Universality in a Class of Q-Ball Solutions: An Analytic Approach
T. A. Ioannidou, A. Kouiroukidis, N. D. Vlachos
Abstract
The properties of Q-balls in the general case of a sixth order potential have been studied using analytic methods. In particular, for a given potential, the initial field value that leads to the soliton solution has been derived and the corresponding energy and charge have been explicitly evaluated. The proposed scheme is found to work reasonably well for all allowed values of the model parameters.
Create a lesson
Related papers
The stability of non-Abelian A4 vortices in SO(3) gauge theory
Yoshihiko Abe, Tetsutaro Higaki, Kazuya Murakami et al.
Catalan polynomials for the Wishart-Laguerre β-ensemble
Bei Kang, Lu-Yao Wang, Ke Wu et al.
Nambu's Dynamics, Strings and Gravitized Quantum Theory
Tristan Hübsch, Djordje Minic
Gauge-invariant nonperturbative Wilson action in quantum electrodynamics II
Sorato Nagao, Hiroshi Suzuki
Linear stability matrix and Lyapunov exponents for stationary spacetime
Xu Ye, Shao-Wen Wei
Mutual Information of Measurement in Conformal Field Theories
Israel Klich, Ravisankar Rajagopal, Diana Vaman