Question
This equation can be obtained using a quasiparticle ansatz from the more general Kadanoff–Baym equation. Codes such as CAMB use this equation to study polarization in the CMB, and a common “relaxation time” approximation to one term in this equation named for Bhatnagar, Gross, and Krook is used in “lattice” simulations of this equation. That term in this equation can be treated analytically by closure of the (*) BBGKY hierarchy. This equation is coupled to the Maxwell equations in a self-consistent treatment of plasmas named for Vlasov. Terms of the form “one plus-or-minus f” can be included in the collision integral of this equation to account for quantum statistics. Approximating this equation by only including one-particle distribution functions is known as the “molecular chaos assumption.” For 10 points, what eponymous kinetic equation models out-of-equilibrium transport phenomena? ■END■
Buzzes
Summary
Tournament | Edition | Exact Match? | TUH | Conv. % | Power % | Neg % | Average Buzz |
---|---|---|---|---|---|---|---|
2024 Chicago Open | 07/28/2024 | Y | 15 | 93% | 40% | 13% | 70.50 |