difference anyway?

   https://doi.org/10.1186/s40594-020-0202-3  

   Reinholz, Daniel L.; Andrews, Tessa C. (December 2020, International Journal of STEM Education)
5. B-Twisted Gaiotto–Witten Theory and Topological Quantum Field Theory

   https://doi.org/10.1007/s00220-024-05211-3  

   Garner, Niklas; Geer, Nathan; Young, Matthew B (January 2025, Communications in Mathematical Physics)

   We develop representation theoretic techniques to construct three dimensional non-semisimple topological quantum field theories which model homologically truncated topological B-twists of abelian Gaiotto--Witten theory with linear matter. Our constructions are based on relative modular structures on the category of weight modules over an unrolled quantization of a Lie superalgebra. The Lie superalgebra, originally defined by Gaiotto and Witten, is associated to a complex symplectic representation of a metric abelian Lie algebra. The physical theories we model admit alternative realizations as Chern--Simons-Rozansky--Witten theories and supergroup Chern--Simons theories and include as particular examples global forms of gl(1,1)-Chern--Simons theory and toral Chern--Simons theory. Fundamental to our approach is the systematic incorporation of non-genuine line operators which source flat connections for the topological flavour symmetry of the theory. 

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