Conferences and symposia

Effective action and Green’s function for a compressible QH edge state

 a,  a, b,  c
a Landau Institute for Theoretical Physics, Russian Academy of Sciences, ul. Kosygina 2, Moscow, 119334, Russian Federation
b Massachusetts Institute of Technology, Cambridge, USA
c Harvard University, 17 Oxford Street, Lyman 331, Cambridge, MA, 02138, USA
Text can be downloaded in Russian. English translation is available on IOP Science.
PACS: 72.70.+m, 73.40.Hm, 73.50.Td (all)
DOI: 10.1070/PU1998v041n02ABEH000347
Citation: Levitov L S, Shitov A V, Halperin B I "Effective action and Green's function for a compressible QH edge state" Phys. Usp. 41 141–145 (1998)
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Оригинал: Левитов Л С, Шитов А В, Гальперин Б И «Эффективное действие и функция Грина для сжимаемого холловского краевого состояния» УФН 168 151–154 (1998); DOI: 10.3367/UFNr.0168.199802k.0151

References (15) Similar articles (20) ↓

  1. W. Apel, Yu.A. Bychkov “Microscopic derivation of the effective Lagrangian for skyrmions in an interacting two-dimensional electron gas at small g-factor41 134–138 (1998)
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  9. W. Hansen, D. Schmerek, C. Steinebach “Ground states in one-dimensional electron systems41 175–178 (1998)
  10. V.M. Pudalov “From the quantum Hall effect to a Wigner crystal37 917–920 (1994)
  11. L.S. Levitov, A.V. Shitov “Coulomb anomaly of tunnelling into a poor conductor39 847–847 (1996)
  12. V.F. Gantmakher “Superconductor-insulator transitions and insulators with localized pairs41 214–217 (1998)
  13. L. Gorelik, S. Kulinich et alPumping of energy into a mesoscopic ring. Exactly solvable model41 178–182 (1998)
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  19. M.E. Gershenson, Yu.B. Khavin, A.L. Bogdanov “Electrons in quasi-one-dimensional conductors: from high-temperature diffusion to low-temperature hopping41 186–189 (1998)
  20. M. Pascaud, G. Montambaux “Interference effects in mesoscopic disordered rings and wires41 182–186 (1998)

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