Results 11 to 20 of about 274 (60)
Smoothing, scattering and a conjecture of Fukaya
Forum of Mathematics, PiIn 2002, Fukaya [19] proposed a remarkable explanation of mirror symmetry detailing the Strominger–Yau–Zaslow (SYZ) conjecture [47] by introducing two correspondences: one between the theory of pseudo-holomorphic curves on a Calabi–Yau manifold ...
Kwokwai Chan +2 more
doaj +1 more source
Smoothing nodal Calabi-Yau n-folds
, 2019 Let X be an n-dimensional Calabi-Yau with ordinary double points, where n is odd. Friedman showed that for n=3 the existence of a smoothing of X implies a specific type of relation between homology classes on a resolution of X. (The converse is also true,
Bott +9 more
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Leibniz algebra deformations of a Lie algebra
, 2008 In this note we compute Leibniz algebra deformations of the 3-dimensional nilpotent Lie algebra $\mathfrak{n}_3$ and compare it with its Lie deformations. It turns out that there are 3 extra Leibniz deformations.
Alice Fialowski +5 more
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On the universal deformations for SL_2-representations of knot groups
, 2017 Based on the analogies between knot theory and number theory, we study a deformation theory for SL_2-representations of knot groups, following after Mazur's deformation theory of Galois representations.
Morishita, Masanori +3 more
core +1 more source
, 2007 Here we study the problem of generalizing one of the main tools of Groebner basis theory, namely the flat deformation to the leading term ideal, to the border basis setting.
Kreuzer, Martin, Robbiano, Lorenzo
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On local stabilities of $p$-K\"ahler structures
, 2018 By use of a natural extension map and a power series method, we obtain a local stability theorem for p-K\"ahler structures with the $(p,p+1)$-th mild $\partial\bar\partial$-lemma under small differentiable deformations.Comment: Several typos have been ...
Rao, Sheng, Wan, Xueyuan, Zhao, Quanting
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Versal deformations of Leibniz algebras [PDF]
, 2007 In this work we consider deformations of Leibniz algebras over a field of characteristic zero. The main problem in deformation theory is to describe all non-equivalent deformations of a given object.
Fialowski, Alice +2 more
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Formal deformations and their categorical general fibre
, 2011 We study the general fibre of a formal deformation over the formal disk of a projective variety from the view point of abelian and derived categories. The abelian category of coherent sheaves of the general fibre is constructed directly from the formal ...
Huybrechts, D., Macrì, E., Stellari, P.
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Rigidity properties of Fano varieties [PDF]
, 2009 We overview some recent results on Fano varieties giving evidence of their rigid nature under small deformations.Comment: 11 ...
Christopher D. Hacon, Fernex, Tommaso De
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Absolute Quantitation of Serum Antibody Reactivity Using the Richards Growth Model for Antigen Microspot Titration. [PDF]
Sensors (Basel), 2022 Papp K +7 more
europepmc +1 more source