Results 131 to 140 of about 326,761 (366)
Renormalization of Discrete Models without Background [PDF]
Conventional renormalization methods in statistical physics and lattice quantum field theory assume a flat metric background. We outline here a generalization of such methods to models on discretized spaces without metric background.
Oeckl, Robert
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Renormalizing an initial state [PDF]
15 pages, no ...
Collins, Hael+2 more
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Ultrafast Anisotropic Optical‐Gap Shift in Low‐Symmetry Layered GeS
This study reveals ultrafast, anisotropic optical‐gap shift dynamics in GeS. Optical excitation induces a significant redshift in the polarization along the zigzag direction, about three times greater than that along the perpendicular armchair direction.
Sung Bok Seo+5 more
wiley +1 more source
Nonperturbative Renormalization of Nonlocal Quark Bilinears for Parton Quasidistribution Functions on the Lattice Using an Auxiliary Field. [PDF]
Parton quasidistribution functions provide a path toward an ab initio calculation of parton distribution functions (PDFs) using lattice QCD. One of the problems faced in calculations of quasi-PDFs is the renormalization of a nonlocal operator.
J. Green, K. Jansen, F. Steffens
semanticscholar +1 more source
Maximal abelian and Curci-Ferrari gauges in momentum subtraction at three loops
The vertex structure of QCD fixed in the maximal abelian gauge (MAG) and Curci-Ferrari gauge is analysed at two loops at the fully symmetric point for the 3-point functions corresponding to the three momentum subtraction (MOM) renormalization schemes ...
Bell, J. M., Gracey, J. A.
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The three loop on-shell renormalization of QCD and QED [PDF]
We describe a calculation of the on-shell renormalization factors in QCD and QED at the three loop level. Explicit results for the fermion mass renormalization factor Zm and the on-shell fermion wave function renormalization constant Z2 are given.
Bernreuther+43 more
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Renormalization as a functor on bialgebras
The Hopf algebra of renormalization in quantum field theory is described at a general level. The products of fields at a point are assumed to form a bialgebra B and renormalization endows T(T(B)^+), the double tensor algebra of B, with the structure of a noncommutative bialgebra. When the bialgebra B is commutative, renormalization turns S(S(B)^+), the
Brouder, Christian, Schmitt, William
openaire +5 more sources
Acoustic Rayleigh Wave Turbulence in Soft Viscoelastic Matter
Discrete acoustic Rayleigh wave turbulence (DARWT) is observed on the free surface of viscoelastic materials under monochromatic excitation. Governed by bulk shear rigidity supporting inertial modes against surface tension, the nonlinear Rayleigh waves exhibit distinct power‐law scaling and turbulence features in their Kolmogorov–Zakharov spectra. This
Mikheil Kharbedia+4 more
wiley +1 more source
Renormalizing Curvature Integrals on Poincare-Einstein Manifolds [PDF]
After analyzing renormalization schemes on a Poincar\'e-Einstein manifold, we study the renormalized integrals of scalar Riemannian invariants. The behavior of the renormalized volume is well-known, and we show any scalar Riemannian invariant renormalizes similarly. We consider characteristic forms and their behavior under a variation of the Poincar\'e-
arxiv
Local renormalization method for random systems
In this paper, we introduce a real-space renormalization transformation for random spin systems on 2D lattices. The general method is formulated for random systems and results from merging two well known real space renormalization techniques, namely the ...
Auerbach A+11 more
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