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Results for “invariance”
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Hidden conformal invariance of scalar effective field theories
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3-D structure of the Glasma initial state: Breaking boost-invariance by collisions of extended shock waves in classical Yang-Mills theory
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Galilean-invariant effective field theory for the X ( 3872 ) at next-to-leading order
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Gauge invariance of transverse momentum dependent distributions at small x
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Nonlocal non-Abelian gauge theory: Conformal invariance and β -function
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Invariant jet mass measurements in p p collisions at s = 200 GeV at RHIC
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Gauge invariance of meson photo- and electroproduction currents revisited
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Scale and Weyl invariance in Einstein-Cartan gravity
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Scale versus conformal invariance at the IR fixed point of quantum gravity
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Radiative plateau inflation with conformal invariance: Dynamical generation of electroweak and seesaw scales
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Gauge invariance from on-shell massive amplitudes and tree-level unitarity
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Jet clustering with a scale-invariant filtered tree: A new algorithm for the substructure era
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Duality-invariant nonlinear electrodynamics and stress tensor flows
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Gauge invariant spectral analysis of quark hadronization dynamics
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Black hole singularity resolution in D = 2 via duality-invariant α ′ corrections
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Extracting dynamical frequencies from invariants of motion in finite-dimensional nonlinear integrable systems
Integrable dynamical systems play an important role in many areas of science, including accelerator and plasma physics. An integrable dynamical system with n degrees of freedom possesses n nontrivial integrals of motion, and can be solved, in principle, by covering the phase space with one or more charts in which the dynamics can be described using action-angle coordinates. To obtain the frequencies of motion, both the transformation to action-angle coordinates and its inverse must be known in explicit form. However, no general algorithm exists for constructing this transformation explicitly from a set of n known (and generally coupled) integrals of motion. In this study we describe how one can determine the dynamical frequencies of the motion as functions of these n integrals in the absence of explicitly known action-angle variables, and we provide several examples.
Elliptic, Yangian-Invariant “Leading Singularity”
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