3,235 research outputs found
An observation on the experimental measurement of dislocation density
The common practice of ignoring the elastic strain gradient in measurements
of geometrically necessary dislocation (GND) density is critically examined. It
is concluded that the practice may result in substantial errors. Our analysis
points to the importance of spatial variations of the elastic strain field in
relation to its magnitude in inferring estimates of dislocation density from
measurements
Roughening and preroughening in the six vertex model with an extended range of interaction
We study the phase diagram of the BCSOS model with an extended interaction
range using transfer matrix techniques, pertaining to the (100) surface of
single component fcc and bcc crystals. The model shows a 2x2 reconstructed
phase and a disordered flat phase. The deconstruction transition between these
phases merges with a Kosterlitz-Thouless line, showing an interplay of Ising
and Gaussian degrees of freedom. As in studies of the fully frustrated XY
model, exponents deviating from Ising are found. We conjecture that
tri-critical Ising behavior may be a possible explanation for the non-Ising
exponents found in those models.Comment: 25 pages in RevTeX 3.0, seven uuencoded postscript figures, REPLACED
because of submission error (figures were not included
Is surface melting a surface phase transition?
Monte Carlo or Molecular Dynamics calculations of surfaces of Lennard-Jones
systems often indicate, apart from a gradual disordering of the surface called
surface melting, the presence of a phase transition at the surface, but cannot
determine the nature of the transition. In the present paper, we provide for a
link between the continuous Lennard-Jones system and a lattice model. We apply
the method for the (001) surface of a Lennard-Jones fcc structure pertaining to
Argon. The corresponding lattice model is a Body Centered Solid on Solid model
with an extended range of interaction, showing in principle rough, flat and
disordered flat phases. We observe that entropy effects considerably lower the
strength of the effective couplings between the atoms. The Argon (001) face is
shown to exhibit a phase transition at T=70.5 +- 0.5 K, and we identify this
transition as roughening. The roughening temperature is in good correspondence
with experimental results for Argon.Comment: 17 pages REVTeX, 14 uuencoded postscript figures appende
Eléments pour une Politique du Volontariat
This report describes the voluntary sector in Belgium and abroad. It describes improvements that could be made to the juridical situation that governs the third sector. Additionally, it acknowledges the societal contribution of volunteers and the non-profit organisations for which they work
Treatment of Pelvic Ring Fractures with Pelvic Circumferential Compression Divices
__Abstract__
High energy pelvic fractures are life-threatening injuries and are among the most challenging
injuries to treat. Complete evaluation of the patient with a high energy pelvic fracture is
essential because this is rarely an isolated injury. Most deaths in patients with pelvic fractures
are not caused by the pelvic fracture itself but are linked to associated injuries. The same
forces that lead to disruption of the pelvic ring are frequently associated with abdominal,
head, and thoracic injury. Bleeding remains the leading cause of death in patients with
pelvic fractures but is rarely the only cause of blood loss in the patient with multiple injuries.
In addition to bleeding from the fracture surfaces (i.e., cancellous bone) bleeding from the
venous plexus and arterial lesions in a patient with a pelvic ring fracture potentially causes
serious complications. These anatomical structures that are at risk are discussed into more
detail in the pelvic anatomy section below
A neuro-mechanical model for the switching of stepping direction and transitions between walking gaits in the stick insect
In this study, a mathematical model for the locomotion of the stick insect is developed. This model takes physiological conditions into account and it is capable of mimicking biological relevant features.
The model is predicated on the crucial role, that sensory feedback plays in the coordination of limbs during walking. Central Pattern Generators (CPGs), which produce the rhythm of locomotion, are affected by sensory influences between the segments. The activities of the CPGs are transferred by the motoneurons to the muscles.
Starting with existing neuron models and neuronal network models, a neuro-mechanical model is developed that includes the coupling of segments inside of a leg as well as the coupling of multiple legs.
Firstly, mechanical models concerning the motion of the three isolated main joints are derived. These mechanical models are fused with the neuronal one.
Thus, they represent neuro-mechanical models for the single joints that are coupled via sensory feedback. By means of the introduction of a switching mechanism the model is able to produce forward, backward and sideward stepping of a middle leg. Through the junction of two stepping middle legs to the body of the modeled stick insect, curve walking sequences with different curvatures can be produced. By extending the model to the front and the hind leg, the structure of intersegmental connection between the legs during the tripod and tetrapod gait can be generated.
The change of stepping direction can be brought about by changing one single central command. If the middle leg is stepping backwards, the curvature during turning is smaller than in the case of sideward stepping. Weakly inhibitory intersegmental connections show the most accommodating leg coordination during both the tetrapod and the tripod gait
Dynamical transitions in incommensurate systems
In the dynamics of the undamped Frenkel-Kontorova model with kinetic terms,
we find a transition between two regimes, a floating incommensurate and a
pinned incommensurate phase. This behavior is compared to the static version of
the model. A remarkable difference is that, while in the static case the two
regimes are separated by a single transition (the Aubry transition), in the
dynamical case the transition is characterized by a critical region, in which
different phenomena take place at different times. In this paper, the
generalized angular momentum we have previously introduced, and the dynamical
modulation function are used to begin a characterization of this critical
region. We further elucidate the relation between these two quantities, and
present preliminary results about the order of the dynamical transition.Comment: 7 pages, 6 figures, file 'epl.cls' necessary for compilation
provided; subm. to Europhysics Letter
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