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Decay processes in highly turbulent plasma

Decay processes in highly turbulent plasma in Franklin, TN

Current price: $50.00
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Decay processes in highly turbulent plasma

Barnes and Noble

Decay processes in highly turbulent plasma in Franklin, TN

Current price: $50.00
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The authors obtained a general formula for calculating the probabilities of such decay processes as l2 + S → l1, l + l → t, that is, the merging of Langmuir and ion-acoustic waves, and the merging of two Langmuir waves into a transverse wave with Langmuir plasma frequency in isotropic and highly turbulent plasma, using the statistical method, and found that the highly turbulent case differ from the isotropic case by addition an amount of the order of magnitude. Using a statistical description of the state of Langmuir turbulence with a developed modulation disturbance, the authors come to the conclusion about the transformation of turbulence energy to particles. It was obtained that oscillations with large wave numbers are formed in process l2 + S → l1: (vector) k1 = (vector) k2 + (vector) k3S, and in process l + l → t: (vector) k3t = (vector) k1l + (vector) k2l, which leads to the concentration of oscillations in the region of large wave numbers, and consequently to a change in the direction of the initial oscillation energy into the Landau damping region, and subsequent heating of the plasma.
The authors obtained a general formula for calculating the probabilities of such decay processes as l2 + S → l1, l + l → t, that is, the merging of Langmuir and ion-acoustic waves, and the merging of two Langmuir waves into a transverse wave with Langmuir plasma frequency in isotropic and highly turbulent plasma, using the statistical method, and found that the highly turbulent case differ from the isotropic case by addition an amount of the order of magnitude. Using a statistical description of the state of Langmuir turbulence with a developed modulation disturbance, the authors come to the conclusion about the transformation of turbulence energy to particles. It was obtained that oscillations with large wave numbers are formed in process l2 + S → l1: (vector) k1 = (vector) k2 + (vector) k3S, and in process l + l → t: (vector) k3t = (vector) k1l + (vector) k2l, which leads to the concentration of oscillations in the region of large wave numbers, and consequently to a change in the direction of the initial oscillation energy into the Landau damping region, and subsequent heating of the plasma.

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