Results 101 to 110 of about 1,685,988 (224)
Nonlocal symmetries and a working algorithm to isolate integrable geometries [PDF]
, 1993 Jan L. Cieśliński
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Designer Curved-Space Geometry for Relativistic Fermions in Weyl Metamaterials
Physical Review X, 2017 Weyl semimetals are recently discovered materials supporting emergent relativistic fermions in the vicinity of band-crossing points known as Weyl nodes.
Alex Westström, Teemu Ojanen
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W SYMMETRIES: GAUGING AND GEOMETRY [PDF]
, 1991 Eric Bergshoeff, Adel Bilal, K.S. Stelle
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Nonlocal Lagrangian fields and the second Noether theorem. Non-commutative U(1) gauge theory
Journal of High Energy PhysicsThis article focuses on three main contributions. Firstly, we provide an in-depth overview of the nonlocal Lagrangian formalism. Secondly, we introduce an extended version of the second Noether’s theorem tailored for nonlocal Lagrangians.
Carlos Heredia, Josep Llosa
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Symmetries of string-effective action and spacetime geometry [PDF]
, 1993 S. Pratik Khastgir, Jnanadeva Maharana
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Symmetries in Riemann-Cartan Geometries
Symmetry, Integrability and Geometry: Methods and ApplicationsRiemann-Cartan geometries are geometries that admit non-zero curvature and torsion tensors. These geometries have been investigated as geometric frameworks for potential theories in physics including quantum gravity theories and have many important differences when compared to Riemannian geometries.
McNutt, David D. +2 more
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Optimal geometry for a quartz multipurpose SPM sensor
Beilstein Journal of Nanotechnology, 2013 We propose a geometry for a piezoelectric SPM sensor that can be used for combined AFM/LFM/STM. The sensor utilises symmetry to provide a lateral mode without the need to excite torsional modes.
Julian Stirling
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Symplectic groupoids and Poisson electrodynamics
Journal of High Energy PhysicsWe develop a geometric approach to Poisson electrodynamics, that is, the semi-classical limit of noncommutative U(1) gauge theory. Our framework is based on an integrating symplectic groupoid for the underlying Poisson brackets, which we interpret as the
Vladislav G. Kupriyanov +2 more
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Book Review: Mirror symmetry and algebraic geometry [PDF]
, 2000 Victor V. Batyrev
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The geometry of algebra: a twofold way for the rebirth of a symmetry [PDF]
, 2001 G. Bandelloni, S. Lazzarini
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