Casimir Perier [Material gráfico]

Inscripción en la parte inferior: "Liuvre des Orateurs"

Histoire de la Troisième République de 1894 à 1896; présidence de m. Casimir-Périer, présidence de m. Félix Faure.

Mode of access: Internet.

Le mari à bonnes fortunes, ou, La leçon, comédie en cinq actes et en vers, de m. Casimir Bonjour. Représentée sur le premier Théâtre français le 30 septembre 1824 par les comédiens ordinaires du roi ...

Mode of access: Internet.

Révélations sur la fin du ministère de M. le cte de Villèle, ou, Détails d'une négociation pour former, au nom du roi, un ministère constitutionnel : ouvrage contenant les entretiens du négociateur avec l'ex-président du conseil, MM. Laffitte, Casimir Périer, Royer-Collard, etc., et appuyé de notes et pièces justificatives /

Mode of access: Internet.

Les États-Unis. À M. Casimir Delavigne.

Mode of access: Internet.

Œuvres complètes de Casimir Delavigne : Théâtre.

Mode of access: Internet.

Casimir Périer;

"La première [de deux études] a été écrite en 1837 ... pour le recueil ... des discours de Casimir Périer ... la seconde, sortie de la plume du ... comte de Montalivet, a paru dans la Revue des deux mondes du 15 mai dernier".-Introd.

Friederich Carl Casimir, Freiherr von Creuz und seine Dichtungen.

Thesis (doctoral)--Universitat Leipzig.

Beitrage zur Kenntnis des Lebens und der Schriften des Dichters Fr. Carl Casimir von Creuz.

Thesis (doctoral)--Universitat Munchen.

Monographiæ phanerogamarum prodromi nunc continuatio, nunc revisio auctoribus Alphonso et Casimir de Candolle #

Vol. 2: Araccae, auctore Adolpho Engler.

Eigenvalues of Casimir invariants for Uq[osp(m|n)]

For each quantum superalgebra U-q[osp(m parallel to n)] with m > 2, an infinite family of Casimir invariants is constructed. This is achieved by using an explicit form for the Lax operator. The eigenvalue of each Casimir invariant on an arbitrary irreducible highest weight module is also calculated. (c) 2005 American Institute of Physics.

Mechanics of Adhesion in MEMS-a Review

A review is presented of the mechanics of microscale adhesion in microelectromechanical systems (MEMS). Some governing dimensionless numbers such as Tabor number, adhesion parameter and peel number for microscale elastic adhesion contact are discussed in detail. The peel number is modified for the elastic contact between a rough surface in contact with a smooth plane. Roughness ratio is introduced to characterize the relative importance of surface roughness for microscale adhesion contact, and three kinds of asperity height distributions are discussed: Gaussian, fractal, and exponential distributions. Both Gaussian and exponential distributions are found to be special cases of fractal distribution. Casimir force induced adhesion in MEMS, and adhesion of carbon nanotubes to a substrate are also discussed. Finally, microscale plastic adhesion contact theory is briefly reviewed, and it is found that the dimensionless number, plasticity index of various forms, can be expressed by the roughness ratio.

Stiction and Anti-Stiction in Mems and Nems

Stiction in microelectromechanical systems (MEMS) has been a major failure mode ever since the advent of surface micromachining in the 80s of the last century due to large surface-area-to-volume ratio. Even now when solutions to this problem are emerging, such as self-assembled monolayer (SAM) and other measures, stiction remains one of the most catastrophic failure modes in MEMS. A review is presented in this paper on stiction and anti-stiction in MEMS and nanoelectromechanical systems (NEMS). First, some new experimental observations of stiction in radio frequency (RF) MEMS switch and micromachined accelerometers are presented. Second, some criteria for stiction of microstructures in MEMS and NEMS due to surface forces (such as capillary, electrostatic, van der Waals, Casimir forces, etc.) are reviewed. The influence of surface roughness and environmental conditions (relative humidity and temperature) on stiction are also discussed. As hydrophobic films, the self-assembled monolayers (SAMs) turn out able to prevent release-related stiction effectively. The anti-stiction of SAMs in MEMS is reviewed in the last part.