Results 61 to 70 of about 511,872 (337)
Currents, charges and algebras in exceptional generalised geometry
Journal of High Energy Physics, 2021 A classical E d(d)-invariant Hamiltonian formulation of world-volume theories of half-BPS p-branes in type IIb and eleven-dimensional supergravity is proposed, extending known results to d ≤ 6. It consists of a Hamiltonian, characterised by a generalised
David Osten
doaj +1 more source
The integrability of Lie-invariant geometric objects generated by ideals in the Grassmann algebra
, 1997 We investigate closed ideals in the Grassmann algebra serving as bases of Lie-invariant geometric objects studied before by E. Cartan. Especially, the E.
Ambrose N. +11 more
core +1 more source
Geometric Aspects of the Isentropic Liquid Dynamics and Vorticity Invariants
Entropy, 2020 We review a modern differential geometric description of fluid isentropic motion and features of it including diffeomorphism group structure, modelling the related dynamics, as well as its compatibility with the quasi-stationary thermodynamical ...
Alexander A. Balinsky +3 more
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Extremal metrics and K-stability
, 2006 We propose an algebraic geometric stability criterion for a polarised variety to admit an extremal Kaehler metric. This generalises conjectures by Yau, Tian and Donaldson which relate to the case of Kaehler-Einstein and constant scalar curvature metrics.
Székelyhidi, Gábor
core +1 more source
FEBS Letters, EarlyView.This study reveals a unique active site enriched in methionine residues and demonstrates that these residues play a critical role by stabilizing carbocation intermediates through novel sulfur–cation interactions. Structure‐guided mutagenesis further revealed variants with significantly altered product profiles, enhancing pseudopterosin formation. These
Marion Ringel +13 more
wiley +1 more source
Cubic surfaces and their invariants: Some memories of Raymond Stora
Nuclear Physics B, 2016 Cubic surfaces embedded in complex projective 3-space are a classical illustration of the use of old and new methods in algebraic geometry. Recently, they made their appearance in physics, and in particular aroused the interest of Raymond Stora, to the ...
Michel Bauer
doaj +1 more source
Digital Quantum Simulation of Nonadiabatic Geometric Gates via Shortcuts to Adiabaticity
Entropy, 2020 Geometric phases are used to construct quantum gates since it naturally resists local noises, acting as the modularized units of geometric quantum computing.
Yapeng Wang +3 more
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Matroids and Geometric Invariant Theory of torus actions on flag spaces [PDF]
, 2005 Let F / / T be a Geometric Invariant Theory quotient of a partial flag variety F = SL ( n , C ) / P by the action t ⋅ g P = t g P of the maximal torus T in SL ( n , C ) , where P is a parabolic subgroup containing T.
Benjamin Howard
semanticscholar +1 more source
LDAcoop: Integrating non‐linear population dynamics into the analysis of clonogenic growth in vitro
Molecular Oncology, EarlyView.Limiting dilution assays (LDAs) quantify clonogenic growth by seeding serial dilutions of cells and scoring wells for colony formation. The fraction of negative wells is plotted against cells seeded and analyzed using the non‐linear modeling of LDAcoop.
Nikko Brix +13 more
wiley +1 more source
Conditions for Equivalent Noise Sensitivity of Geometric and Dynamical Quantum Gates
PRX Quantum, 2022 Geometric quantum gates are often expected to be more resilient than dynamical gates against certain types of error, which would make them ideal for robust quantum computing.
R. K. L. Colmenar +2 more
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