Introduction to Plasma PhysicsCRC Press, 2020 M07 14 - 510 páginas Introduction to Plasma Physics is the standard text for an introductory lecture course on plasma physics. The text's six sections lead readers systematically and comprehensively through the fundamentals of modern plasma physics. Sections on single-particle motion, plasmas as fluids, and collisional processes in plasmas lay the groundwork for a thorough understanding of the subject. The authors take care to place the material in its historical context for a rich understanding of the ideas presented. They also emphasize the importance of medical imaging in radiotherapy, providing a logical link to more advanced works in the area. The text includes problems, tables, and illustrations as well as a thorough index and a complete list of references. |
Contenido
142 Slowingdown of beam ions due to collisions with electrons | 228 |
143 Slowingdown of beam ions due to collisions with background ions | 233 |
144 Critical beamion energy | 236 |
145 The FokkerPlanck equation for energetic ions | 237 |
146 Pitchangle scattering of beam ions | 241 |
147 Twocomponent fusion reactions | 243 |
WAVES IN A FLUID PLASMA | 245 |
Basic concepts of smallamplitude waves in anisotropic dispersive media | 247 |
22 | |
23 Gravitational drift | 25 |
Particle drifts in nonuniform magnetic fields | 27 |
32 Curvature drift | 31 |
33 Static B field conservation of magnetic moment at zeroth order | 34 |
34 Magneric mirrors | 37 |
35 Energu and magneticmoment conservation to first order for static fields | 39 |
general case | 43 |
Particle drifts in timedependent fields | 47 |
42 Adiabatic compression | 49 |
43 Timevarying E field | 50 |
44 Adiabatic invariants | 55 |
J conservation | 56 |
46 Proof of J conservation in timeindependent fields | 59 |
Mappings | 67 |
52 Experimenting with mappings | 68 |
53 Scaling in maps | 70 |
54 Hamiltonian maps and area preservation | 71 |
55 Particle trajectories | 74 |
56 Resonances and islands | 76 |
57 Onset of stochasticity | 77 |
PLASMAS AS FLUIDS | 81 |
Fluid equations for a plasma | 83 |
63 Equations of state | 89 |
64 Twofluid equations | 91 |
65 Plasma resistivity | 92 |
Relation between fluid equations and guidingcenter drifts | 95 |
72 Fluid drifts and guidingcenter drifts | 99 |
73 Anisotropicpressure case | 101 |
74 Diamagnetic drift in nonuniform B fields | 103 |
75 Polarization current in the fluid model | 108 |
76 Parallel pressure balance | 109 |
Singlefluid magnetohydrodynamics | 113 |
82 The quasineutrality approximation | 116 |
83 The small Larmor radius approximation | 118 |
84 The approximation of infinite conductivity | 119 |
85 Conservation of magnetic flux | 122 |
86 Conservation of energy | 123 |
87 Magnetic Reynolds number | 125 |
Magnetohydrodynamic equilibrium | 127 |
the concept of beta | 129 |
93 The cylindrical pinch | 130 |
the cylindrical tokamak | 132 |
mirror equilibria | 134 |
96 Resistive dissipation in plasma equilibria | 137 |
COLLISIONAL PROCESSES IN PLASMAS | 143 |
Fully and partially ionized plasmas | 145 |
102 Collision cross sections meanfree paths and collision frequencies | 147 |
Coronal equilibrium | 149 |
104 Penetrstion of neutrals into plasmas | 153 |
quantitative treatment | 156 |
106 Radiation | 159 |
relative importance | 161 |
Collisions in fully ionized plasmas | 163 |
112 Electron and ion collision frequencies | 169 |
113 Plasma resistivity | 172 |
114 Energy transfer | 175 |
115 Bremsstrahlung | 178 |
Diffusion in plasmas | 183 |
122 Probability theory for the random walk | 184 |
123 The diffusion equation | 185 |
124 Diffusion in weakly ionized plasmas | 190 |
