2000
DOI: 10.1088/0741-3335/42/4/307
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Stopping power in dense, high-temperature plasmas

Abstract: Within the framework of density-response formalism and starting from the effective potential which simulates quantum effects of diffraction and symmetry, an expression for the longitudinal dielectric function of semiclassical two-component plasmas is proposed. On the basis of that dielectric function, the stopping power in dense, high-temperature plasmas is calculated. It is found that quantum effects lead to energy loss enhancement when the velocity of an injected particle is small enough. An analytical expre… Show more

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Cited by 29 publications
(19 citation statements)
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References 11 publications
(13 reference statements)
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“…18 Very recently, the effective screened potential 20 of the charged particle interaction in strongly coupled semiclassical plasmas taking into account both the collective screening effects and quantum-mechanical effects of diffraction has been obtained on the analysis of the dielectric response function. 18 Very recently, the effective screened potential 20 of the charged particle interaction in strongly coupled semiclassical plasmas taking into account both the collective screening effects and quantum-mechanical effects of diffraction has been obtained on the analysis of the dielectric response function.…”
Section: Differential Bremsstrahlung Radiation Cross Section In Smentioning
confidence: 99%
See 1 more Smart Citation
“…18 Very recently, the effective screened potential 20 of the charged particle interaction in strongly coupled semiclassical plasmas taking into account both the collective screening effects and quantum-mechanical effects of diffraction has been obtained on the analysis of the dielectric response function. 18 Very recently, the effective screened potential 20 of the charged particle interaction in strongly coupled semiclassical plasmas taking into account both the collective screening effects and quantum-mechanical effects of diffraction has been obtained on the analysis of the dielectric response function.…”
Section: Differential Bremsstrahlung Radiation Cross Section In Smentioning
confidence: 99%
“…The Born formula for the electron-ion bremsstrahlung cross section, the so-called nonrelativistic Bethe-Heitler 1,5 formula, has been widely used for the nonrelativistic electron-ion bremsstrahlung process. [17][18][19] Then, the electronion bremsstrahlung processes in strongly coupled plasmas must be different from those in weakly coupled ideal plasmas. However, the Bethe-Heitler cross section approaches zero near the threshold because of the inaccuracy of the Born approximation near the spectral cutoff region.…”
Section: Introductionmentioning
confidence: 99%
“…An integro-differential equation for the effective potential of the particle interaction, taking into account the simultaneous correlations of N particles, has been obtained on the basis of a sequential solution of the chain of Bogolyubov equations for the equilibrium distribution function of particles of a classical nonideal plasma, and an analytical expression for the pseudopotential (Baimbetov et al 1995) of the particle interaction in a nonideal plasma has been obtained by application of the spline approximation. Using the pseudopotential model, taking into account plasma-screening and collective effects (Arkhipov et al 2000a(Arkhipov et al ,b, 2001, the interaction potential V NI (r) between the projectile electron and the target ion with charge Z in a classical nonideal plasma can be written as…”
Section: Classical Bremsstrahlung Cross-sectionmentioning
confidence: 99%
“…In strongly coupled semiclassical plasmas, the interaction potential is cannot be described by the Debye-Hückel-type because of nonideal particle interactions due to collective plasma screening and quantummechanical effects. [11][12][13] Then, the elastic electron-ion collisions in strongly coupled plasmas must be different from those in weakly coupled ideal plasmas. It has been known that the eikonal method 14 -16 has a great advantage since we can obtain the generalized electron wave function in terms of the eikonal phase including various physical properties of the surrounding plasma.…”
Section: Introductionmentioning
confidence: 99%