Results 81 to 90 of about 36,311 (322)
Higher cotangent cohomology of rational surface singularities
The cotangent cohomology groups T^1 and T^2 play an important role in deformation theory, the first as space of infinitesimal deformations, while the obstructions land in the second. Much work has been done to compute their dimension for rational surface
Stevens, Jan
core +1 more source
The global moduli theory of symplectic varieties
We develop the global moduli theory of symplectic varieties {in the sense of Beauville}. We prove a number of analogs of classical results from the smooth case, including a global Torelli theorem.
Bakker, Benjamin, Lehn, Christian
core
Low‐cycle fatigue damage in Mn–Mo–Ni reactor pressure vessel steel is examined using a combined electron backscatter diffraction and positron annihilation lifetime spectroscopy approach. The study correlates texture evolution, dislocation substructure development, and vacancy‐type defect formation across uniform, necked, and fracture regions, providing
Apu Sarkar +2 more
wiley +1 more source
Singularities of ordinary deformation rings [PDF]
20 ...
openaire +2 more sources
This study investigates the tribological response of 60NiTi alloy under dry, water‐lubricated and high‐temperature conditions. The alloy exhibits decreasing wear volume and friction with increasing temperature due to the formation of protective oxide layers. The work clarifies dominant wear mechanisms and demonstrates the suitability of 60NiTi for high‐
Anthony Onyebuchi Okoani +2 more
wiley +1 more source
Noncommutative deformation theory, the derived quotient, and DG\n singularity categories [PDF]
Matt Booth
openalex +2 more sources
Lengthening deformations of singular hyperbolic tori [PDF]
François Guéritaud
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New integrable RG flows with parafermions
We consider irrelevant deformations of massless RSOS scattering theories by an infinite number of higher [ T T ¯ $$ T\overline{T} $$ ] s operators which introduce extra non-trivial CDD factors between left-movers and right-movers.
Changrim Ahn, Zoltan Bajnok
doaj +1 more source
Deformations of Singular Minimal Hypersurfaces I, Isolated Singularities
Locally stable minimal hypersurface could have singularities in dimension $\geq 7$ in general, locally modeled on stable and area-minimizing cones in the Euclidean spaces. In this paper, we present different aspects of how these singularities may affect the local behavior of minimal hypersurfaces. First, given a non-degenerate minimal hypersurface with
openaire +2 more sources
Stabilization of L‐PBF Ni50.7Ti49.3 under low‐cycle loading was investigated. Recoverable strain after cycling was dependent on the amount of applied load. Recovery ratio was 53.4% and 35.1% at intermediate and high load, respectively. The maximum total strain reached 10.3% at a high load of 1200 MPa.
Ondřej Červinek +5 more
wiley +1 more source

