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Informativos

  • INFORMATIVO ABCM Nº. 15/12

    Semana de 18 a 24 de junho (25ª semana) de 2012

    Prezados Associados,
    Informamos que não haverá expediente na sede da ABCM nos dias 20, 21 e 22 de junho devido à Conferência Rio + 20.

     

    Eventos  

     

    • IUTAM-CISM Summer School on Mechanics of Nanocrystalline Materials: From Discrete to Continuum, September 10 – September 14, 2012, Udine, Italy

    • Fonte: Prof. José Roberto de França Arruda (UNICAMP)

      From the Newsletter N-2012-1 of the International Union of Theoretical and Applied Mechanics (IUTAM)

      2012 IUTAM-CISM Summer School on Mechanics of Nanocrystalline Materials: From Discrete to Continuum

      Place: Udine, Italy
      Event dates:September 10 – September 14, 2012
      Coordinator:Prof. M. Cherkaoui
      School of Mechanical Engineering
      Georgia Institute of Technology
      Atlanta, GA 30332-0405
      USA
      Email: mcherkaoui@me.gatech.edu

      Co-Coordinator: Prof. D. L. McDowell
      School of Mechanical Engineering
      Georgia Institute of Technology
      Atlanta, GA 30332-0405
      USA
      Email: david.mcdowell@me.gatech.edu

      http://www.cism.it/courses/C1210/lectures/
      For further details see http://www.cism.it/courses/C1210/

      Thank you for your kind consideration.

      Best regards,

      Professor Bernhard Schrefler
      Secretary General of CISM

      CISM is a non-profit institution.


       

       

    • 5th LNCC Meeting on Computational Modeling

    • 16 a 19 de julho de 2012 LNCC/MCTI, Petrópolis, RJ-Brasil
      Fonte: Profª. Sandra Malta (LNCC/MCTI)

      Prezados colegas,

      Informamos que estão abertas as inscrições para o 5th LNCC Meeting on Computational Modeling, que acontecerá de 16 a 19 de julho de 2012 no LNCC, em Petrópolis.

      Estão confirmadas as seguintes conferências:

      J. Tinsley Oden, Institute for Computational Engineering and Sciences (ICES), UT Austin, Austin, USA

      Bayesian Methods for Model Validation, Model Selection, and Uncertain Quantification in Computational Science

      Franco Brezzi, Istituto di Matematica Applicata e Tecnologie Informatiche (IMATI), Italy

      Victor E. Ginting, Department of Mathematics, University of Wyoming, USA
      An Aposteriori Analysis of Multirate and Multiscale Evolution Systems

      Bernard Maigret, LORIA, Nancy University, France
      Next decade computational modeling challenges in drug discovery : dealing with the data deluge

      Fernando Mut, Center for Computational Fluid Dynamics, George Mason University, USA 
      CFD in Cerebral Aneurysms: State of the Art and Future Directions

      Dan Suciu, Computer Science & Engineering, University of Washington, USA
      An Overview of Probabilistic Databases

      Para conhecerem o PROGRAMA COMPLETO, por favor, visitem as páginas
      http://www.lncc.br/meeting2012 (versão em Inglês) e/ou http://www.lncc.br

      Esperando encontrá-los em Petrópolis me despeço.

      Atenciosamente,

      Sandra Malta
      p/Comissão Organizadora do 5th LNCC Meeting on Computational Modeling


       

      Errata  

       

    • Informamos que o evento ICF 13 – 13th International Conference on Fracture será realizado dos dias 16 a 21 de junho de 2013 e não 26 a 21 de junho de 2013, conforme colocado no Informativo 14/2012.


     

    Outros  

     

    • Curso avançado do CISM – International Centre for Mechanical Sciences
      Tema: Dynamics of Mechanical Systems with Variable Mass

    • 24 a 28 de Setembro de 2012
      Fonte: Prof. Celso Pesce (USP)

      Coordinators:

       

    • Hans Irschik (University of Linz, Austria)
    • Alexander K. Belyaev (Russian Academy of Sciences, St. Petersburg, Russia)

      The fundamental equations of classical mechanics were originally formulated for situations where mass is conserved in the mechanical system under consideration. Mass is generally not conserved when a supply of mass is present, or when open systems with a flow of mass through their surface are to be considered. Mass of the mechanical system then is said to be variable. In such a situation, the general methodological approaches of mechanics have to be properly modified. In fluid mechanics, open systems are encountered when studying a non-material control volume. In solid mechanics, systems with a variable mass appear as the result of a problem-oriented modeling, e.g. when mass is expelled or captured by a structure or machine. This again leads to the treatment as an open system, or to the assumption that that mass is explicitly dependent on the position. In solid mechanics, as well as in fluid mechanics, it is often appropriate to model the exchange of mass between the system under consideration and the environmental world by means of a supply of mass in the interior. This is of particular interest in the continuum theory of mixtures, for which mass and other entities are exchanged between the various components. It is the goal of the proposed course to present up-to-date and unifying formulations for treating the dynamics of different types of mechanical systems with variable mass. We start with an overview of the continuum mechanics relations of balance and jump for open systems, from which extended Lagrange and Hamiltonian formulations will be derived, as a basis of current numerical procedures. Corresponding approaches will be stated at the level of the analytical mechanics, with emphasis on systems with a position-dependent mass, and applications to offshore engineering, as well as at the level of structural mechanics. Special emphasis will be laid upon axially moving structures, like belts and chains, and on pipes with an axial flow of fluid. Constitutive relations appearing in the dynamics of mechanical systems with variable mass will be studied with particular reference to the modeling of multi-component mixtures. Damage of steel structures in the form of hydrogen embrittlement will be addressed in this context. The dynamics of machines with a variable mass will be treated in detail and, in this context, conservation laws and the stability of motion will be analyzed. Novel finite element formulations for open systems in coupled fluid and structural dynamics will be presented. Moreover, the course will provide mathematical models directly related to methods of automatic control, and therefore should be of interest in the fields of Civil and Mechanical Engineering, as well as in Mechatronics.

      KEYWORDS: Variable Mass, Theory of Mixtures, Extended Lagrange, Formulation, and Extended Hamiltonian Formulation.