# Landau Diamagnetism of Degenerate Collisional Plasma

@article{Latyshev2010LandauDO, title={Landau Diamagnetism of Degenerate Collisional Plasma}, author={Anatoly V. Latyshev and Alexander A. Yushkanov}, journal={arXiv: Mathematical Physics}, year={2010} }

For the first time the kinetic description of Landau diamagnetism for degenerate collisional plasma is given. The correct expression for transverse electric conductivity of the quantum plasma, found by authors (see arXiv:1002.1017 [math-ph] 4 Feb 2010) is used. In work S. Dattagupta, A.M. Jayannavar and N. Kumar [Current science, V. 80, No. 7, 10 April, 2001] was discussed the important problem of dissipation (collisions) influence on Landau diamagnetism. The analysis of this problem is given…

## References

SHOWING 1-9 OF 9 REFERENCES

### Landau diamagnetism revisited

- Physics
- 2001

The problem of diamagnetism, solved by Landau, continues to pose fascinating issues which have relevance even today. These issues relate to inherent quantum nature of the problem, the role of…

### Transverse electric conductivity of quantum collisional plasmas

- Physics
- 2010

Formulas for calculation of transverse dielectric function and transverse electric conductivity in quantum collisional plasmas under arbitrary degree of degeneracy of the electron gas are received.…

### Classical Langevin dynamics of a charged particle moving on a sphere and diamagnetism: A surprise

- Physics
- 2008

It is generally known that the orbital diamagnetism of a classical system of charged particles in thermal equilibrium is identically zero —the Bohr-van Leeuwen theorem. Physically, this null result…

### Lindhard Dielectric Functions with a Finite Electron Lifetime

- Physics
- 1969

The finite-electron-lifetime expressions for the longitudinal and transverse dielectric functions of a free-electron gas obtained by Lindhard in the self-consistent-field approximation are examined.…

### Electrodynamics of continuous media

- Physics
- 1960

Electrostatics of conductors Static magnetic field Superconductivity The propagation of electromagnetic waves Spatial dispersion Diffraction of X rays in crystals.

### and E

- M. Lifshitz, Statistical Physics, part 1, Butterworth-Heinemann, Oxford,
- 1980