Mathematics > Home > Advances in Pure and Applied Mathematics > Issue 1 (May 2020) > Article
Dongo David
University of Dschang
Cameroon
Nguelemo Kenfack Abel
University of Dschang
Cameroon
Published on 3 July 2020 DOI : 10.21494/ISTE.OP.2020.0541
We consider in this work the Boltzmann equation in the presence of a Yang-Mills fields in temporal gauge, which generalizes to the non-Abelian case the electromagnetic field. We prove, using the method presented by N. Noutchegueme and R. D. Ayissi [2], a local in time existence and uniqueness theorem for the regular solutions.
We consider in this work the Boltzmann equation in the presence of a Yang-Mills fields in temporal gauge, which generalizes to the non-Abelian case the electromagnetic field. We prove, using the method presented by N. Noutchegueme and R. D. Ayissi [2], a local in time existence and uniqueness theorem for the regular solutions.
Relativistic Boltzmann equation charged particles Yang-Mills field regular solution existence and uniqueness
Relativistic Boltzmann equation charged particles Yang-Mills field regular solution existence and uniqueness