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相关论文: Families of Q-balls in a deformed $O(4)$ linear si…

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We investigate the presence of non-topological solutions of the Q-ball type in (1, 1) spacetime dimensions. The model engenders the global U(1) symmetry and is of the k-field type, since it contains a new term, of the fourth-order power in…

高能物理 - 理论 · 物理学 2017-02-01 D. Bazeia , L. Losano , M. A. Marques , R. Menezes

The defect-type solutions of a deformed $O(2N+1)$ linear sigma model with a real and $N$ complex fields in $(1+1)$-dimensional Minkowski spacetime are studied. All the solutions are analytically found for the $N=2$ case. Two types of…

In this work we deal with non-topological solutions of the Q-ball type in two space-time dimensions, in models described by a single complex scalar field that engenders global symmetry. The main novelty is the presence of stable Q-balls…

高能物理 - 理论 · 物理学 2016-05-24 D. Bazeia , L. Losano , M. A. Marques , R. Menezes , R. da Rocha

Non-linear Sigma models involving U(1) symmetry group are studied using a geometrical formalism. In this type of models, Q-balls and Q-Kinks solutions are found. The geometrical framework described in this article allows the identification…

高能物理 - 理论 · 物理学 2024-07-19 A. Alonso-Izquierdo , D. Canillas Martinez , C. Garzon Sanchez , M. A. Gonzalez Leon

We discuss three different globally regular non-topological stationary soliton solutions in the theory of a complex scalar field in 3+1 dimensions, so-called Q-balls, Q-vortices and Q-walls. The charge, energy and profiles of the…

高能物理 - 理论 · 物理学 2015-05-27 Ya Shnir

We study the dynamics of $U(1)$ gauged Q-balls using fully non-linear numerical evolutions in axisymmetry. Focusing on two models with logarithmic and polynomial scalar field potentials, we numerically evolve perturbed gauged Q-ball…

高能物理 - 理论 · 物理学 2023-04-04 Michael P. Kinach , Matthew W. Choptuik

A new kind of Q-balls is found: Q-balls in a non-linear sigma model. Their main properties are presented together with those of their self-gravitating generalization, sigma model Q-stars. A simple special limit of solutions which are bound…

广义相对论与量子宇宙学 · 物理学 2008-11-26 Y. Verbin

Explicit solutions for extended objects of a Q-ball type were found analytically in a model describing complex scalar field with piecewise parabolic potential in (3+1)- and (1+1)-dimensional space-times. Such a potential provides a variety…

高能物理 - 理论 · 物理学 2013-05-08 I. E. Gulamov , E. Ya. Nugaev , M. N. Smolyakov

Rotational excitations of compact Q-balls in the complex signum-Gordon model in 2+1 dimensions are investigated. We find that almost all such spinning Q-balls have the form of a ring of strictly finite width. In the limit of large angular…

高能物理 - 理论 · 物理学 2009-09-24 H. Arodź , J. Karkowski , Z. Świerczyński

This paper is concerned with the dynamics and interactions of Q-balls in (1+1)-dimensions. The asymptotic force between well-separated Q-balls is calculated to show that Q-balls can be attractive or repulsive depending upon their relative…

高能物理 - 理论 · 物理学 2009-02-09 Peter Bowcock , David Foster , Paul Sutcliffe

Scalars carrying a conserved global charge $Q$ can form stable localized field configurations composed of a large number of particles. These non-topological solitons are spherically symmetric and are called Q-balls. While usually analyzed…

高能物理 - 唯象学 · 物理学 2026-04-03 Dusty Aiello , Julian Heeck

We consider the $U(1)$ gauged two-component Friedberg-Lee-Sirlin model in 3+1 dimensional Minkowski spacetime, which supports non-topological soliton configurations. Here we found families of axially-symmetric spinning gauged Q-balls, which…

高能物理 - 理论 · 物理学 2019-07-31 V. Loiko , Ya Shnir

We present numerical evidence for the existence of spinning generalizations for non-topological Q-ball solitons in the theory of a complex scalar field with a non-renormalizable self-interaction. To the best of our knowledge, this provides…

高能物理 - 理论 · 物理学 2009-11-07 Mikhail S. Volkov , Erik Woehnert

We discuss Q-balls in the complex signum-Gordon model in d-dimensional space for d=1,2,3. The Q-balls have strictly finite radius. Their total energy is a power-like function of the conserved U(1) charge with the exponent equal to…

高能物理 - 理论 · 物理学 2008-11-26 H. Arodź , J. Lis

Complex scalar fields charged under a global U(1) symmetry can admit non-topological soliton configurations called Q-balls which are stable against decay into individual particles or smaller Q-balls. These Q-balls are interesting objects…

高能物理 - 理论 · 物理学 2021-09-15 Julian Heeck , Arvind Rajaraman , Rebecca Riley , Christopher B. Verhaaren

We study Q-balls associated with local U(1) symmetries. Such Q-balls are expected to become unstable for large values of their charge because of the repulsion mediated by the gauge force. We consider the possibility that the repulsion is…

高能物理 - 唯象学 · 物理学 2009-11-07 K. N. Anagnostopoulos , M. Axenides , E. G. Floratos , N. Tetradis

We construct Q-ball solutions from a model consisting of one massive scalar field $\xi$ and one massive complex scalar field $\phi$ interacting via the cubic couplings $g_1 \xi \phi^{*} \phi + g_2 \xi^3$, typical of Henon-Heiles-like…

高能物理 - 理论 · 物理学 2024-05-01 Y. Brihaye , F. Buisseret

In this paper all the defect-type solutions in a family of scalar field theories with a real and a complex field in (1+1) dimensional Minkowski spacetime have been analytically identified. Three types of solutions have been found: (a)…

高能物理 - 理论 · 物理学 2024-10-08 A. Alonso-Izquierdo , C. Garzon Sanchez

We obtain Q-ball solutions in noncommutative scalar field theory with a global U(1) invariance. The Q-ball solutions are shown to be classically and quantum mechanically stable. We also find that "excited Q-ball" states exist for some class…

高能物理 - 理论 · 物理学 2009-11-07 Youngjai Kiem , Chanju Kim , Yoonbai Kim

In this paper, the main properties of (3+1)-dimensional $U(1)$ gauged Q-balls are examined. In particular, it is shown that the relation $\frac{dE}{dQ}=\omega$ holds for such gauged Q-balls in the general case. As a consequence, it is shown…

高能物理 - 理论 · 物理学 2014-04-23 I. E. Gulamov , E. Ya. Nugaev , M. N. Smolyakov
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