0+1d code for exact solution of the conformal RTA Boltzmann equation subject to Bjorken flow. Compared to RTA-CUDA this version imposes number conservation in RTA through the introduction of a dynamical fugacity.
0+1d code for exact solution of the conformal RTA Boltzmann equation subject to Bjorken flow. Extends previous code by computing arbitrary moments and the full distribution function using CUDA-accelerated code.
This code uses finite differences to solve the Schrodinger EQ in imaginary time for an arbitrary 3d potential. It uses the MPI (Message Passing Interface) standard. The lattice is equally partitioned into slices along the "x" direction. Code can extract ground state and first few excited state wavefunction and energies.
Solves 3d Yang Mills equations on a lattice for SU(2) and SU(3). Can couple Eikonalized isotropic and anisotropic hard particle currents (hard loops). The code uses the "leap-frog" method to update the lattice sites. Also includes the ability to perturb initial conditions allowing for a measurement of Lyapunov exponents.