| Abstract: |
| We study quantitative estimates for the flocking and uniform-in-time classical limit to a relativistic Cucker-Smale model (in short RCS) with non-zero pressure, which is a subsystem of the relativistic thermomechanical Cucker-Smale model. For this RCS model, we provide its uniform-in-time classical limit with optimal convergence rate which is the same as in finite-in-time classical limit. As its direct application, for the corresponding mean-field limit equation, relativistic kinetic Cucker-Smale equation (in short RKCS), the uniform-in-time classical limit is also obtained. |
|