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相关论文: One loop renormalization of soliton quantum mass c…

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We develop an alternative derivation of the renormalized expression for the one-loop soliton quantum mass corrections in (1+1)-dimensional scalar field theories. We regularize implicitly such quantity by subtracting and adding its…

高能物理 - 理论 · 物理学 2020-02-28 A. R. Aguirre , G. Flores-Hidalgo

We consider one loop quantum corrections to soliton mass for the ${\cal N}=1$ supersymmetric extension of the (1+1)-dimensional scalar field theory with the potential $U(\phi) = \phi^2 \cos^2\left(\ln \phi^2\right)$. First, we compute the…

高能物理 - 理论 · 物理学 2018-12-19 A. R. Aguirre , G. Flores-Hidalgo

I agree with the authors of hep-th/0211149 that the claim made in Phys.Lett. B542, 282 (2002) is incorrect and that the derivation of its main formula, although correct, contains two compensating errors. In this reply the main formula of…

高能物理 - 理论 · 物理学 2007-05-23 G. Flores-Hidalgo

We compute, on the $(\lambda \Phi^4)_{1+1}$ model on the lattice, the soliton mass by means of two very different numerical methods. First, we make use of a ``creation operator'' formalism, measuring the decay of a certain correlation…

高能物理 - 格点 · 物理学 2009-10-22 J. C. Ciria , A. Tarancon

We show how to calculate the quantum mass correction to (1+1)D solitonic field theories using numerical methods. This is essential if we want to find the corrections to non-integrable models. We start with a review of the standard…

高能物理 - 理论 · 物理学 2007-05-23 Tom Weidig

We develop a method for computing exact one-loop quantum corrections to the energies of static classical backgrounds in renormalizable quantum field theories. We use a continuum density of states formalism to construct a regularized Casimir…

高能物理 - 理论 · 物理学 2009-09-25 N. Graham

In this paper we develop a procedure to compute the one-loop quantum correction to the kink masses in generic (1+1)-dimensional one-component scalar field theoretical models. The procedure uses the generalized zeta function regularization…

高能物理 - 理论 · 物理学 2011-08-25 Alberto Alonso-Izquierdo , Juan Mateos Guilarte

We compute the renormalized one-loop quantum corrections to the energy density $T_{00}(x)$ and pressure $T_{11}(x)$ for solitons in the $1+1$ dimensional scalar sine-Gordon and kink models. We show how precise implementation of counterterms…

高能物理 - 理论 · 物理学 2025-05-26 Noah Graham , Herbert Weigel

We refute the claim that previous works on the one-loop quantum mass of solitons had incorrectly dropped a surface term from a partial integration. Rather, the paper quoted in the title contains a fallacious derivation with two compensating…

高能物理 - 理论 · 物理学 2009-11-07 A. Rebhan , P. van Nieuwenhuizen , R. Wimmer

We first discuss how the longstanding confusion in the literature concerning one-loop quantum corrections to 1+1 dimensional solitons has finally been resolved. Then we use 't Hooft and Veltman's dimensional regularization to compute the…

高能物理 - 理论 · 物理学 2007-05-23 A. S. Goldhaber , A. Rebhan , P. van Nieuwenhuizen , R. Wimmer

Calculations of quantum corrections to soliton masses generally require both the vacuum sector and the soliton sector to be regularized. The finite part of the quantum correction depends on the assumed relation between these regulators when…

高能物理 - 理论 · 物理学 2020-02-19 Jarah Evslin , Hengyuan Guo

Noncommutative solitons are easier to find in a noncommutative field theory. Similarly, the one-loop quantum corrections to the mass of a noncommutative soliton are easier to compute, in a real scalar theory in 2+1 dimensions. We carry out…

高能物理 - 理论 · 物理学 2007-05-23 Miao Li

We calculate one-loop quantum energies in a renormalizable self-interacting theory in one spatial dimension by summing the zero-point energies of small oscillations around a classical field configuration, which need not be a solution of the…

高能物理 - 理论 · 物理学 2009-10-31 N. Graham , R. L. Jaffe

A method for describing the quantum kink states in the semi-classical limit of several (1+1)-dimensional field theoretical models is developed. We use the generalized zeta function regularization method to compute the one-loop quantum…

高能物理 - 理论 · 物理学 2015-06-26 A. Alonso Izquierdo , W. Garcia Fuertes , M. A. Gonzalez Leon , J. Mateos Guilarte

We present a numerical scheme for calculating the first quantum corrections to the properties of static solitons. The technique is applicable to solitons of arbitrary shape, and may be used in 3+1 dimensions for multiskyrmions or other…

高能物理 - 理论 · 物理学 2007-05-23 Chris Barnes , Neil Turok

We generalize effective energy variational techniques to study appropriately quantized solitonic field configurations. Our approach rests on collective quantization ideas and is specifically designed for the numerical evaluation of soliton…

高能物理 - 理论 · 物理学 2008-11-26 Sergei V. Bashinsky

We calculate the one-loop quantum corrections in the cubic Galileon theory, using cutoff regularization. We confirm the expected form of the one-loop effective action and that the couplings of the Galileon theory do not get renormalized.…

高能物理 - 理论 · 物理学 2014-11-25 N. Brouzakis , A. Codello , N. Tetradis , O. Zanusso

A formula is derived that allows the computation of one-loop mass shifts for self-dual semilocal topological solitons. These extended objects, which in three spatial dimensions are called semi-local strings, arise in a generalized Abelian…

高能物理 - 理论 · 物理学 2008-11-26 A. Alonso Izquierdo , W. Garcia Fuertes , M. de la Torre Mayado , J. Mateos Guilarte

We develop an unambiguous and practical method to calculate one-loop quantum corrections to the energies of classical time-independent field configurations in renormalizable field theories. We show that the standard perturbative…

高能物理 - 理论 · 物理学 2009-10-31 Edward Farhi , Noah Graham , Peter E. Haagensen , Robert L. Jaffe

We find static solitons stabilized by quantum corrections in a (1+1)-dimensional model with a scalar field chirally coupled to fermions. This model does not support classical solitons. We compute the renormalized energy functional including…

高能物理 - 理论 · 物理学 2009-10-31 E. Farhi , N. Graham , R. L. Jaffe , H. Weigel
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