4,306 research outputs found

    Amorphization of Vortex Matter and Reentrant Peak Effect in YBa2_2Cu3_3O7δ_{7-\delta}

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    The peak effect (PE) has been observed in a twinned crystal of YBa2_2Cu3_3O7δ_{7-\delta} for H\parallelc in the low field range, close to the zero field superconducting transition temperature (Tc_c(0)) . A sharp depinning transition succeeds the peak temperature Tp_p of the PE. The PE phenomenon broadens and its internal structure smoothens out as the field is increased or decreased beyond the interval between 250 Oe and 1000 Oe. Moreover, the PE could not be observed above 10 kOe and below 20 Oe. The locus of the Tp_p(H) values shows a reentrant characteristic with a nose like feature located at Tp_p(H)/Tc_c(0)\approx0.99 and H\approx100 Oe (where the FLL constant a0_0\approxpenetration depth λ\lambda). The upper part of the PE curve (0.5 kOe<<H<<10 kOe) can be fitted to a melting scenario with the Lindemann number cL_L\approx0.25. The vortex phase diagram near Tc_c(0) determined from the characteristic features of the PE in YBa2_2Cu3_3O7δ_{7-\delta}(H\parallelc) bears close resemblance to that in the 2H-NbSe2_2 system, in which a reentrant PE had been observed earlier.Comment: 15 pages and 7 figure

    Vortex Phase Diagram of weakly pinned YBa2_2Cu3_3O7δ_{7-\delta} for H \parallel c

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    Vortex phase diagram in a weakly pinned crystal of YBCO for H \parallel c is reviewed in the light of a recent elucidation of the process of `inverse melting' in a Bismuth cuprate system and the imaging of an interface between the ordered and the disordered regions across the peak effect in 2H-NbSe2_2. In the given YBCO crystal, a clear distinction can be made between the second magnetization peak (SMP) and the peak effect (PE) between 65 K and 75 K. The field region between the peak fields of the SMP (Hsmpm^m_{smp}) and the onset fields of the PE (Hpeon^{on}_{pe})is not only continuously connected to the Bragg glass phase at lower fields but it is also sandwiched between the higher temperature vortex liquid phase and the lower temperature vortex glass phase. Thus, an ordered vortex state between Hsmpm^m_{smp} and Hpeon^{on}_{pe} can get transformed to the (disordered) vortex liquid state on heating as well as to the (disordered) vortex glass state on cooling, a situation analogous to the thermal melting and the inverse melting phenomenon seen in a Bismuth cuprate.Comment: Presented in IWCC-200

    Quantum Algorithm for the Collision Problem

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    In this note, we give a quantum algorithm that finds collisions in arbitrary r-to-one functions after only O((N/r)^(1/3)) expected evaluations of the function. Assuming the function is given by a black box, this is more efficient than the best possible classical algorithm, even allowing probabilism. We also give a similar algorithm for finding claws in pairs of functions. Furthermore, we exhibit a space-time tradeoff for our technique. Our approach uses Grover's quantum searching algorithm in a novel way.Comment: 8 pages, LaTeX2

    High-pressure x-ray diffraction study of bulk and nanocrystalline PbMoO4

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    We studied the effects of high-pressure on the crystalline structure of bulk and nanocrystalline scheelite-type PbMoO4. We found that in both cases the compressibility of the materials is highly non-isotropic, being the c-axis the most compressible one. We also observed that the volume compressibility of nanocrystals becomes higher that the bulk one at 5 GPa. In addition, at 10.7(8) GPa we observed the onset of an structural phase transition in bulk PbMoO4. The high-pressure phase has a monoclinic structure similar to M-fergusonite. The transition is reversible and not volume change is detected between the low- and high-pressure phases. No additional structural changes or evidence of decomposition are found up to 21.1 GPa. In contrast nanocrystalline PbMoO4 remains in the scheelite structure at least up to 16.1 GPa. Finally, the equation of state for bulk and nanocrystalline PbMoO4 are also determined.Comment: 18 pages, 4 figure

    Energy and Efficiency of Adiabatic Quantum Search Algorithms

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    We present the results of a detailed analysis of a general, unstructured adiabatic quantum search of a data base of NN items. In particular we examine the effects on the computation time of adding energy to the system. We find that by increasing the lowest eigenvalue of the time dependent Hamiltonian {\it temporarily} to a maximum of N\propto \sqrt{N}, it is possible to do the calculation in constant time. This leads us to derive the general theorem which provides the adiabatic analogue of the N\sqrt{N} bound of conventional quantum searches. The result suggests that the action associated with the oracle term in the time dependent Hamiltonian is a direct measure of the resources required by the adiabatic quantum search.Comment: 6 pages, Revtex, 1 figure. Theorem modified, references and comments added, sections introduced, typos corrected. Version to appear in J. Phys.

    Extending scientific computing system with structural quantum programming capabilities

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    We present a basic high-level structures used for developing quantum programming languages. The presented structures are commonly used in many existing quantum programming languages and we use quantum pseudo-code based on QCL quantum programming language to describe them. We also present the implementation of introduced structures in GNU Octave language for scientific computing. Procedures used in the implementation are available as a package quantum-octave, providing a library of functions, which facilitates the simulation of quantum computing. This package allows also to incorporate high-level programming concepts into the simulation in GNU Octave and Matlab. As such it connects features unique for high-level quantum programming languages, with the full palette of efficient computational routines commonly available in modern scientific computing systems. To present the major features of the described package we provide the implementation of selected quantum algorithms. We also show how quantum errors can be taken into account during the simulation of quantum algorithms using quantum-octave package. This is possible thanks to the ability to operate on density matrices
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