Comparison of T cell functions in psoriasis patients before and after cyclosporin A treatment

Takashima, A; Yamamoto, Keiichi; Matsunami, Eiichi; Mizuno, N.

doi:10.1016/0923-1811(90)90150-c

Cited by 1 publication

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“…We theoretically established that the exponential decay of conductance reported in Xu et al . is a consequence of Anderson localization …”

Section: Introductionmentioning

confidence: 71%

“…indicates the conductance decreases exponentially with L s according to

〈 \ln g 〉 \propto - \frac{L_{normals}}{ξ}

where ξ is the localization length that indicates the broadening of localized wave function. In contrast to the anomalous localization expressed as

〈 \ln g 〉 \propto - L_{normals}^{α} (α < 1)

for a simple ED‐AGNR model with chiral symmetry, Eqn () represents the characteristic behavior of Anderson localization . The difference comes from whether the chiral symmetry is broken or not; our model breaks the chiral symmetry by including the next‐nearest neighbor electron hopping as it actually exists in GNRs.…”

Section: Resultsmentioning

confidence: 97%

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Edge‐disorder effects on electric transport in metallic graphene nanoribbons at finite temperature

Takashima

Konabe

Yamamoto

2016

Surface & Interface Analysis

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We theoretically study electric transport in edge-disordered armchair graphene nanoribbons (ED-AGNRs) using an extended Hückel model combined with the non-equilibrium Green's function formulation. We find that ED-AGNRs exhibit the Anderson localization even at the Fermi energy (i.e., charge neutral point) originating from broken chiral symmetry of the system. Moreover, the localization length increases with temperature at low-density edge disorder, whereas it is almost independent of temperature at high-density one.

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“…We theoretically established that the exponential decay of conductance reported in Xu et al . is a consequence of Anderson localization …”

Section: Introductionmentioning

confidence: 71%

“…indicates the conductance decreases exponentially with L s according to

〈 \ln g 〉 \propto - \frac{L_{normals}}{ξ}

where ξ is the localization length that indicates the broadening of localized wave function. In contrast to the anomalous localization expressed as

〈 \ln g 〉 \propto - L_{normals}^{α} (α < 1)

Section: Resultsmentioning

confidence: 97%

Edge‐disorder effects on electric transport in metallic graphene nanoribbons at finite temperature

Takashima

Konabe

Yamamoto

2016

Surface & Interface Analysis

View full text Add to dashboard Cite

show abstract

Comparison of T cell functions in psoriasis patients before and after cyclosporin A treatment

Cited by 1 publication

References 0 publications

Edge‐disorder effects on electric transport in metallic graphene nanoribbons at finite temperature

Edge‐disorder effects on electric transport in metallic graphene nanoribbons at finite temperature

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