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Provides a short survey of recent advances in the mathematical modelling of the mechanical behavior of anisotropic solids under creep conditions, including principles, methods, and applications of tensor functions. Some examples for practical use are discussed, as well as experiments by the author to test the validity of the modelling. The monograph offers an overview of other experimental investigations in creep mechanics. Rules for specifying irreducible sets of tensor invariants, scalar coefficients in constitutive and evolutional equations, and tensorial interpolation methods are also…mehr
Provides a short survey of recent advances in the mathematical modelling of the mechanical behavior of anisotropic solids under creep conditions, including principles, methods, and applications of tensor functions. Some examples for practical use are discussed, as well as experiments by the author to test the validity of the modelling. The monograph offers an overview of other experimental investigations in creep mechanics. Rules for specifying irreducible sets of tensor invariants, scalar coefficients in constitutive and evolutional equations, and tensorial interpolation methods are also explained.
The text has been re-examined and improved throughout.
Josef Betten, 1958 bis 1964 Studium des Maschinenbaus an der Technischen Hochschule Aachen und anschließend Industrietätigkeit bei der Rheinischen Walzmaschinenfabrik. 1968 bis 1970 wissenschaftlicher Mitarbeiter und Assistent an der RWTH Aachen. 1968 Promotion und Verleihung der BOCHERS-Plakette. 1970 Lehrauftrag in "Mathematische Modelle in der Werkstoffkunde". 1971 Habilitation und anschließende Lehrtätigkeit an der Fakultät für Maschinenwesen der RWTH Aachen. 1980 Professor für Mechanik an der TU Graz. Seit 1981 Professor an der RWTH Aachen. Arbeitsgebiete: Tensorrechnung, Kontinuumsmechanik (Elasto-, Plasto- und Kriechmechanik), Viskoelastizitäts- und Viskoplastizitätstheorie, Rheologie, Materialtheorie, Numerische Mechanik und Mathematik. Autor mehrerer Bücher und mehr als 180 Veröffentlichungen in internationalen Fachzeitschriften.
Inhaltsangabe
Tensor Notation.- Some Basic Equations of Continuum Mechanics.- Creep Behavior of Isotropic and Anisotropic Materials; Constitutive Equations.- Creep Behavior of Thick-Walled Tubes.- The Creep Potential Hypothesis in Comparison with the Tensor Function Theory.- Damage Mechanics.- Tensorial Generalization of Uniaxial Creep Laws to Multiaxial States of Stress.- Viscous Fluids.- Memory Fluids.- Viscoelastic Materials.- Viscoplastic Materials.- Creep and Damage Experiments.
Tensor Notation.- Some Basic Equations of Continuum Mechanics.- Creep Behavior of Isotropic and Anisotropic Materials; Constitutive Equations.- Creep Behavior of Thick-Walled Tubes.- The Creep Potential Hypothesis in Comparison with the Tensor Function Theory.- Damage Mechanics.- Tensorial Generalization of Uniaxial Creep Laws to Multiaxial States of Stress.- Viscous Fluids.- Memory Fluids.- Viscoelastic Materials.- Viscoplastic Materials.- Creep and Damage Experiments.- Creep Curve.
Tensor Notation.- Some Basic Equations of Continuum Mechanics.- Creep Behavior of Isotropic and Anisotropic Materials; Constitutive Equations.- Creep Behavior of Thick-Walled Tubes.- The Creep Potential Hypothesis in Comparison with the Tensor Function Theory.- Damage Mechanics.- Tensorial Generalization of Uniaxial Creep Laws to Multiaxial States of Stress.- Viscous Fluids.- Memory Fluids.- Viscoelastic Materials.- Viscoplastic Materials.- Creep and Damage Experiments.
Tensor Notation.- Some Basic Equations of Continuum Mechanics.- Creep Behavior of Isotropic and Anisotropic Materials; Constitutive Equations.- Creep Behavior of Thick-Walled Tubes.- The Creep Potential Hypothesis in Comparison with the Tensor Function Theory.- Damage Mechanics.- Tensorial Generalization of Uniaxial Creep Laws to Multiaxial States of Stress.- Viscous Fluids.- Memory Fluids.- Viscoelastic Materials.- Viscoplastic Materials.- Creep and Damage Experiments.- Creep Curve.
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