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Physics of Collisionless Shocks

by Balogh, André.
Authors: Treumann, Rudolf A.%author. | SpringerLink (Online service) Series: ISSI Scientific Report Series ; . 12 Physical details: XII, 500 p. 170 illus., 38 illus. in color. online resource. ISBN: 1461460999 Subject(s): Physics. | Astrophysics. | Physics. | Extraterrestrial Physics, Space Sciences. | Astrophysics and Astroparticles. | Plasma Physics.
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E-Book E-Book AUM Main Library 520 (Browse Shelf) Not for loan

Part I -- The Shock Problem -- Equations and Models -- Subcritical Shocks -- Quasi-Perpendicular Supercritical Shocks -- Quasi-Parallel Supercritical Shocks -- Particle Acceleration -- Final Remarks -- Part II -- Introduction.- Planetary Bow Shocks.- The Heliospheric Termination Shock.

The present book provides a contemporary systematic treatment of shock waves in high-temperature collisionless plasmas as are encountered in near Earth space and in Astrophysics. It consists of two parts. Part I develops the complete theory of shocks in dilute hot plasmas under the assumption of absence of collisions among the charged particles when the interaction is mediated solely by the self-consistent electromagnetic fields. Such shocks are naturally magnetised implying that the magnetic field plays an important role in their evolution and dynamics. This part treats both subcritical shocks, which dissipate flow energy by generating anomalous resistance or viscosity, and supercritical shocks. The main emphasis is, however, on super-critical shocks where the anomalous dissipation is insufficient to retard the upstream flow. These shocks, depending on the direction of the upstream magnetic field, are distinguished as quasi-perpendicular and quasi-parallel shocks which exhibit different behaviours, reflecting particles back upstream and generating high electromagnetic wave intensities. Particle acceleration and turbulence at such shocks become possible and important. Part II treats planetary bow shocks and the famous Heliospheric Termination shock as examples of two applications of the theory developed in Part I.

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