RENCONTRE ENTRE UN THERAPEUTE ET UNE FAMILLE EN DEUIL

Editions L'Harmattan
1
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Le père de trois enfants est mort à la suite d'une collision provoquée par un homme qui conduisait, de toute évidence, en état d'ébriété... Ce drame marque un point de rencontre dans la vie de Marie et des ses trois filles qui, au contraire d'Yves, ont survécu à l'accident. La Mort d'Yves, à travers la rencontre entre un thérapeute et une famille en deuil, raconte le parcours d'une famille qui renoue avec la vie.
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Additional Information

Publisher
Editions L'Harmattan
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Published on
Jan 1, 2001
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Pages
184
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ISBN
9782296423558
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Best For
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Language
French
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Genres
Medical / Diseases
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Content Protection
This content is DRM protected.
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Eligible for Family Library

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This work is based on a series of thematic workshops on the theory of wavelets and the theory of splines. Important applications are included. The volume is divided into four parts: Spline Functions, Theory of Wavelets, Wavelets in Physics, and Splines and Wavelets in Statistics. Part one presents the broad spectrum of current research in the theory and applications of spline functions. Theory ranges from classical univariate spline approximation to an abstract framework for multivariate spline interpolation. Applications include scattered-data interpolation, differential equations and various techniques in CAGD. Part two considers two developments in subdivision schemes; one for uniform regularity and the other for irregular situations. The latter includes construction of multidimensional wavelet bases and determination of bases with a given time frequency localization. In part three, the multifractal formalism is extended to fractal functions involving oscillating singularites. There is a review of a method of quantization of classical systems based on the theory of coherent states. Wavelets are applied in the domains of atomic, molecular and condensed-matter physics. In part four, ways in which wavelets can be used to solve important function estimation problems in statistics are shown. Different wavelet estimators are proposed in the following distinct cases: functions with discontinuities, errors that are no longer Gaussian, wavelet estimation with robustness, and error distribution that is no longer stationary. Some of the contributions in this volume are current research results not previously available in monograph form. The volume features many applications and interesting new theoretical developments. Readers will find powerful methods for studying irregularities in mathematics, physics, and statistics.
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