1996
DOI: 10.1103/physrevlett.77.2145
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Comment on “Vortex Glass and Lattice Melting Transitions in a YNi2B2

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Cited by 3 publications
(2 citation statements)
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“…The oscillator is ultra-stable, (approximately 1 Hz in 4 MHz), and this leads to very high sensitivity, with typical resolutions of a fewÅ. Earlier experiments in cuprate superconductors have led to a wide variety of information regarding superconducting parameters such as the lower critical field H c1 and pinning forces κ P [12] and have also been recently used to study borocarbide superconductors where they have revealed new features in the H-T phase diagram [13,14]. The primary advantage of our technique is the ability to probe both the resistivity in the normal state and superfluid density in the superconducting state which is not possible with conventional techniques such as DC resistivity or AC susceptibility.…”
Section: A Rf Setupmentioning
confidence: 99%
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“…The oscillator is ultra-stable, (approximately 1 Hz in 4 MHz), and this leads to very high sensitivity, with typical resolutions of a fewÅ. Earlier experiments in cuprate superconductors have led to a wide variety of information regarding superconducting parameters such as the lower critical field H c1 and pinning forces κ P [12] and have also been recently used to study borocarbide superconductors where they have revealed new features in the H-T phase diagram [13,14]. The primary advantage of our technique is the ability to probe both the resistivity in the normal state and superfluid density in the superconducting state which is not possible with conventional techniques such as DC resistivity or AC susceptibility.…”
Section: A Rf Setupmentioning
confidence: 99%
“…Magnetic fields upto 70 kOe were applied using a superconducting magnet. This experimental technique has been extensively used to study high and low T c superconductors both in the Meissner and mixed states [12][13][14]. If either the skin depth δ or the superconducting penetration depth λ changes as functions of T or H, these changes can be measured as changes ∆f in resonant frequency using ∆(δ or λ) = −G ∆f , where G is a geometric factor.…”
Section: A Rf Setupmentioning
confidence: 99%