PRES

(redirected from Prestin)
Also found in: Wikipedia.
AcronymDefinition
PRESPresident
PRESPressure (meteorology)
PRESPôle de Recherche et d'Enseignement Supérieur (French: Center for Research and Higher Education)
PRESProgram for the Retention of Engineering Students
PRESProgram Reporting & Evaluation System
PRESPreserve
PRESPosterior Reversible Encephalopathy Syndrome (hypertensive encephalopathy)
PRESPrestin
PRESPresent (abstention 'vote' or recorded show of presence, US Congress)
PResPrimary Reserve (Canadian armed forces)
PRESAtmospheric Pressure
References in periodicals archive ?
2) Marie Prestin, 26, is Princess Leia in the popular slave-to-Jabba-the-Hutt outfit from "Return of the Jedi.
Zuo and his colleagues now prove prestin is the molecular motor that enables these cells to change length.
The study showed mice without the gene that expresses prestin experienced a 40-60 decibel loss of cochlear sensitivity.
featuring a KR 6 (booth # 5966), HTC featuring a KR 6 (booth #5728), CM Industries featuring a KR 6 (booth # 6368), IGM featuring a KR 5 Arc HW (booth# 6166), Thermadyne Industries featuring a KR 16 (booth# 6140), Prestin Eastin featuring a KMC (booth # 5546), and Easom featuring a KMC (booth # 5909) showcasing a total of 7 additional robotic technology demonstrations on the show floor.
Ralph is passionate in and committed to his role as our district Safety Patrol Advisor," Southview Elementary Safety Patrol Advisor Arla Prestin said in nominating Coushman for the honor.
PRESTIN, Bounded quasi-interpolatory polynomial operators, J.
PRESTIN, On the detection of singularities of a periodic function, Adv.
For videos, Trapped took another $250 prize, and in music doyouknow star Tom Prestin took the grand prize.
is noteworthy that Prestin and Royca [27] have recently obtained interpolatory quadrature formulas, some of which can be thought of as based on a set of tensor product Fekete points with respect to a suitable energy functional.
This choice fits into the approach pursued by Fischer and Prestin [3], where polynomial wavelets on the interval were studied and orthogonality of the scaling functions was achieved by employing the zeros of the underlying orthogonal polynomials as nodes.
PRESTIN, Wavelets based on orthogonal polynomials, Math.
The workshop was organized by Jurgen Prestin (Medical University L ubeck), Sven Ehrich, Frank Filbir, Roland Girgensohn, Rupert Lasser, and Josef Obermaier (GSF-National Research Center for Environment and Health, Neuherberg/Munich) who also serve as guest editors for this special issue.