2011
DOI: 10.1134/s0021364011130145
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Electron-electron scattering and nonequilibrium noise in sharvin contacts

Abstract: We consider wide ballistic microcontacts with electron-electron scattering in the leads and calculate electric noise and nonlinear conductance in them. Due to a restricted geometry the collisions of electrons result in a shot noise even though they conserve the total momentum of electrons. We obtain the noise and the conductivity for arbitrary relations between voltage V and temperature T . The positive inelastic correction to the Sharvin conductance is proportional to T at low voltages eV ≪ T , and to |V | at… Show more

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Cited by 21 publications
(33 citation statements)
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References 13 publications
(18 reference statements)
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“…At increasing dc bias voltage |V | across the PC we observe that R diff decreases by almost a factor of 2, roughly linear in V (solid line). This observation is qualitatively analogous to the T -dependence of the linear response PC resistance 9 and signifies a drag-like nonlinear contribution |δI| ∼ V 2 in the e-e scattering scenario 6 . Similar behavior is observed in all our samples, see the inset of fig.…”
Section: -7supporting
confidence: 64%
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“…At increasing dc bias voltage |V | across the PC we observe that R diff decreases by almost a factor of 2, roughly linear in V (solid line). This observation is qualitatively analogous to the T -dependence of the linear response PC resistance 9 and signifies a drag-like nonlinear contribution |δI| ∼ V 2 in the e-e scattering scenario 6 . Similar behavior is observed in all our samples, see the inset of fig.…”
Section: -7supporting
confidence: 64%
“…In the linear response regime the PC conductance was predicted to increase linearly with T in qualitative agreement with experiments 8,9 . In the nonlinear transport regime the same mechanism should give rise to the excess current contribution in the PC |δI| ∝ V 2 and the excess shot noise with a spectral density of 2|eδI| 6 . These hallmarks of the drag-like e-e scattering mechanism we attempt to observe here.…”
Section: -7mentioning
confidence: 92%
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“…In Table III, we provide numerical estimates of the phase boundary for J 3 = 0, i.e., along the J 1 -J 2 line obtained by PFFRG and other numerical approaches. The observation that for FM J 1 the stripe AF order extends at the expense of FM order follows from the fact that quantum fluctuations, in general, do not alter the FM state (including its ground state energy) as its an eigenstate of the Heisenberg exchange Hamiltonian and thus free of macroscopic zero-point vibrations [5,86], however, act on AF orders, e.g., by lowering their ground state energies. Hence, compared to the classical case, phase boundaries be-…”
Section: B Quantum Phase Diagrammentioning
confidence: 99%