Historical development of the Regime Geometry Equations, Part-I

Jaw tracking devices--historical review of methods development. Part I.

Chewing or mastication is one of the main functions of the stomatognathic system. The use of devices for quantitatively measuring mandibular motion has recently become more common in scientific and clinical use. Often, the goal has been to provide an objective basis for diagnosing musculoskeletal disorders of the jaws, to monitor the progress of active treatment methods or to evaluate prosthodo...

the impact of morphological awareness on the vocabulary development of the iranian efl students

this study investigated the impact of explicit instruction of morphemic analysis and synthesis on the vocabulary development of the students. the participants were 90 junior high school students divided into two experimental groups and one control group. morphological awareness techniques (analysis/synthesis) and conventional techniques were used to teach vocabulary in the experimental groups a...

Analyzing the Tensile Behavior of Warp-Knitted Fabric Reinforced Composites Part I: Modeling the Geometry of Reinforcement

Hydrodynamic Limit for the Vlasov-Navier-Stokes Equations. Part I: Light Particles Regime

Thierry Goudon, Pierre-Emmanuel Jabin and Alexis Vasseur 1 Labo. Paul Painlevé, UMR 8524 CNRS-Université des Sciences et Technologies de Lille Cité Scientifique F-59655 Villeneuve d’Ascq cedex , France [email protected] 2 Département de Mathématiques et Applications, ENS 45, rue d’Ulm, F-75232 Paris [email protected] 3 Labo. J.A. Dieudonné, UMR 6621 Université Nice-Sophia Antipolis, ...

Recurrent metrics in the geometry of second order differential equations

Given a pair (semispray $S$, metric $g$) on a tangent bundle, the family of nonlinear connections $N$ such that $g$ is recurrent with respect to $(S, N)$ with a fixed recurrent factor is determined by using the Obata tensors. In particular, we obtain a characterization for a pair $(N, g)$ to be recurrent as well as for the triple $(S, stackrel{c}{N}, g)$ where $stackrel{c}{N}$ is the canonical ...