Titlebook: Computational Contact Mechanics; Geometrically Exact Alexander Konyukhov,Karl Schweizerhof Book 2013 Springer-Verlag Berlin Heidelberg 201

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Book 2013ve, curve-to-curve and curve-to-surface.  Each contact pair  is inherited with a special coordinate system based on its geometrical properties such as a Gaussian surface coordinate system or a Serret-Frenet curve coordinate system.  The formulation in a covariant form allows in a straightforward fas

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Differential Geometry of Surfaces and Curves,ters which are necessary to describe properties of the surfaces and curves. We also study differential operations in the corresponding curvilinear coordinate systems in a covariant form, such as Weingarten and Gauss-Codazzi formulas for surfaces and Serret-Frenet formula for 3D curves. This informat

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Closest Point Projection Procedure and Corresponding Curvilinear Coordinate System,ves. The fundamental issues such as existence and uniqueness of the solution of the Closest Point Projection procedure are intensively studied. In due course the CPP procedure leads to a special curvilinear coordinate system in which later all contact kinematics and weak forms are formulated separat

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