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  1. 13 Dynamic, One-Dimensional and Miscellaneous Problems

    The previous part of this monograph makes it clear that the branch of the Mathematical Theory of Contact Mechanics, which deals with quasistatic...
    Meir Shillor, Mircea Sofonea, Józef Joachim Telega in Models and Analysis of Quasistatic Contact
    Chapter
  2. 6 Mathematical Preliminaries

    Part II provides mathematical formulations of the models, the assumptions that underlie them, their weak or variational formulations and the...
    Meir Shillor, Mircea Sofonea, Józef Joachim Telega in Models and Analysis of Quasistatic Contact
    Chapter
  3. 11 Contact with Wear or Adhesion

    In this chapter we present results on models of frictional contact when the wear of the contacting surfaces is taken into account. The importance of...
    Meir Shillor, Mircea Sofonea, Józef Joachim Telega in Models and Analysis of Quasistatic Contact
    Chapter
  4. 3 Additional E.ects Involved in Contact

    More is involved in contact than just friction, although it is the main process. Indeed, during a contact process elastic or plastic deformations of...
    Meir Shillor, Mircea Sofonea, Józef Joachim Telega in Models and Analysis of Quasistatic Contact
    Chapter
  5. 1 Introduction

    Considerable progress has been achieved recently in modeling and mathematical analysis of various processes involved in contact between deformable...
    Meir Shillor, Mircea Sofonea, Józef Joachim Telega in Models and Analysis of Quasistatic Contact
    Chapter
  6. 6 Stepwise Inflation of a Balloon

    When we inflate a balloon in the usual manner, namely by blowing air into it by mouth, we first inhale deeply by expanding our lungs. After that we...
    Ingo Müller, Peter Strehlow in Rubber and Rubber Balloons
    Chapter
  7. 9 Stability of the Spherical Shape

    Ever so often we observe that a balloon, which is spherical in the undistorted state, becomes elongated upon inflation so that we obtain a...
    Ingo Müller, Peter Strehlow in Rubber and Rubber Balloons
    Chapter
  8. Out-of-Plane Vibrations of Plane Frames

    The frame vibrations studied in Chaps. 3 to 5 are for in-plane vibrations. If a plane frame acted upon by a force or horizontal ground vibration in...
    Chapter
  9. Conical Shells of Linearly Varying Thickness Subjected to Normal Loads

    The equilibrium equations for a surface element of a conical shell in the framework of generalized plane stress of linear theory of elasticity are...
    Chapter
  10. Dumbbell Model for Dilute and Semi-Dilute Solutions

    Dumbbell models are very crude representations of polymer molecules. Too crude to be of much interest to a polymer chemist, since it in no way...
    Chapter
  11. Equilibrium Statistics: Monte Carlo Methods

    Monte Carlo methods use random numbers, or ‘random’ sequences, to sample from a known shape of a distribution, or to extract distribution by other...
    Chapter
  12. Vibrations of X-Braced Multi-Story Frames

    The study of vibrations for the x-braced portal frames in the last chapter is extended to high-rise x-braced multi-story frames in this chapter....
    Chapter
  13. Vibrations of Frames with Inclined Members

    The model established for the vibration of the inclined bars in the last chapter now is applied to two- and three-bar frames with inclined members.
    Chapter
  14. 11 Random Vibrations of Large Finite Element Systems

    The basic idea for the computation of the stochastic response is based on the Karhunen-Loève expansion of the stochastic loading. For each Karhunen-...
    Christian A. Schenk, Gerhart I. Schuëller in Uncertainty Assessment of Large Finite Element Systems
    Chapter
  15. 4 Finite Element Method

    In this chapter, the fundamentals of the displacement-based finite element method are reiterated in a concise form, details can be found in a number...
    Christian A. Schenk, Gerhart I. Schuëller in Uncertainty Assessment of Large Finite Element Systems
    Chapter
  16. 5 Non-Linear Static Analysis

    The state of the art in the capability to predict the stability behavior of shell structures refers to areas such as asymptotic analysis [69] and...
    Christian A. Schenk, Gerhart I. Schuëller in Uncertainty Assessment of Large Finite Element Systems
    Chapter
  17. 7 Rational Treatment of Uncertainties

    Structural analysis up to this date, generally is still based on a deterministic conception. Observed variations in loading conditions, material...
    Christian A. Schenk, Gerhart I. Schuëller in Uncertainty Assessment of Large Finite Element Systems
    Chapter
  18. 9 Direct Monte Carlo Simulation

    The evaluation of the stochastic response by the Monte Carlo simulation technique is a powerful method for highly nonlinear systems as well as for...
    Christian A. Schenk, Gerhart I. Schuëller in Uncertainty Assessment of Large Finite Element Systems
    Chapter
  19. A Imperfection Data Bank

    For the stochastic modeling of geometric imperfections as described in Sec. 12.1, a database [5] has been available. This database provides...
    Christian A. Schenk, Gerhart I. Schuëller in Uncertainty Assessment of Large Finite Element Systems
    Chapter
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