4,637 research outputs found
Violation of action--reaction and self-forces induced by nonequilibrium fluctuations
We show that the extension of Casimir-like forces to fluctuating fluids
driven out of equilibrium can exhibit two interrelated phenomena forbidden at
equilibrium: self-forces can be induced on single asymmetric objects and the
action--reaction principle between two objects can be violated. These effects
originate in asymmetric restrictions imposed by the objects' boundaries on the
fluid's fluctuations. They are not ruled out by the second law of
thermodynamics since the fluid is in a nonequilibrium state. Considering a
simple reaction--diffusion model for the fluid, we explicitly calculate the
self-force induced on a deformed circle. We also show that the action--reaction
principle does not apply for the internal Casimir forces exerting between a
circle and a plate. Their sum, instead of vanishing, provides the self-force on
the circle-plate assembly.Comment: 4 pages, 1 figure. V2: New title; Abstract partially rewritten;
Largely enhanced introductory and concluding remarks (incl. new Refs.
Lost and found: the radial quantum number of Laguerre-Gauss modes
We introduce an operator linked with the radial index in the Laguerre-Gauss
modes of a two-dimensional harmonic oscillator in cylindrical coordinates. We
discuss ladder operators for this variable, and confirm that they obey the
commutation relations of the su(1,1) algebra. Using this fact, we examine how
basic quantum optical concepts can be recast in terms of radial modes.Comment: Some minor typos fixed
The Nuclear Yukawa Model on a Lattice
We present the results of the quantum field theory approach to nuclear Yukawa
model obtained by standard lattice techniques. We have considered the simplest
case of two identical fermions interacting via a scalar meson exchange.
Calculations have been performed using Wilson fermions in the quenched
approximation. We found the existence of a critical coupling constant above
which the model cannot be numerically solved. The range of the accessible
coupling constants is below the threshold value for producing two-body bound
states. Two-body scattering lengths have been obtained and compared to the non
relativistic results.Comment: 15 page
Continuum Double Exchange Model
We present a continuum model for doped manganites which consist of two
species of quantum spin 1/2 fermions interacting with classical spin fields.
The phase structure at zero temperature turns out to be considerably rich:
antiferromagnetic insulator, antiferromagnetic two band conducting, canted two
band conducting, canted one band conducting and ferromagnetic one band
conducting phases are identified, all of them being stable against phase
separation. There are also regions in the phase diagram where phase separation
occurs.Comment: 14 pages, LaTeX2e file, two eps included figures. Published versio
Generalized Casimir forces in non-equilibrium systems
In the present work we propose a method to determine fluctuation induced
forces in non equilibrium systems. These forces are the analogue of the well
known Casimir forces, which were originally introduced in Quantum Field theory
and later extended to the area of Critical Phenomena. The procedure starts from
the observation that many non equilibrium systems exhibit long-range
correlations and the associated structure factors diverge in the long
wavelength limit. The introduction of external bodies into such systems in
general modifies the spectrum of these fluctuations and leads to the appearance
of a net force between these bodies. The mechanism is illustrated by means of a
simple example: a reaction diffusion equation with random noises.Comment: Submitted to Europhysics Letters. 7 pages, 2 figure
Climate change impacts on alternative technics for a sustainable water management in Lyon urban area
Quantum phases of a qutrit
We consider various approaches to treat the phases of a qutrit. Although it
is possible to represent qutrits in a convenient geometrical manner by
resorting to a generalization of the Poincare sphere, we argue that the
appropriate way of dealing with this problem is through phase operators
associated with the algebra su(3). The rather unusual properties of these
phases are caused by the small dimension of the system and are explored in
detail. We also examine the positive operator-valued measures that can describe
the qutrit phase properties.Comment: 6 page
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