activity
19962023
most citedNonlinear collective effects in photon-photon and photon-plasma interactions

1k citations · 7.9k across the 166 of their papers we have counts for

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Showing 2005Show all

12 papers · 1 filter

hep-ph2005★ 11 cited

Self-compression and catastrophic collapse of photon bullets in vacuum

M. Marklund, B. Eliasson, P. K. Shukla

Photon-photon scattering, due to photons interacting with virtual electron-positron pairs, is an intriguing deviation from classical electromagnetism predicted by quantum electrody…

physics.plasm-ph2005★ 1 cited

Incoherent interaction of light with electron-acoustic waves

M. Marklund, P. K. Shukla

The equations governing the interaction between incoherent light and electron-acoustic waves are presented. The modulational instability properties of the system are studied, and t…

astro-ph2005★ 17 cited

Quantum electrodynamical shocks and solitons in astrophysical plasmas

M. Marklund, D. D. Tskhakaya, P. K. Shukla

The nonlinear propagation of low-frequency circularly polarized waves in a magnetized dusty plasma is analyzed. It is found that wave steepening and shock formation can take place…

hep-ph2005★ 189 cited

Using high-power lasers for detection of elastic photon-photon scattering

E. Lundstrom, G. Brodin, J. Lundin +5

The properties of four-wave interaction via the nonlinear quantum vacuum is investigated. The effect of the quantum vacuum is to generate photons with new frequencies and wave vect…

physics.plasm-ph2005★ 108 cited

Classical and quantum kinetics of the Zakharov system

M. Marklund

A kinetic theory for quantum Langmuir waves interacting nonlinearly with quantum ion-acoustic waves is derived. The formulation allows for a statistical analysis of the quantum cor…

physics.optics2005★ 2 cited

Statistical description of short pulses in long optical fibers: Effects of nonlocality

P. K. Shukla, M. Marklund

We present a statistical description of the propagation of short pulses in long optical fibers, taking into account the Kerr and nonlocal nonlinearities on an equal footing. We use…