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Dive into the research topics where Rui Sakano is active.

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Featured researches published by Rui Sakano.


Physical Review Letters | 2011

Evolution of the Kondo effect in a quantum dot probed by shot noise

Yoshiaki Yamauchi; Koji Sekiguchi; Kensaku Chida; Tomonori Arakawa; Shuji Nakamura; Kensuke Kobayashi; Teruo Ono; Tatsuya Fujii; Rui Sakano

We measure the current and shot noise in a quantum dot in the Kondo regime to address the nonequilibrium properties of the Kondo effect. By systematically tuning the temperature and gate voltages to define the level positions in the quantum dot, we observe an enhancement of the shot noise as temperature decreases below the Kondo temperature, which indicates that the two-particle scattering process grows as the Kondo state evolves. Below the Kondo temperature, the Fano factor defined at finite temperature is found to exceed the expected value of unity from the noninteracting model, reaching 1.8±0.2.


Journal of the Physical Society of Japan | 2007

Thermopower of multiorbital kondo effect via single quantum dot system at finite temperatures

Rui Sakano; Tomoko Kita; Norio Kawakami

We study the thermopower and some related transport quantities due to the orbital Kondo effect in a single quantum dot system with a finite value of Coulomb repulsion by means of the noncrossing approximation applied to the multiorbital impurity Anderson model. It is elucidated how the asymmetry of the renormalized tunneling resonance due to the two-orbital Kondo effect causes characteristic behavior of the thermopower at finite temperatures under gate-voltage and magnetic-field control, which is compared with that of the ordinary spin Kondo effect.


Physical Review B | 2006

Conductance via the multiorbital Kondo effect in single quantum dots

Rui Sakano; Norio Kawakami

We study the Kondo effect in a single quantum dot system with two or three orbitals by using the Bethe-ansatz exact solution at zero temperature and the non-crossing approximation at finite temperatures. For the two-orbital Kondo effect, the conductance is shown to be constant at absolute zero in any magnetic fields, but decrease monotonically with increasing fields at finite temperatures. In the case with more orbitals, the conductance increases at absolute zero, while it features a maximum structure as a function of the magnetic field at finite temperatures. We discuss how these characteristic transport properties come from the multi orbital Kondo effect in magnetic fields.


Physical Review B | 2011

Kondo crossover in shot noise of a single quantum dot with orbital degeneracy

Rui Sakano; Tatsuya Fujii; Akira Oguri

We investigate out of equilibrium transport through an orbital Kondo system realized in a single quantum dot, described by the multiorbital impurity Anderson model. Shot noise and current are calculated up to the third order in bias voltage in the particle-hole symmetric case, using the renormalized perturbation theory. The derived expressions are asymptotically exact at low energies. The resulting Fano factor of the backscattering current


Physical Review B | 2005

Kondo Effect in Multiple-Dot Systems

Rui Sakano; Norio Kawakami

F_b


Physical Review Letters | 2017

Quantum Fluctuations along Symmetry Crossover in a Kondo-Correlated Quantum Dot

Meydi Ferrier; Tomonori Arakawa; Tokuro Hata; Ryo Fujiwara; Raphaelle Delagrange; R. Deblock; Yoshimichi Teratani; Rui Sakano; Akira Oguri; Kensuke Kobayashi

is expressed in terms of the Wilson ratio


Physical Review Letters | 2012

Full Counting Statistics for Orbital-Degenerate Impurity Anderson Model with Hund's Rule Exchange Coupling

Rui Sakano; Yunori Nishikawa; Akira Oguri; A. C. Hewson; S. Tarucha

R


Physical Review B | 2011

Full counting statistics for SU(N) impurity Anderson model

Rui Sakano; Akira Oguri; Takeo Kato; S. Tarucha

and the orbital degeneracy


Physical Review B | 2011

1/(N−1)expansion based on a perturbation theory inUfor the Anderson model withN-fold degeneracy

Akira Oguri; Rui Sakano; Tatsuya Fujii

N


Journal of the Korean Physical Society | 2013

1/(N - 1) expansion approach to full-counting statistics for the SU(N) Anderson model

Akira Oguri; Rui Sakano

as

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