Title :
On the Nonlinear Plasma Waves in the High-Frequency Wave Heating of the Ionosphere
Author_Institution :
Polytech. Sch. of Eng., Dept. of Electr. & Comput. Eng., New York Univ., New York, NY, USA
Abstract :
In the O-mode high-frequency (HF) heating of the ionosphere, parametric instabilities were excited to generate plasma waves. Among those, Langmuir waves and ion acoustic waves were evidenced by the HF enhanced plasma lines and HF enhanced ion lines in the recorded spectra of the ultra high frequency (UHF)/very high frequency (VHF) backscatter radars. These waves can grow to large amplitudes and become nonlinear waves. The nonlinear Schrodinger equation and Korteweg-de Vries equation governing the nonlinear evolution of Langmuir waves and ion acoustic waves are derived and solved. It is shown that the solutions of these equations can be either periodic or solitary depending on the physical conditions. The analyses show the conditions of generating Langmuir soliton and ion acoustic soliton.
Keywords :
Korteweg-de Vries equation; Schrodinger equation; ionospheric disturbances; parametric instability; plasma Langmuir waves; plasma ion acoustic waves; plasma radiofrequency heating; plasma solitons; Korteweg-de Vries equation; Langmuir soliton; Langmuir waves; O-mode high-frequency heating; high-frequency enhanced ion lines; high-frequency enhanced plasma lines; high-frequency wave heating; ion acoustic soliton; ion acoustic waves; ionosphere; nonlinear Schrodinger equation; nonlinear evolution; nonlinear plasma waves; parametric instabilities; periodic solutions; physical conditions; solitary solutions; ultra high frequency backscatter radars; very high frequency backscatter radars; Acoustic waves; Equations; Heating; Plasma waves; Plasmas; Solitons; Trajectory; Ionosphere; nonlinear differential equations; nonlinear wave propagation; plasma heating; plasma waves; plasma waves.;
Journal_Title :
Plasma Science, IEEE Transactions on
DOI :
10.1109/TPS.2014.2306834