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Dynamic range of motional

Methodology must be sufficiently robust and flexible to allow the evaluation of a variety of gait abnormalities where the dynamic range of motion and anatomy maybe significantly different from... [Pg.896]

Figure 24.2 Examples of passive dynamic hand splints equipped with different passive components elastic bands ((a) Phoenix outrigger, adapted from [1], (b) LMB Wrist Extension Assist, adapted from [2]) linear springs ((c) Rolyan adjustable outrigger, adapted from 13]) and torsional springs ((d) DeROM Dynamic Range of Motion Wrist Splint, adapted from [4]). Figure 24.2 Examples of passive dynamic hand splints equipped with different passive components elastic bands ((a) Phoenix outrigger, adapted from [1], (b) LMB Wrist Extension Assist, adapted from [2]) linear springs ((c) Rolyan adjustable outrigger, adapted from 13]) and torsional springs ((d) DeROM Dynamic Range of Motion Wrist Splint, adapted from [4]).
DeROM Dynamic Range of Motion Wrist Spbnt. Available online at www.sammonspieston.com. Website visited on 15 October 2008. [Pg.460]

Here r0 is the limiting anisotropy obtained in the absence of rotational motion. The dynamic range of anisotropy sensing is determined by the difference of this parameter observed for free sensor, which is commonly the rapidly rotating unit and the sensor-target complex that exhibits a strongly decreased rate of rotation. [Pg.9]

None of the methods currently used to study molecular dynamics can span the whole time range of motions of interest, from picoseconds to seconds and minutes. However, the structural resolution of a method is of equal importance. A method has to not only provide information about the existence of motions with definite velocities but also to identify what structural element is moving and what is the mechanism of motion. Computer simulation of molecular dynamics has proved to be a very important tool for the development of theories concerning times and mechanisms of motions in proteins. In this approach, the initial coordinates and forces on each atom are input into the calculations, and classical equations of motions are solved by numerical means. The lengthy duration of the calculation procedure, even with powerful modem computers, does not permit the time interval investigated to be extended beyond hundreds of picoseconds. In addition, there are strong... [Pg.71]

A typical photoelectron image (PEI) of a UF-F2 needle tip is presented in Fig. 5. The laser intensity was varied in the range 4 x 103—8 x 103W/cm2, determined by the dynamic range of the registration system used. Since the photoemitted electrons possess some nonzero transverse motion kinetic energy E m, each photoelectron must be imaged as a spot with a diameter defined by the expression... [Pg.882]

The motions of sidechains in proteins play an important role in their dynamics. The time scales involved range from picoseconds for local oscillations in a single potential well to milliseconds or longer for some barrier crossings, such as the 180° rotations (ring flips ) of aromatic sidechains. This range of motions makes it necessary to use a variety of theoretical approaches in the analysis of sidechain dynamics they include molecular dynamics, activated dynamics, and stochastic dynamics (see Chapt. IV.). There are a number of well-characterized examples where sidechain motions have been shown to play a specific role in protein function. [Pg.95]

Sedimentation Field Flow Fractionator. The chromatography-related principle of this particle size and size distribution analyzer is based upon the interaction of the particle suspension under centrifugal field motion in a thin channel. The elution time of the particles is a function of particle size, particle density, flow rate of mobile phase, density of mobile phase, and the centrifugal force applied. After the size separation has occurred, the particles are detected in the mobile phase using a turbidity detection system. The dynamic range of the instrument is dependent on particle density and operating conditions and is typically within 0.03 /rm— 1 /rm range. [Pg.154]

Solid-state NMR is, among techniques which measure molecular motion, capable of measuring an extremely wide range of motional rates. When Tj measurements are included, rate constants of more than 10 orders of magnitude are accessible. In addition to methyl group rotation, the combination of deuteration and solid-state NMR has yielded molecular dynamic information on phenyl groups, aliphatic chains, and ethene bound to transition metal centers. [Pg.198]

The shoulder has the largest range of motion in the body, which results from a shallow ball and socket joint, which allows a combination of rotation and sliding motions between the joint surfaces. To compensate for the compromise in congruity, the shoulder has an elaborate capsular and hgamentous structure, which provides the basic stabilization. In addition, the muscle girdle of the shoulder provides additional dynamic stabihty. A decrease in the radius of curvature of the implant to compensate for soft tissue instabiUty will result in a decrease in the range of motion [Neer, 1990]. [Pg.761]

What cannot be seen in the abstract are the several themes of this short (seven-page) paper. These themes set standards both for the quality of simulation and the style of attack on complex systems. The paper discusses the methodology of numerical finite-difference integration of the dynamical equations of motion in detail in an appendix, with proper attention to numerical accuracy. The limitations of the simple pair-additive interatomic potential, of the cutoff range of the interaction, and of the periodic boundary conditions are also all noted. Validation of the underlying potential model is seriously considered via direct comparison with available experimental data for the atomic diffusion constant and for the interatomic-pair distribution function, from X-ray scattering. [Pg.105]


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