The crystalline structure of nuclear matter is investigated in the standard Skyrme model with massive pions. A semi-analytic method is developed to determine local minima of the static energy functional with respect to variations of both the field and the period lattice of the crystal. Four distinct Skyrme crystals are found. Two of these were already known -- the cubic lattice of half-skyrmions and the $\alpha$-particle crystal -- but two are new. These new solutions have lower energy per baryon number and less symmetry, being periodic with respect to trigonal but not cubic period lattices. Minimal energy crystals are also constructed under the constraint of constant baryon density, and its shown that the two new non-cubic crystals tend to...
A topological lower bound on the Skyrme energy which depends explicitly on the pion mass is derived....
The low energy regime of Quantum Chromodynamics (QCD) presents enormous challenges due to is large c...
The Skyrme model is a non-linear field theory whose solitonic solutions, once quantised, describe at...
Skyrmion crystals are the field configurations which minimize the energy per baryon in the infinitel...
This paper describes a model for baby Skyrme crystal chunks with arbitrary potential by considering ...
Skyrmion crystals are the field configurations which minimize the energy per baryon in the infinitel...
We consider the classical static soliton solutions of the Skyrme model with false vacuum potential. ...
We study $\mathbb{C}P^2$ Skyrmion crystals in the ferromagnetic SU(3) Heisenberg model with a genera...
A topological lower bound on the Skyrme energy which depends explicitly on the pion mass is derived....
Published version. Typos are correctedInternational audienceThe Skyrme model provides a novel unifie...
Published version. Typos are correctedInternational audienceThe Skyrme model provides a novel unifie...
AbstractA topological lower bound on the Skyrme energy which depends explicitly on the pion mass is ...
We present a systematic study of the formation of skyrmion crystals in a triangular Kondo Lattice mo...
We present candidates for the global minimum energy solitons of charge one to nine in the Skyrme mod...
We discuss calculations of the phase diagram of the baby-Skyrme model, a two-dimensional version of ...
A topological lower bound on the Skyrme energy which depends explicitly on the pion mass is derived....
The low energy regime of Quantum Chromodynamics (QCD) presents enormous challenges due to is large c...
The Skyrme model is a non-linear field theory whose solitonic solutions, once quantised, describe at...
Skyrmion crystals are the field configurations which minimize the energy per baryon in the infinitel...
This paper describes a model for baby Skyrme crystal chunks with arbitrary potential by considering ...
Skyrmion crystals are the field configurations which minimize the energy per baryon in the infinitel...
We consider the classical static soliton solutions of the Skyrme model with false vacuum potential. ...
We study $\mathbb{C}P^2$ Skyrmion crystals in the ferromagnetic SU(3) Heisenberg model with a genera...
A topological lower bound on the Skyrme energy which depends explicitly on the pion mass is derived....
Published version. Typos are correctedInternational audienceThe Skyrme model provides a novel unifie...
Published version. Typos are correctedInternational audienceThe Skyrme model provides a novel unifie...
AbstractA topological lower bound on the Skyrme energy which depends explicitly on the pion mass is ...
We present a systematic study of the formation of skyrmion crystals in a triangular Kondo Lattice mo...
We present candidates for the global minimum energy solitons of charge one to nine in the Skyrme mod...
We discuss calculations of the phase diagram of the baby-Skyrme model, a two-dimensional version of ...
A topological lower bound on the Skyrme energy which depends explicitly on the pion mass is derived....
The low energy regime of Quantum Chromodynamics (QCD) presents enormous challenges due to is large c...
The Skyrme model is a non-linear field theory whose solitonic solutions, once quantised, describe at...