Results 21 to 30 of about 35,584 (262)
Yang–Baxter deformations, AdS/CFT, and twist-noncommutative gauge theory
We give an AdS/CFT interpretation to homogeneous Yang–Baxter deformations of the AdS5×S5 superstring as noncommutative deformations of the dual gauge theory, going well beyond the canonical noncommutative case.
Stijn J. van Tongeren
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Recent Developments in Instantons in Noncommutative ℝ𝟒
We review recent developments in noncommutative deformations of instantons in ℝ4. In the operator formalism, we study how to make noncommutative instantons by using the ADHM method, and we review the relation between topological charges and ...
Akifumi Sako
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N $$ \mathcal{N} $$ = 1 conformal dualities from unoriented chiral quivers
We study various orientifold projections of 4d N $$ \mathcal{N} $$ = 1 toric gauge theories, associated with CY singularities known as L a,b,a /ℤ2, with a + b even. We obtain superconformal chiral theories that have the same central charge, anomalies and
Antonio Amariti +5 more
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Deformations of canonical singularities [PDF]
We prove that small deformations of canonical singularities are canonical.
openaire +3 more sources
Vector perturbations of Kerr-AdS5 and the Painlevé VI transcendent
We analyze the Ansatz of separability for Maxwell equations in generically spinning, five-dimensional Kerr-AdS black holes. We find that the parameter μ introduced in [1] can be interpreted as apparent singularities of the resulting radial and angular ...
Julián Barragán Amado +2 more
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MULTISCALE SPARSE APPEARANCE MODELING AND SIMULATION OF PATHOLOGICAL DEFORMATIONS
Machine learning and statistical modeling techniques has drawn much interest within the medical imaging research community. However, clinically-relevant modeling of anatomical structures continues to be a challenging task.
Rami Zewail, Ahmed Hag-ElSafi
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Matrix factorizations and elliptic fibrations
I use matrix factorizations to describe branes at simple singularities of elliptic fibrations. Each node of the corresponding Dynkin diagrams of the ADE-type singularities is associated with one indecomposable matrix factorization which can be deformed ...
Harun Omer
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Hamiltonian motions of plane curves and formation of singularities and bubbles
A class of Hamiltonian deformations of plane curves is defined and studied. Hamiltonian deformations of conics and cubics are considered as illustrative examples. These deformations are described by systems of hydrodynamical type equations.
Konopelchenko, B. G., Ortenzi, G.
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Deformations of Calabi–Yau varieties with k-liminal singularities
The goal of this paper is to describe certain nonlinear topological obstructions for the existence of first-order smoothings of mildly singular Calabi–Yau varieties of dimension at least $4$ .
Robert Friedman, Radu Laza
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T-branes, monopoles and S-duality
M2 branes probing T-brane backgrounds in M-theory with ADE surface singularities perceive deformations on their worldvolume superpotentials by monopole operators.
Andrés Collinucci +2 more
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