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Continuum mechanics studies the foundations of deformable body mechanics from a mathematical perspective. It also acts as a base upon which other applied areas such as solid mechanics and fluid mechanics are developed. This book discusses some important topics, which have come into prominence in the latter half of the twentieth century, such as material symmetry, frame-indifference and thermomechanics. The study begins with the necessary mathematical background in the form of an introduction to tensor analysis followed by a discussion on kinematics, which deals with purely geometrical notions such as strain and rate of deformation. Moving on to derivation of the governing equations, the book also presents applications in the areas of linear and nonlinear elasticity. In addition, the volume also provides a mathematical explanation to the axioms and laws of deformable body mechanics, and its various applications in the field of solid mechanics.
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"Presents several advanced topics including fourth-order tensors, differentiation of tensors, exponential and logarithmic tensors, and their application to nonlinear elasticity" [Publisher]
Continuum mechanics. --- Tensor algebra. --- Milieux continus, Mécanique des. --- Algèbre tensorielle.
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Fundamentals of Continuum Mechanics provides a clear and rigorous presentation of continuum mechanics for engineers, physicists, applied mathematicians, and materials scientists. This book emphasizes the role of thermodynamics in constitutive modeling, with detailed application to nonlinear elastic solids, viscous fluids, and modern smart materials. While emphasizing advanced material modeling, special attention is also devoted to developing novel theories for incompressible and thermally expanding materials. A wealth of carefully chosen examples and exercises illuminate the subject matter and facilitate self-study. Uses direct notation for a clear and straightforward presentation of the mathematics, leading to a better understanding of the underlying physics Covers high-interest research areas such as small- and large-deformation continuum electrodynamics, with application to smart materials used in intelligent systems and structures Offers a unique approach to modeling incompressibility and thermal expansion, based on the authors’ own research
Continuum mechanics --- Mathematical models. --- Mechanics of continua --- Elasticity --- Mechanics, Analytic --- Field theory (Physics)
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Collection of selected, peer reviewed papers from the 13 th International Conference on Fracture and Damage Mechanics (FDM 2014), September 23-25, 2014, São Miguel Island, Azores, Portugal.
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Continuum mechanics. --- Mechanics, Applied. --- Applied mechanics --- Engineering, Mechanical --- Engineering mathematics --- Mechanics of continua --- Elasticity --- Mechanics, Analytic --- Field theory (Physics)
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vibration --- acoustics --- sound --- engineering --- Sound --- Sound. --- Acoustics --- Continuum mechanics --- Mathematical physics --- Physics --- Pneumatics --- Radiation --- Wave-motion, Theory of
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This research monograph discusses novel approaches to geometric continuum mechanics and introduces beams as constraint continuous bodies. In the coordinate free and metric independent geometric formulation of continuum mechanics as well as for beam theories, the principle of virtual work serves as the fundamental principle of mechanics. Based on the perception of analytical mechanics that forces of a mechanical system are defined as dual quantities to the kinematical description, the virtual work approach is a systematic way to treat arbitrary mechanical systems. Whereas this methodology is very convenient to formulate induced beam theories, it is essential in geometric continuum mechanics when the assumptions on the physical space are relaxed and the space is modeled as a smooth manifold. The book addresses researcher and graduate students in engineering and mathematics interested in recent developments of a geometric formulation of continuum mechanics and a hierarchical development of induced beam theories.
Engineering. --- Continuum Mechanics and Mechanics of Materials. --- Classical Continuum Physics. --- Structural Mechanics. --- Materials. --- Mechanical engineering. --- Ingénierie --- Matériaux --- Génie mécanique --- Engineering & Applied Sciences --- Chemical & Materials Engineering --- Materials Science --- Applied Mathematics --- Girders. --- Continuum mechanics. --- Mechanics of continua --- Beams --- Continuum physics. --- Structural mechanics. --- Elasticity --- Mechanics, Analytic --- Field theory (Physics) --- Bars (Engineering) --- Structural frames --- Graphic statics --- Mechanics. --- Mechanics, Applied. --- Solid Mechanics. --- Classical and Continuum Physics. --- Applied mechanics --- Engineering, Mechanical --- Engineering mathematics --- Classical mechanics --- Newtonian mechanics --- Physics --- Dynamics --- Quantum theory --- Classical field theory --- Continuum physics --- Continuum mechanics
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This volume presents a collection of contributions on materials modeling, which were written to celebrate the 65th birthday of Prof. Nobutada Ohno. The book follows Prof. Ohno’s scientific topics, starting with creep damage problems and ending with homogenization methods.
Engineering. --- Continuum Mechanics and Mechanics of Materials. --- Characterization and Evaluation of Materials. --- Materials Engineering. --- Materials. --- Surfaces (Physics). --- Ingénierie --- Matériaux --- Surfaces (Physique) --- Chemical & Materials Engineering --- Engineering & Applied Sciences --- Materials Science --- Applied Mathematics --- Mechanics, Applied. --- Elastic solids. --- Applied mechanics --- Engineering, Mechanical --- Continuum mechanics. --- Engineering --- Materials science. --- Continuum mechanics --- Mechanics --- Solids --- Statics --- Engineering mathematics --- Mechanics. --- Solid Mechanics. --- Physics --- Surface chemistry --- Surfaces (Technology) --- Classical mechanics --- Newtonian mechanics --- Dynamics --- Quantum theory --- Engineering—Materials. --- Material science --- Physical sciences
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In this book, we shall consider the kinematics and dynamics of the flows of fluids exhibiting a yield stress. To highlight the principal characteristics of such fluids, the first chapter emphasizes the role played by the yield stress. Next, a careful description of the continuum mechanics behind the constitutive equations for incompressible and compressible viscoplastic fluids is given in Chapters 2–4. In Chapters 5 and 6 analytical solutions to several steady and unsteady flows of Bingham fluids are presented. The subsequent Chapters 7–10 are concerned with the development of variational principles and their numerical solutions, along with perturbation methods which play a significant role in numerical simulations.
Engineering. --- Engineering Fluid Dynamics. --- Fluid- and Aerodynamics. --- Continuum Mechanics and Mechanics of Materials. --- Materials. --- Hydraulic engineering. --- Ingénierie --- Matériaux --- Technologie hydraulique --- Civil & Environmental Engineering --- Engineering & Applied Sciences --- Civil Engineering --- Viscoplasticity. --- Fluid mechanics. --- Hydromechanics --- Fluids. --- Continuum mechanics. --- Continuum mechanics --- Plasticity --- Viscosity --- Mechanics. --- Mechanics, Applied. --- Solid Mechanics. --- Applied mechanics --- Engineering, Mechanical --- Engineering mathematics --- Classical mechanics --- Newtonian mechanics --- Physics --- Dynamics --- Quantum theory --- Engineering, Hydraulic --- Engineering --- Fluid mechanics --- Hydraulics --- Shore protection --- Mechanics --- Hydrostatics --- Permeability
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