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Classical solvability of the relativistic Vlasov-Maxwell system with bounded spatial density

机译:具有有限空间密度的相对论性Vlasov-Maxwell系统的经典可解性

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摘要

In (Arch. Rat. Mech. Anal. 1986; 92:59-90), Glassey and Strauss showed that if the growth in the momentum of the particles is controlled, the relativistic Vlasov-Maxwell system has classical solution globally in time. Later they proved that such control is achieved if the kinetic energy density of the particles remains bounded for all time (Math. Meth. Appl. Sci. 1987; 9:46-52). Here, we show that the latter assumption can be weakened to the boundedness of the spatial density.
机译:Glassey和Strauss在(Arch。Rat。Mech。Anal。1986; 92:59-90)中指出,如果控制颗粒动量的增长,相对论性的Vlasov-Maxwell系统将在全球范围内及时解决经典问题。后来他们证明,如果颗粒的动能密度始终保持有界,则可以实现这种控制(Math。Meth。Appl。Sci。1987; 9:46-52)。在这里,我们表明可以将后一种假设减弱为空间密度的有界。

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