55 research outputs found
Search for Cooper-pair Fluctuations in Severely Underdoped YBCO Films
The preformed-pairs theory of pseudogap physics in high- superconductors
predicts a nonanalytic -dependence for the -plane superfluid fraction,
, at low temperatures in underdoped cuprates. We report high-precision
measurements of on severely underdoped YBaCuO and
YCaBaCuO films. At low , looks more
like than , in disagreement with theory.Comment: 3 pages, 2 figure
Anomalously Sharp Superconducting Transitions in Overdoped Films
We present measurements of -plane resistivity and
superfluid density [, = magnetic penetration
depth] in films. As Sr concentration exceeds about
0.22, the superconducting transition sharpens dramatically, becoming as narrow
as 200 mK near the super-to-normal metal quantum critical point. At the same
time, , , and transition temperature
decrease, and upward curvature develops in . Given the sharp
transitions, we interpret these results in the context of a homogeneous d-wave
superconducting state, with elastic scattering that is enhanced relative to
underdoped LSCO due to weaker electron correlations. This interpretation
conflicts with the viewpoint that the overdoped state is inhomogeneous due to
phase separation into superconducting and normal metal regions.Comment: 21 pages including 3 figures and 56 references. This version includes
responses to referees and slight correction of data on two films. Conclusions
the same as befor
Field-dependent diamagnetic transition in magnetic superconductor
The magnetic penetration depth of single crystal
was measured down to 0.4 K in dc fields up
to 7 kOe. For insulating , Sm spins order at the
N\'{e}el temperature, K, independent of the applied field.
Superconducting ( K) shows a
sharp increase in diamagnetic screening below which varied from
4.0 K () to 0.5 K ( 7 kOe) for a field along the c-axis. If the
field was aligned parallel to the conducting planes, remained
unchanged. The unusual field dependence of indicates a spin freezing
transition that dramatically increases the superfluid density.Comment: 4 pages, RevTex
Stability Analysis for Impulsive Systems: 2D Vector Lyapunov Function Approach
This paper contributes to the stability analysis for impulsive dynamical systems based on a vector Lyapunov function and its divergence operator. The new method relies on a 2D time domain representation. The result is illustrated for the exponential stability of linear impulsive systems based on LMIs. The obtained results provide some notions of minimum and maximum dwell-time. Some examples illustrate the feasibility of the proposed approach
Quantum oscillations from Fermi arcs
When a metal is subjected to strong magnetic field B nearly all measurable
quantities exhibit oscillations periodic in 1/B. Such quantum oscillations
represent a canonical probe of the defining aspect of a metal, its Fermi
surface (FS). In this study we establish a new mechanism for quantum
oscillations which requires only finite segments of a FS to exist. Oscillations
periodic in 1/B occur if the FS segments are terminated by a pairing gap. Our
results reconcile the recent breakthrough experiments showing quantum
oscillations in a cuprate superconductor YBCO, with a well-established result
of many angle resolved photoemission (ARPES) studies which consistently
indicate "Fermi arcs" -- truncated segments of a Fermi surface -- in the normal
state of the cuprates.Comment: 8 pages, 5 figure
Stability analysis of networked control systems using a switched linear systems approach.
Abstract. In this paper, we study the stability of Networked Control Systems (NCSs) that are subject to time-varying transmission intervals and communication constraints in the sense that, per transmission, only one node can access the network and send its information. The order in which nodes send their information is dictated by a network protocol, such as the well-known Round Robin (RR) or Try-Once-Discard (TOD) protocol. Focussing on linear plants and linear continuous-time or discrete-time controllers, we model the NCS with time-varying transmission intervals as a discrete-time switched linear uncertain system. We obtain bounds for the allowable range of transmission intervals in terms of both minimal and maximal allowable transmission intervals. Hereto, a new convex overapproximation of the uncertain switched system is proposed, using a polytopic system with norm-bounded uncertainty, and new stability results for this class of hybrid systems are developed. On the benchmark example of a batch reactor, we explicitly exploit the linearity of the system, leading to a significant reduction in conservatism with respect to the existing approaches
Quantum critical behaviour in the superfluid density of strongly underdoped ultrathin cuprate films
A central issue in the physics of high temperature superconductors is to
understand superconductivity within a single copper-oxide layer or bilayer, the
fundamental structural unit in the cuprates, and how it is lost with
underdoping. As mobile holes are removed from the CuO_2 planes, the transition
temperature T_C and superfluid density n_S decrease in a surprisingly
correlated fashion in crystals and thick films. We seek to elucidate the
intrinsic physics of bilayers in the strongly underdoped regime, near the
critical doping level where superconductivity disappears. We report
measurements of n_S(T) in films of Y_{1-x}Ca_xBa_2Cu_3O_{7-\delta} as thin as
two copper-oxide bilayers with T_C's as low as 3 K. In addition to seeing the
two-dimensional (2D) Kosterlitz-Thouless-Berezinski transition at T_C, we
observe a remarkable scaling of T_C with n_S(0) that demonstrates that the
disappearance of superconductivity with underdoping is due to quantum
fluctuations near a T = 0 2D quantum critical point.Comment: 13 pages, 2 figur
Stability Analysis for Impulsive Systems: 2D Vector Lyapunov Function Approach
This paper contributes to the stability analysis for impulsive dynamical systems based on a vector Lyapunov function and its divergence operator. The new method relies on a 2D time domain representation. The result is illustrated for the exponential stability of linear impulsive systems based on LMIs. The obtained results provide some notions of minimum and maximum dwell-time. Some examples illustrate the feasibility of the proposed approach
Stability analysis for discrete time switched systems with temporary uncertain switching signal
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