12,190 research outputs found
The China's Rise as an International Trading Power
This paper undertakes a detailed review of the policies that have shaped China's explosion of a global supply of exports, and examines long trend statistics on the evolution of China's trading partners and the goods it trades in the post-reform period. This review notes common characteristics in China's trade experience with those of earlier successful export-based economies of East Asia, such as South Korea and Japan. The survey finds that China's pattern of trade and trading partners are similar to those of more market-based Asian economies, but that the Chinese economy's orientation toward foreign trade is considerably greater than expected for an economy of its size and level of development. The authors argue that China still has a long way to go in terms of its export boom, especially if compared to the experiences of South Korea, Japan, and Taiwan. This suggests that China is on track to become one of the world's most formidable trading powers and its export policies and export performance will exert increasing influence on how the global trade regime evolves in the future.
Shapes of pored membranes
We study the shapes of pored membranes within the framework of the Helfrich
theory under the constraints of fixed area and pore size. We show that the mean
curvature term leads to a budding- like structure, while the Gaussian curvature
term tends to flatten the membrane near the pore; this is corroborated by
simulation. We propose a scheme to deduce the ratio of the Gaussian rigidity to
the bending rigidity simply by observing the shape of the pored membrane. This
ratio is usually difficult to measure experimentally. In addition, we briefly
discuss the stability of a pore by relaxing the constraint of a fixed pore size
and adding the line tension. Finally, the flattening effect due to the Gaussian
curvature as found in studying pored membranes is extended to two-component
membranes. We find that sufficiently high contrast between the components'
Gaussian rigidities leads to budding which is distinct from that due to the
line tension.Comment: 8 pages, 9 figure
Magnetic quantum oscillations in YBaCuO and YBaCuO in fields of up to 85 T; patching the hole in the roof of the superconducting dome
We measure magnetic quantum oscillations in the underdoped cuprates
YBaCuO with , 0.69, using fields of up to 85 T. The
quantum-oscillation frequencies and effective masses obtained suggest that the
Fermi energy in the cuprates has a maximum at . On either
side, the effective mass may diverge, possibly due to phase transitions
associated with the T=0 limit of the metal-insulator crossover (low- side),
and the postulated topological transition from small to large Fermi surface
close to optimal doping (high side)
Nonlinear aggregation-diffusion equations: radial symmetry and long time asymptotics
We analyze under which conditions equilibration between two competing effects, repulsion modeled by nonlinear diffusion and attraction modeled by nonlocal interaction, occurs. This balance leads to continuous compactly supported radially decreasing equilibrium configurations for all masses. All stationary states with suitable regularity are shown to be radially symmetric by means of continuous Steiner symmetrization techniques. Calculus of variations tools allow us to show the existence of global minimizers among these equilibria. Finally, in the particular case of Newtonian interaction in two dimensions they lead to uniqueness of equilibria for any given mass up to translation and to the convergence of solutions of the associated nonlinear aggregation-diffusion equations towards this unique equilibrium profile up to translations as t → ∞
The effects of intrinsic noise on the behaviour of bistable cell regulatory systems under quasi-steady state conditions
We analyse the effect of intrinsic fluctuations on the properties of bistable
stochastic systems with time scale separation operating under1 quasi-steady
state conditions. We first formulate a stochastic generalisation of the
quasi-steady state approximation based on the semi-classical approximation of
the partial differential equation for the generating function associated with
the Chemical Master Equation. Such approximation proceeds by optimising an
action functional whose associated set of Euler-Lagrange (Hamilton) equations
provide the most likely fluctuation path. We show that, under appropriate
conditions granting time scale separation, the Hamiltonian can be re-scaled so
that the set of Hamilton equations splits up into slow and fast variables,
whereby the quasi-steady state approximation can be applied. We analyse two
particular examples of systems whose mean-field limit has been shown to exhibit
bi-stability: an enzyme-catalysed system of two mutually-inhibitory proteins
and a gene regulatory circuit with self-activation. Our theory establishes that
the number of molecules of the conserved species are order parameters whose
variation regulates bistable behaviour in the associated systems beyond the
predictions of the mean-field theory. This prediction is fully confirmed by
direct numerical simulations using the stochastic simulation algorithm. This
result allows us to propose strategies whereby, by varying the number of
molecules of the three conserved chemical species, cell properties associated
to bistable behaviour (phenotype, cell-cycle status, etc.) can be controlled.Comment: 33 pages, 9 figures, accepted for publication in the Journal of
Chemical Physic
Spin waves and magnetic exchange interactions in the spin ladder compound RbFeSe
We report an inelastic neutron scattering study of the spin waves of the
one-dimensional antiferromagnetic spin ladder compound RbFeSe. The
results reveal that the products, 's, of the spin and the magnetic
exchange interactions 's along the antiferromagnetic (leg) direction and the
ferromagnetic (rung) direction are comparable with those for the stripe ordered
phase of the parent compounds of the iron-based superconductors. The
universality of the 's implies nearly universal spin wave dynamics and the
irrelevance of the fermiology for the existence of the stripe antiferromagnetic
order among various Fe-based materials.Comment: 6 pages, 4 figure
A CaMKII-NeuroD Signaling Pathway Specifies Dendritic Morphogenesis
AbstractThe elaboration of dendrites is fundamental to the establishment of neuronal polarity and connectivity, but the mechanisms that underlie dendritic morphogenesis are poorly understood. We found that the genetic knockdown of the transcription factor NeuroD in primary granule neurons including in organotypic cerebellar slices profoundly impaired the generation and maintenance of dendrites while sparing the development of axons. We also found that NeuroD mediated neuronal activity-dependent dendritogenesis. The activity-induced protein kinase CaMKII catalyzed the phosphorylation of NeuroD at distinct sites, including endogenous NeuroD at Ser336 in primary neurons, and thereby stimulated dendritic growth. These findings uncover an essential function for NeuroD in granule neuron dendritic morphogenesis. Our study also defines the CaMKII-NeuroD signaling pathway as a novel mechanism underlying activity-regulated dendritic growth that may play important roles in the developing and mature brain
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