Science · 2012 · 326 citations · 28 references
Natural SciencesMaterials SciencePhysicsCondensed Matter PhysicsElectronic MaterialsTransport PhenomenaCritical PhenomenaPhase TransitionsStrongly Correlated Electron SystemsSuperconducting MaterialsCharge Carrier DensityCritical TemperatureEffective MassHeavy-fermion SuperconductorsHigh-temperature SuperconductorsPenetration DepthPhase Transition TemperatureSuperconducting Critical Temperature
In a superconductor, the ratio of the carrier density, n, to its effective mass, m*, is a fundamental property directly reflecting the length scale of the superfluid flow, the London penetration depth, λ(L). In two-dimensional systems, this ratio n/m* (~1/λ(L)(2)) determines the effective Fermi temperature, T(F). We report a sharp peak in the x-dependence of λ(L) at zero temperature in clean samples of BaFe(2)(As(1)(-x)P(x))(2) at the optimum composition x = 0.30, where the superconducting transition temperature T(c) reaches a maximum of 30 kelvin. This structure may arise from quantum fluctuations associated with a quantum critical point. The ratio of T(c)/T(F) at x = 0.30 is enhanced, implying a possible crossover toward the Bose-Einstein condensate limit driven by quantum criticality.
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Superconductivity in iron compounds
G. R. Stewart · Reviews of Modern Physics · 2011 · 1.6K citations · Full text
Gap symmetry and structure of Fe-based superconductors
Reports on Progress in Physics · 2011 · 1.1K citations · Full text