3,025 research outputs found
Susceptibility of a spinon Fermi surface coupled to a U(1) gauge field
We study the theory of a U(1) gauge field coupled to a spinon Fermi surface.
Recently this model has been proposed as a possible description of the organic
compound . We calculate the susceptibility of
this system and in particular examine the effect of pairing of the underlying
spin liquid. We show that this proposed theory is consistent with the observed
susceptibility measurements.Comment: 5 pages, 4 figure
Metabasin dynamics and local structure in supercooled water
We employ the Distance Matrix method to investigate metabasin dynamics in
supercooled water. We find that the motion of the system consists in the
exploration of a finite region of configuration space (enclosing several
distinct local minima), named metabasin, followed by a sharp crossing to a
different metabasin. The characteristic time between metabasin transitions is
comparable to the structural relaxation time, suggesting that these transitions
are relevant for the long time dynamics. The crossing between metabasins is
accompanied by very rapid diffusional jumps of several groups of dynamically
correlated particles. These particles form relatively compact clusters and act
as cooperative relaxing units responsible for the density relaxation. We find
that these mobile particles are often characterized by an average coordination
larger than four, i.e. are located in regions where the tetrahedral hydrogen
bond network is distorted
A Variational Monte Carlo Study of the Current Carried by a Quasiparticle
With the use of Gutzwiller-projected variational states, we study the
renormalization of the current carried by the quasiparticles in
high-temperature superconductors and of the quasiparticle spectral weight. The
renormalization coefficients are computed by the variational Monte Carlo
technique, under the assumption that quasiparticle excitations may be described
by Gutzwiller-projected BCS quasiparticles. We find that the current
renormalization coefficient decreases with decreasing doping and tends to zero
at zero doping. The quasiparticle spectral weight Z_+ for adding an electron
shows an interesting structure in k space, which corresponds to a depression of
the occupation number k just outside the Fermi surface. The perturbative
corrections to those quantities in the Hubbard model are also discussed.Comment: 9 pages, 9 figure
Brain energy metabolism: conserved functions of glycolytic glial cells
The discovery in mammals that axons are metabolically supported by myelinating glial cells explains why neurons can extend meters in length. In this issue, Volkenhoff et al. (2015) show that, in Drosophila, the transfer of lactate from the glial to the neuronal compartment is conserved in evolution, independent of body size
Configuration space connectivity across the fragile to strong transition in silica
We present a numerical analysis for SiO_2 of the fraction of diffusive
direction f_diff for temperatures T on both sides of the fragile-to-strong
crossover. The T-dependence of f_diff clearly reveals this change in dynamical
behavior. We find that for T above the crossover (fragile region) the system is
always close to ridges of the potential energy surface (PES), while below the
crossover (strong region), the system mostly explores the PES local minima.
Despite this difference, the power law dependence of f_diff on the diffusion
constant, as well as the power law dependence of f_diff on the configurational
entropy, shows no change at the fragile to strong crossover
Transport Properties of a spinon Fermi surface coupled to a U(1) gauge field
With the organic compound -(BEDT-TTF)-Cu(CN) in mind, we
consider a spin liquid system where a spinon Fermi surface is coupled to a U(1)
gauge field. Using the non-equilibrium Green's function formalism, we derive
the Quantum Boltzmann Equation (QBE) for this system. In this system, however,
one cannot a priori assume the existence of Landau quasiparticles. We show that
even without this assumption one can still derive a linearized equation for a
generalized distribution function. We show that the divergence of the effective
mass and of the finite temperature self-energy do not enter these transport
coefficients and thus they are well-defined. Moreover, using a variational
method, we calculate the temperature dependence of the spin resistivity and
thermal conductivity of this system.Comment: 12 page
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