125 Diffusion in fully ionized plasmas | 194 |
126 Diffusion due to like and unlike chargedparticle collisions | 198 |
127 Diffusion as stochastic motiom | 204 |
128 Diffusion of energy heat conduction | 213 |
The FokkerPlanck equation for Coulomb collisions | 217 |
132 The FokkerPlanck equation for electronion collisions | 220 |
133 The Lorentzgas approximation | 222 |
134 Plasma resistivity in the Lorentzgas approximation | 223 |
Collisions of fast ions in a plasma | 227 |
152 Group velocities | 250 |
153 Raytracing equations | 252 |
Waves in an unmagnetized plasma | 255 |
162 Ion sound waves | 260 |
163 Highfrequency electromagnetic waves in an unmagbetized plasma | 262 |
Highfrequency waves in a magnetized plasma | 267 |
172 Highfrequency electromagnetic waves propagating parallel to the magnetic field | 275 |
Lowfrequency waves in a magnetized plasma | 283 |
182 The coldplasma dispersion relation | 286 |
183 COLDWAVE | 288 |
184 The shear Alfvén wave | 289 |
185 The magnetosonic wave | 297 |
186 Lowfrequency Alfvén waves finite T arbitary angle of propagation | 299 |
187 Slow waves and fasr waves | 304 |
INSTABILITIES IN A FLUID PLASMA | 307 |
The RayleighTaylor and flute instabilities | 309 |
192 Role of incompressibility in the RayleighTaylor instability | 316 |
193 Physical mechanisms of the RayleighTaylor instability | 319 |
194 Flute instability due to field curvature | 321 |
195 Flute instability in magnetic mirrors | 322 |
196 Flute instability in closed field line configurations | 327 |
197 Flute instability of the pinch | 332 |
The resistive tearing instability | 335 |
201 The plasma current slab | 336 |
202 Ideal MHD stability of the current slab | 339 |
the tearing instability | 343 |
204 The resistive layer | 347 |
205 The outer MHD regions | 352 |
206 Magnetic islands | 355 |
Drift waves and instabilities | 361 |
212 The perturbed equation of motion in the incompressible case | 364 |
213 The perturbed generalized Ohms law | 368 |
214 The dispersion relation for drift waves | 372 |
215 Electrostatic drift waves | 377 |
KINETIC THEORY OF PLASMAS | 383 |
The Vlasov equation | 385 |
222 The particle distribution function | 387 |
223 The BoltzmannVlasov equation | 390 |
224 The VlasovMaxwell equations | 392 |
Kinetic effects on plasma waves Vlasovs treatment | 395 |
231 The linearized Vlasov equation | 396 |
232 Vlasovs solution | 397 |
233 Thermal effects on electron plasma waves | 399 |
234 The twostream instability | 400 |
235 Ion acoustic waves | 403 |
236 Inadequacies in Vlasovs treatment of thermal effects on plasma waves | 405 |
Kinetic effects on plasma waves Landaus treatment | 407 |
242 Landus solution | 409 |
243 Physical meaning of landau damping | 418 |
244 The Nyquist diagram | 419 |
ion Landau damping | 423 |
Velocityspace instabilities and nonlinear theory | 427 |
252 Quasilinear theory of unstable electron plasma waves | 429 |
253 Momentum and energy conservation in quasilinear theory | 438 |
254 Electron trapping in a single wave | 440 |
255 Ion acoustic wave instabilities | 444 |
The driftkinetic equation and kinetic drift waves | 447 |
261 The lowβ plane plasma slab | 448 |
262 Derivation of the driftkinetic equation | 449 |
263 Collisionless drift waves | 452 |
264 Effect of an electron temperature gradient | 460 |
265 Effect of an electron Current | 463 |
266 The ion temperature gradient instability | 466 |
Physical quantities and their SI units | 475 |
Equations in the SI system | 476 |
Physical constants | 477 |
Useful vector formulae | 478 |
Differential operators in cartesian and curvilinear coordinates | 480 |
Suggestions for further reading | 483 |
Index | 485 |