21,253 research outputs found
Confocal microscopic image sequence compression using vector quantization and 3D pyramids
The 3D pyramid compressor project at the University of Glasgow has developed a compressor for images obtained from CLSM device. The proposed method using a combination of image pyramid coder and vector quantization techniques has good performance at compressing confocal volume image data. An experiment was conducted on several kinds of CLSM data using the presented compressor compared to other well-known volume data compressors, such as MPEG-1. The results showed that the 3D pyramid compressor gave higher subjective and objective image quality of reconstructed images at the same compression ratio and presented more acceptable results when applying image processing filters on reconstructed images
Necessity of integral formalism
To describe the physical reality, there are two ways of constructing the
dynamical equation of field, differential formalism and integral formalism. The
importance of this fact is firstly emphasized by Yang in case of gauge field
[Phys. Rev. Lett. 33 (1974) 445], where the fact has given rise to a deeper
understanding for Aharonov-Bohm phase and magnetic monopole [Phys. Rev. D. 12
(1975) 3845]. In this paper we shall point out that such a fact also holds in
general wave function of matter, it may give rise to a deeper understanding for
Berry phase. Most importantly, we shall prove a point that, for general wave
function of matter, in the adiabatic limit, there is an intrinsic difference
between its integral formalism and differential formalism. It is neglect of
this difference that leads to an inconsistency of quantum adiabatic theorem
pointed out by Marzlin and Sanders [Phys. Rev. Lett. 93 (2004) 160408]. It has
been widely accepted that there is no physical difference of using differential
operator or integral operator to construct the dynamical equation of field.
Nevertheless, our study shows that the Schrodinger differential equation (i.e.,
differential formalism for wave function) shall lead to vanishing Berry phase
and that the Schrodinger integral equation (i.e., integral formalism for wave
function), in the adiabatic limit, can satisfactorily give the Berry phase.
Therefore, we reach a conclusion: There are two ways of describing physical
reality, differential formalism and integral formalism; but the integral
formalism is a unique way of complete description.Comment: 13Page; Schrodinger differential equation shall lead to vanishing
Berry phas
Langevin Dynamics of the vortex matter two-stage melting transition in Bi_2Sr_2CaCu_2O in the presence of straight and of tilted columnar defects
In this paper we use London Langevin molecular dynamics simulations to
investigate the vortex matter melting transition in the highly anisotropic
high-temperature superconductor material Bi_2Sr_2CaCu_2O in the
presence of low concentration of columnar defects (CDs). We reproduce with
further details our previous results obtained by using Multilevel Monte Carlo
simulations that showed that the melting of the nanocrystalline vortex matter
occurs in two stages: a first stage melting into nanoliquid vortex matter and a
second stage delocalization transition into a homogeneous liquid. Furthermore,
we report on new dynamical measurements in the presence of a current that
identifies clearly the irreversibility line and the second stage delocalization
transition. In addition to CDs aligned along the c-axis we also simulate the
case of tilted CDs which are aligned at an angle with respect to the applied
magnetic field. Results for CDs tilted by with respect to c-axis
show that the locations of the melting and delocalization transitions are not
affected by the tilt when the ratio of flux lines to CDs remains constant. On
the other hand we argue that some dynamical properties and in particular the
position of the irreversibility line should be affected.Comment: 13 pages, 11 figure
Kayaking and wagging of liquid crystals under shear: Comparing director and mesogen motions
Rod-like colloids in dense solutions perform collective orientational motions under shear flow. The periodic tumbling motions of the director, i.e. the average orientation of the rods, are commonly characterized as kayaking, wagging and flow-aligning, in order of increasing shear rate. Our event-driven Brownian dynamics simulations of rigid spherocylinders reproduce these three distinct director motions, but also clearly show, for the first time, that the individual mesogens are kayaking at all shear rates. The synchrony of the mesogens's motions gradually decreases with increasing shear rate, which at a critical shear rate causes a transition of the apparent collective motion from kayaking to wagging. The rods's persistent kayaking also explains the continuity of the tumbling period at this transition and the smooth change from wagging to flow-aligning observed at higher shear rates
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