N. Kobayashi

activity

20012014

most citedAnomalous dielectric response in the dimer Mott insulator

κ

-(BEDT-TTF)

_{2}

_{2}

(CN)

_{3}

173 citations · 804 across the 33 of their papers we have counts for

collaborators

33 papers

cond-mat.supr-con2014★ 13 cited

Unscaling Superconducting Parameters with $T_{c}$ for Bi-2212 and Bi-2223: A Magnetotransport Study in the Superconductive Fluctuation Regime

Shintaro Adachi, Tomohiro Usui, Hironobu Kudo +12

To investigate the origin of the enhanced $T_{c}$ ( $\approx$ 110 K) of the trilayer cuprate superconductor Bi $_{2}$ Sr $_{2}$ Ca $_{2}$ Cu $_{3}$ O $_{10 + δ}$ (Bi-2223), we have performed sys…

cond-mat.str-el2014★ 9 cited

Thermal Conductivity due to Spinons in the One-Dimensional Quantum Spin System Sr2V3O9

Takayuki Kawamata, Masanori Uesaka, Mitsuhide Sato +4

We have measured the thermal conductivity along different directions of the S = 1/2 one-dimensional (1D) spin system Sr2V3O9 in magnetic fields up to 14 T. It has been found that t…

cond-mat.supr-con2014★ 15 cited

Doping Dependencies of Onset Temperatures for the Pseudogap and Superconductive Fluctuation in Bi $_{2}$ Sr $_{2}$ CaCu $_{2}$ O $_{8 + δ}$ , Studied from both In-Plane and Out-of-Plane Magnetoresistance Measurements

Tomohiro Usui, Daiki Fujiwara, Shintaro Adachi +12

To investigate the relationship between the pseudogap and superconductivity, we measured both the in-plane ( $ρ_{ab}$ ) and out-of-plane ( $ρ_{c}$ ) resistivity for oxygen-controlled Bi$…

cond-mat.supr-con2012★ 29 cited

Two-band superconductivity featuring different anisotropies in the ternary iron silicide Lu $_{2}$ Fe $_{3}$ Si $_{5}$

Y. Nakajima, H. Hidaka, T. Nakagawa +4

We report detailed studies of the upper critical field and low-temperature specific heat in the two-gap superconductor Lu $_{2}$ Fe $_{3}$ Si $_{5}$ . The anisotropy of the upper critica…

cond-mat.str-el2012★ 36 cited

Microscopic phase separation in triangular-lattice quantum spin magnet kappa-(BEDT-TTF)2Cu2(CN)3 probed by muon spin relaxation

Saori Nakajima, Takao Suzuki, Yasuyuki Ishii +8

The ground state of the quantum spin system kappa-(BEDT-TTF)2Cu2(CN)3 in which antiferromagnetically-interacting S=1/2 spins are located on a nearly equilateral triangular lattice…

cond-mat.mtrl-sci2011★ 4 cited

Suppression of the low-temperature phase-separated state under pressure in (Eu $_{1 - x}$ Gd $_{x}$ ) $_{0.6}$ Sr $_{0.4}$ MnO $_{3}$ ( $x = 0, 0.1$ )

Tasuku Inomata, Michiaki Matsukawa, Daichi Kimura +6

We have demonstrated the effect of pressure on the steplike metamagnetic transition and its associated magnetostriction in (Eu $_{1 - x}$ Gd $_{x}$ ) $_{0.6}$ Sr $_{0.4}$ MnO $_{3}$ ( $x = 0$ an…

Unscaling Superconducting Parameters with Tc​ for Bi-2212 and Bi-2223: A Magnetotransport Study in the Superconductive Fluctuation Regime

Thermal Conductivity due to Spinons in the One-Dimensional Quantum Spin System Sr2V3O9

Doping Dependencies of Onset Temperatures for the Pseudogap and Superconductive Fluctuation in Bi2​Sr2​CaCu2​O8+δ​, Studied from both In-Plane and Out-of-Plane Magnetoresistance Measurements

Two-band superconductivity featuring different anisotropies in the ternary iron silicide Lu2​Fe3​Si5​

Microscopic phase separation in triangular-lattice quantum spin magnet kappa-(BEDT-TTF)2Cu2(CN)3 probed by muon spin relaxation

Suppression of the low-temperature phase-separated state under pressure in (Eu1−x​Gdx​)0.6​Sr0.4​MnO3​ (x=0,0.1)

Unscaling Superconducting Parameters with $T_{c}$ for Bi-2212 and Bi-2223: A Magnetotransport Study in the Superconductive Fluctuation Regime

Doping Dependencies of Onset Temperatures for the Pseudogap and Superconductive Fluctuation in Bi $_{2}$ Sr $_{2}$ CaCu $_{2}$ O $_{8 + δ}$ , Studied from both In-Plane and Out-of-Plane Magnetoresistance Measurements

Two-band superconductivity featuring different anisotropies in the ternary iron silicide Lu $_{2}$ Fe $_{3}$ Si $_{5}$

Suppression of the low-temperature phase-separated state under pressure in (Eu $_{1 - x}$ Gd $_{x}$ ) $_{0.6}$ Sr $_{0.4}$ MnO $_{3}$ ( $x = 0, 0.1$ )