Results 71 to 80 of about 95,172 (100)
On Hyperkähler manifolds of K3$^{[n]}$-type with large Picard number
Inspired by well-known examples of hyperkähler manifolds, we show that any hyperkähler manifold $X$ of K3$^{[n]}$-type with Picard number $ρ(X) \geq 4$ is always isomorphic to a moduli space of twisted stable sheaves on a K3 surface.
Prieto-Montañez, Yulieth
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A General Type of Almost Contact Manifolds [PDF]
Among almost contact manifolds Sasakian manifolds, Kenmotsu manifolds (called also “a certain class of almost contact manifolds”) and cosymplectic manifolds have been studied by many authors.
Catalin Angelo Ioan
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Hypermultiplets, hyperKähler cones and quaternion-Kähler geometry
We study hyperkähler cones and their corresponding quaternion-Kähler spaces. We present a classification of 4(n − 1)-dimensional quaternion- Kähler spaces with n abelian quaternionic isometries, based on dualizing superconformal tensor multiplets ...
Wit, Bernard de, Vandoren, S., Rocek, M.
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From Euclidean field theory to hyperkähler Floer theory via regularized polysymplectic geometry
Hamiltonian Floer theory plays an important role for finding periodic solutions of Hamilton’s equation, which can be seen as a generalization of Newton’s equation.
Fabert, Oliver, Brilleslijper, Ronen
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Cones of Noether-Lefschetz divisors and moduli spaces of hyperkähler manifolds. [PDF]
Barros I, Beri P, Flapan L, Williams B.
europepmc +1 more source
Comparison theorems on H-type sub-Riemannian manifolds. [PDF]
Baudoin F +3 more
europepmc +1 more source
Mock Modularity at Work, or Black Holes in a Forest. [PDF]
Alexandrov S.
europepmc +1 more source
From Quantum Curves to Topological String Partition Functions II. [PDF]
Coman I, Longhi P, Teschner J.
europepmc +1 more source
Unstable minimal spheres with degree-1 Gauss lift in hyperkähler 4-manifolds
We exhibit new minimal 2-spheres in hyperkähler 4-manifolds arising from the Gibbons--Hawking ansatz and in the K3 manifold endowed with a hyperkähler metric.
Trinca, Federico, Foscolo, Lorenzo
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A note on the transcendental basepoint-free conjecture for Calabi-Yau manifolds
In this note, we prove that the transcendental basepoint-free conjecture for Calabi-Yau manifolds holds if it holds for its hyperkähler factors in its Beauville-Bogomolov decomposition.
Philippe, Bastien
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