Mathematical Methods of Classical Mechanics
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Singularity theory is a far-reaching extension of maxima and minima investigations of differentiable functions, with implications for many different areas of mathematics, engineering (catastrophe theory and the theory of bifurcations), and science. The three parts of this first volume of a two-volume set deal with the stability problem for smooth mappings, critical points of smooth functions, and caustics and wave front singularities. The second volume describes the topological and algebro-geometrical aspects of the theory: monodromy, intersection forms, oscillatory integrals, asymptotics, and mixed Hodge structures of singularities.
The first volume has been adapted for the needs of non-mathematicians, presupposing a limited mathematical background and beginning at an elementary level. With this foundation, the book''s sophisticated development permits readers to explore more applications than previous books on singularities.
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Volume II Monodromy and Asymptotic Integrals
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Volume I: The Classification of Critical Points Caustics and Wave Fronts
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Ordinary Differential Equations and Smooth Dynamical Systems
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Bifurcation Theory and Catastrophe Theory
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Integrable Systems Nonholonomic Dynamical Systems
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1 092 kr
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Symplectic Geometry and its Applications
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821 kr
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1 092 kr
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Integrable Systems Nonholonomic Dynamical Systems
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Singularity Theory II. Applications
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Symplectic Geometry and its Applications
1 851 kr
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1 136 kr
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2 384 kr
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