30 research outputs found

    Inflammation, plasticity and real-time imaging after cerebral ischemia

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    Engineering example of the constraint forces in non-holonomic mechanical: forklift-truck robot motion. Part I

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    In the presented paper, a problem of nonholonomic constrained mechanical systems is treated. New methods in nonholonomic mechanics are applied to a problem of a Forklift-truck robot motion. This method of the geometrical theory of general nonholonomic constrained systems on fibered manifolds and their jet prolongations, based on so-called Chetaev-type constraint forces. The relevance of this theory for general types of nonholonomic constraints, not only linear or affine ones, was then verified on appropriate models. On the other hand, the equations of motion of a Forklift-truck robot are highly nonlinear and rolling without slipping condition can only be expressed by nonholonomic constraint equations. In this paper, the geometrical theory is applied to the above mentioned mechanical problem. The results of numerical solutions of constrained equations of motion, derived within the theory, are presented

    Analytical and numerical study of the salinity intrusion in the Sebou river estuary (Morocco) – effect of the “Super Blood Moon” (total lunar eclipse) of 2015

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    The longitudinal variation of salinity and the maximum salinity intrusion length in an alluvial estuary are important environmental concerns for policy makers and managers since they influence water quality, water utilization and agricultural development in estuarine environments and the potential use of water resources in general. The supermoon total lunar eclipse is a rare event. According to NASA, they have only occurred 5 times in the 1900s – in 1910, 1928, 1946, 1964 and 1982. After the 28 September 2015 total lunar eclipse, a Super Blood Moon eclipse will not recur before 8 October 2033. In this paper, for the first time, the impact of the combination of a supermoon and a total lunar eclipse on the salinity intrusion along an estuary is studied. The 28 September 2015 supermoon total lunar eclipse is the focus of this study and the Sebou river estuary (Morocco) is used as an application area. The Sebou estuary is an area with high agricultural potential, is becoming one of the most important industrial zones in Morocco and it is experiencing a salt intrusion problem. Hydrodynamic equations for tidal wave propagation coupled with the Savenije theory and a numerical salinity transport model (HEC-RAS software "Hydrologic Engineering Center River Analysis System") are applied to study the impact of the supermoon total lunar eclipse on the salinity intrusion. Intensive salinity measurements during this extreme event were recorded along the Sebou estuary. Measurements showed a modification of the shape of axial salinity profiles and a notable water elevation rise, compared with normal situations. The two optimization parameters (Van der Burgh's and dispersion coefficients) of the analytical model are estimated based on the Levenberg–Marquardt's algorithm (i.e., solving nonlinear least-squares problems). The salinity transport model was calibrated and validated using field data. The results show that the two models described very well the salt intrusion during the supermoon total lunar eclipse day. A good fit between computed salinity and measurements is obtained, as verified by statistical performance tests. These two models can give a rapid assessment of salinity distribution and consequently help to ensure the safety of the water supply, even during such infrequent astronomical phenomenon

    Modélisation globale des paliers hybrides

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    On prĂ©sente une Ă©tude numĂ©rique des Ă©coulements dans les paliers hybrides. Ce type de problĂšme peut ĂȘtre formulĂ© par l'Ă©quation de Reynolds, qui rĂ©git l'Ă©coulement dans le film mince, et deux Ă©quations de pertes de charges, aux niveaux des raccordements alvĂ©oles et au niveau des alimentations. Afin de dĂ©terminer le champ de pression dans la totalitĂ© du palier (alvĂ©oles et film mince) une rĂ©solution numĂ©rique est faite par la combinaison de la mĂ©thode des Ă©lĂ©ments finis et de la mĂ©thode du point fixe. L'avantage d'une telle approche se caractĂ©rise par sa validitĂ© pour tous les rĂ©gimes de l'Ă©coulement (laminaire et turbulent) d'une part, et son adaptation Ă  tous les types d'alimentation par capillaire ou diaphragme, d'autre part. On montre qu'on peut prĂ©dire les performances de divers paliers en statique et en dynamique en quelques itĂ©rations
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