| Abstract: |
| We will discuss the generation and propagation of polynomial and exponential
moments, as well as the global well-posedness of the homogeneous binary-ternary Boltzmann equation.
We will indicate that the co-existence of binary and ternary collisions yields better generation
properties and time asymptotics, than when only binary or ternary collisions are considered. To address
these questions, we develop for the first time angular averaging estimates for ternary interactions. |
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