58,770 research outputs found
Energetics and kinetics of Li intercalation in irradiated graphene scaffolds
In the present study we investigate the irradiation-defects hybridized
graphene scaffold as one potential building material for the anode of Li-ion
batteries. Designating the Wigner V22 defect as a representative, we illustrate
the interplay of Li atoms with the irradiation-defects in graphene scaffolds.
We examine the adsorption energetics and diffusion kinetics of Li in the
vicinity of a Wigner V22 defect using density functional theory calculations.
The equilibrium Li adsorption sites at the defect are identified and shown to
be energetically preferable to the adsorption sites on pristine (bilayer)
graphene. Meanwhile the minimum energy paths and corresponding energy barriers
for Li migration at the defect are determined and computed. We find that while
the defect is shown to exhibit certain trapping effects on Li motions on the
graphene surface, it appears to facilitate the interlayer Li diffusion and
enhance the charge capacity within its vicinity because of the reduced
interlayer spacing and characteristic symmetry associated with the defect. Our
results provide critical assessment for the application of irradiated graphene
scaffolds in Li-ion batteries.Comment: 23 pages, 5 figure
Nonlinear robust controller design for multi-robot systems with unknown payloads
This work is concerned with the control problem of a multi-robot system handling a payload with unknown mass properties. Force constraints at the grasp points are considered. Robust control schemes are proposed that cope with the model uncertainty and achieve asymptotic path tracking. To deal with the force constraints, a strategy for optimally sharing the task is suggested. This strategy basically consists of two steps. The first detects the robots that need help and the second arranges that help. It is shown that the overall system is not only robust to uncertain payload parameters, but also satisfies the force constraints
Gravitational Effects on the Neutrino Oscillation
The propagation of neutrinos in a gravitational field is studied. A method of
calculating a covariant quantum-mechanical phase in a curved space-time is
presented. The result is used to calculate gravitational effects on the
neutrino oscillation in the presence of a gravitational field. We restrict our
discussion to the case of the Schwartzschild metric. Specifically, the cases of
the radial propagation and the non-radial propagation are considered. A
possible application to gravitational lensing of neutrinos is also suggested.Comment: 15 pages, RevTex, No figures. Minor modifications and some typos
correcte
Effect of excited states and applied magnetic fields on the measured hole mobility in an organic semiconductor
Copyright 2010 by the American Physical Society. Article is available at
Charmonium mass splittings at the physical point
We present results from an ongoing study of mass splittings of the lowest
lying states in the charmonium system. We use clover valence charm quarks in
the Fermilab interpretation, an improved staggered (asqtad) action for sea
quarks, and the one-loop, tadpole-improved gauge action for gluons. This study
includes five lattice spacings, 0.15, 0.12, 0.09, 0.06, and 0.045 fm, with two
sets of degenerate up- and down-quark masses for most spacings. We use an
enlarged set of interpolation operators and a variational analysis that permits
study of various low-lying excited states. The masses of the sea quarks and
charm valence quark are adjusted to their physical values. This large set of
gauge configurations allows us to extrapolate results to the continuum physical
point and test the methodology.Comment: 7 pp, 6 figs, Lattice 201
Low lying charmonium states at the physical point
We present results for the mass splittings of low-lying charmonium states
from a calculation with Wilson clover valence quarks with the Fermilab
interpretation on an asqtad sea. We use five lattice spacings and two values of
the light sea quark mass to extrapolate our results to the physical point.
Sources of systematic uncertainty in our calculation are discussed and we
compare our results for the 1S hyperfine splitting, the 1P-1S splitting and the
P-wave spin orbit and tensor splittings to experiment.Comment: For the Fermilab Lattice and MILC Collaborations; 7 pages, 6 figures;
Contribution to the 32nd International Symposium on Lattice Field Theory,
23-28 June, 2014, Columbia University New York, N
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