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Deterministic Chaos --- Chaotic behavior in systems --- Chaos --- Deterministic chaos. --- Chaotic behavior in systems. --- Chaos déterministe --- Chaos (théorie des systèmes) --- Chaos déterministe. --- Chaos déterministe. --- Chaos (théorie des systèmes)

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Deterministic chaos --- Mechanics, Applied --- Chaos déterministe --- Mécanique appliquée --- Mathematics --- Mathématiques --- -Deterministic chaos --- 531.01 --- Chaos, Deterministic --- Deterministic chaotic systems --- Chaotic behavior in systems --- Determinism (Philosophy) --- Applied mechanics --- Engineering, Mechanical --- Engineering mathematics --- Mathematical theory of mechanics --- 531.01 Mathematical theory of mechanics --- Chaos déterministe --- Mécanique appliquée --- Mathématiques --- Mechanics, Applied - Mathematics

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Deterministic chaos --- Algorithms --- Mappings (Mathematics) --- Fractals --- Mathematical physics --- Chaos in systems --- Chaotic behavior in systems --- Chaotic motion in systems --- Chaotisch gedrag in de systemen --- Comportement chaotique dans les systèmes --- Differentiable dynamical systems --- Differentieerbare dynamicasystemen --- Fractales --- Systèmes dynamiques différentiables --- Differential geometry. Global analysis --- Algorithmes --- Chaos déterministe --- Applications (Mathématiques) --- Physique mathématique --- Algorithms. --- Deterministic chaos. --- Fractals. --- Mappings (Mathematics). --- Mathematical physics. --- Chaos déterministe --- Applications (mathématiques) --- #TELE:MI2 --- Physical mathematics --- Physics --- Maps (Mathematics) --- Functions --- Functions, Continuous --- Topology --- Transformations (Mathematics) --- Fractal geometry --- Fractal sets --- Geometry, Fractal --- Sets, Fractal --- Sets of fractional dimension --- Dimension theory (Topology) --- Chaos, Deterministic --- Deterministic chaotic systems --- Determinism (Philosophy) --- Algorism --- Algebra --- Arithmetic --- Mathematics --- Foundations --- #TELE:SISTA --- Chaos déterministe. --- Algorithmes. --- Fractales. --- Chaos déterministe. --- Applications (mathématiques)

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This updated and revised fourth edition covers all topics in mechanics from elementary Newtonian mechanics, canonical and rigid body mechanics to relativistic mechanics and nonlinear dynamics. In particular, symmetries and invariance principles, geometrical structures and continuum mechanics play an important role. This book will enable the reader to develop general principles from which equations of motions may be derived, to understand the importance of symmetries as a basis for quantum mechanics and to get practice in using theoretical tools and concepts that are essential for all branches of physics. The book contains numerous problems with complete solutions, and some practical examples. This will be appreciated in particular by students using the text to accompany lectures on mechanics. The book ends with some historical remarks on important pioneers in mechanics.

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