24,642 research outputs found
Generation of a composite grid for turbine flows and consideration of a numerical scheme
A composite grid was generated for flows in turbines. It consisted of the C-grid (or O-grid) in the immediate vicinity of the blade and the H-grid in the middle of the blade passage between the C-grids and in the upstream region. This new composite grid provides better smoothness, resolution, and orthogonality than any single grid for a typical turbine blade with a large camber and rounded leading and trailing edges. The C-H (or O-H) composite grid has an unusual grid point that is connected to more than four neighboring nodes in two dimensions (more than six neighboring nodes in three dimensions). A finite-volume lower-upper (LU) implicit scheme to be used on this grid poses no problem and requires no special treatment because each interior cell of this composite grid has only four neighboring cells in two dimensions (six cells in three dimensions). The LU implicit scheme was demonstrated to be efficient and robust for external flows in a broad flow regime and can be easily applied to internal flows and extended from two to three dimensions
Single Cooper-pair pumping in the adiabatic limit and beyond
We demonstrate controlled pumping of Cooper pairs down to the level of a
single pair per cycle, using an rf-driven Cooper-pair sluice. We also
investigate the breakdown of the adiabatic dynamics in two different ways. By
transferring many Cooper pairs at a time, we observe a crossover between pure
Cooper-pair and mixed Cooper-pair-quasiparticle transport. By tuning the
Josephson coupling that governs Cooper-pair tunneling, we characterize
Landau-Zener transitions in our device. Our data are quantitatively accounted
for by a simple model including decoherence effects.Comment: 5 pages, 5 figure
Renormalization analysis of intermittency in two coupled maps
The critical behavior for intermittency is studied in two coupled
one-dimensional (1D) maps. We find two fixed maps of an approximate
renormalization operator in the space of coupled maps. Each fixed map has a
common relavant eigenvaule associated with the scaling of the control parameter
of the uncoupled one-dimensional map. However, the relevant ``coupling
eigenvalue'' associated with coupling perturbation varies depending on the
fixed maps. These renormalization results are also confirmed for a
linearly-coupled case.Comment: 11 pages, RevTeX, 2 eps figure
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