activity
20022026
most citedEnvelope Solitons of Nonlinear Schrodinger Equation with an Anti-cubic Nonlinearity

76 citations · 216 across the 10 of their papers we have counts for

collaborators

10 papers

physics.plasm-ph2026

Trapping: The "Waterfall" of Vlasov-Poisson Dynamics and the Post-Transient Emergence of Drift-Independent Hole Structures in Collisionless Plasmas

Hans Schamel

A key aspect of structure formation in collisionless plasmas is particle trapping or, more precisely, the gap this process leaves in the theoretical description. While the dynamics…

physics.plasm-ph2024

On the linearity and stability of electrostatic structures based on the Schamel equation

Hans Schamel, Efim Pelinovsky, Marcelo V Flamarion

This paper contributes in the first part to the correct understanding of the linear limit in the Schamel equation (S-equation) from the perspective of structure formation in collis…

physics.plasm-ph2021★ 1 cited

Pattern formation in Vlasov-Poisson plasmas beyond Landau caused by the continuous spectra of electron and ion hole equilibria

Hans Schamel

This review presents an upgraded wave theory adapted to the high fluctuation level of driven realistic i.e. non-idealized plasmas. Above all, this means giving up the well-known co…

physics.plasm-ph2019★ 8 cited

Ultra slow electron holes in collisionless plasmas: stability at high ion temperature

D. Mandal, D. Sharma, H. Schamel

Numerical simulations recover ultra slow electron holes (EH) of electron-acoustic genre propagating stably well below the ion acoustic speed where the ion response disallows any kn…

physics.plasm-ph2018

Electron hole instability in linearly sub-critical plasmas

Debraj Mandal, Devendra Sharma, Hans Schamel

Electron holes (EH) are highly stable non-linear structures met omnipresently in driven collision-less hot plasmas. A mechanism destabilizing small perturbations into holes is esse…

physics.plasm-ph2015★ 2 cited

The successive formation and disappearance of density structures in simple expanding systems

A. R. Karimov, H. Schamel

The Lagrangian fluid description is employed to solve the initial value problem for one-dimensional, compressible fluid flows represented by the Euler-Poisson system. Exact nonline…