most citedZonal-flow dynamics from a phase-space perspective

32 citations · 96 across the 5 of their papers we have counts for

collaborators

5 papers

physics.plasm-ph201911 cited

Nonlinear saturation and oscillations of collisionless zonal flows

Hongxuan Zhu, Yao Zhou, I. Y. Dodin

In homogeneous drift-wave (DW) turbulence, zonal flows (ZFs) can be generated via a modulational instability (MI) that either saturates monotonically or leads to oscillations of th…

physics.plasm-ph201916 cited

Formation of solitary zonal structures via the modulational instability of drift waves

Yao Zhou, Hongxuan Zhu, I. Y. Dodin

The dynamics of the radial envelope of a weak coherent drift wave is approximately governed by a nonlinear Schrödinger equation, which emerges as a limit of the modified Hasegawa-M…

physics.plasm-ph201915 cited

Wave kinetic equation for inhomogeneous drift-wave turbulence beyond the quasilinear approximation

D. E. Ruiz, M. E. Glinsky, I. Y. Dodin

The formation of zonal flows from inhomogeneous drift-wave (DW) turbulence is often described using statistical theories derived within the quasilinear approximation. However, this…

physics.plasm-ph201622 cited

Ponderomotive dynamics of waves in quasiperiodically modulated media

D. E. Ruiz, I. Y. Dodin

Similarly to how charged particles experience time-averaged ponderomotive forces in high-frequency fields, linear waves also experience time-averaged refraction in modulated media.…

physics.plasm-ph201632 cited

Zonal-flow dynamics from a phase-space perspective

D. E. Ruiz, J. B. Parker, E. L. Shi +1

The wave kinetic equation (WKE) describing drift-wave (DW) turbulence is widely used in studies of zonal flows (ZFs) emerging from DW turbulence. However, this formulation neglects…