Results 91 to 100 of about 1,185 (166)
We introduce a non commutative analog of the Bohr compactification. Starting from a general quantum group G we define a compact quantum group bG which has a universal property such as the universal property of the classical Bohr compactification for topological groups. We study the object bG in special cases when G is a classical locally compact group,
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Beyond Algebraic Superstring Compactification
Superstring compactifications have been vigorously studied for over four decades, and have flourished, involving an active iterative feedback between physics and (complex) algebraic geometry.
Tristan Hübsch
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Aether, dark energy and string compactifications. [PDF]
Townsend PK.
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Gravitational Equivalence Theorem and Double-Copy for Kaluza-Klein Graviton Scattering Amplitudes. [PDF]
Hang YF, He HJ.
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The space of homogeneous probability measures on Γ\X¯maxS is compact: With an appendix by Jialun Li. [PDF]
Daw C, Gorodnik A, Ullmo E.
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Analysis of the fractional relativistic polytropic gas sphere. [PDF]
Aboueisha MS +5 more
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Cones of Noether-Lefschetz divisors and moduli spaces of hyperkähler manifolds. [PDF]
Barros I, Beri P, Flapan L, Williams B.
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Computational design of functional random heteropolymers through atomistic simulations. [PDF]
Jin T +4 more
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Adjoint <i>L</i>-functions, congruence ideals, and Selmer groups over GL n. [PDF]
Fong HL.
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