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Linear models, normally presented in a highly theoretical and
mathematical style, are brought down to earth in this comprehensive
textbook. Linear Models examines the subject from a mean model
perspective, defining simple and easy-to-learn rules for building
mean models, regression models, mean vectors, covariance matrices
and sums of squares matrices for balanced and unbalanced data sets.
The author includes both applied and theoretical discussions of the
multivariate normal distribution, quadratic forms, maximum
likelihood estimation, less than full rank models, and general
mixed models. The mean model is used to bring all of these topics
together in a coherent presentation of linear model theory.
The time has come for an assessment of the most important
techniques for the fabrication of advanced catalysts. Catalyst
production alone is more than a billion dollar business each year,
and the product value of chemical processes using advanced
catalysts is a few trillion dollars annually. This book seeks to
provide a modern, materials science account of the best and most
current techniques for the synthesis of advanced catalytic
materials.
One of the most striking development of the last decades in the study of minimal surfaces, constant mean surfaces and harmonic maps is the discovery that many classical problems in differential geometry - including these examples - are actually integrable systems. This theory grew up mainly after the important discovery of the properties of the Korteweg-de Vries equation in the sixties. After C. Gardner, J. Greene, M. Kruskal et R. Miura 44] showed that this equation could be solved using the inverse scattering method and P. Lax 62] reinterpreted this method by his famous equation, many other deep observations have been made during the seventies, mainly by the Russian and the Japanese schools. In particular this theory was shown to be strongly connected with methods from algebraic geom etry (S. Novikov, V. B. Matveev, LM. Krichever. . . ), loop techniques (M. Adler, B. Kostant, W. W. Symes, M. J. Ablowitz . . . ) and Grassmannian manifolds in Hilbert spaces (M. Sato . . . ). Approximatively during the same period, the twist or theory of R. Penrose, built independentely, was applied successfully by R. Penrose and R. S. Ward for constructing self-dual Yang-Mills connections and four-dimensional self-dual manifolds using complex geometry methods. Then in the eighties it became clear that all these methods share the same roots and that other instances of integrable systems should exist, in particular in differential ge ometry. This led K."
Michael R. Moser arbeitet nicht nur als Rechtsanwalt, sondern auch als Mediator und Coach. Da liegt es auf der Hand, dass er sich fur seine Mitmenschen interessiert und vor allem fur die Interaktion zwischen ihnen. Wie verhalten sich Menschen, wenn sie ins Ausland reisen? Warum gibt es im Urlaub gern mal Streit? Wie geht es zu bei einem politischen Beauty Contest," also einer Bundestags-Kandidatenkur im Wahlkreis? Was passiert, wenn Burger innovative Ideen haben und sich anschicken, diese in die Tat umzusetzen? Was geht uns verloren, wenn wir keine Briefe mehr mit der Hand schreiben, sondern nur noch elektronisch kommunizieren? Uber diese und viele andere Fragen denkt Michael Moser gern nach und hat seine ganz personlichen Gedanken und Eindrucke aufgeschrieben. Viele davon hat er uber die Zeit reifen lassen. Im Laufe der letzten zehn Jahre ist auf diese Weise eine kleine Sammlung von Beobachtungen und Reflexionen entstanden - Blitzlichter," wie der Autor sie nennt. Mosers Streifzuge durch Alltag, Beruf und Politik sind oft witzig, immer nachdenklich und manchmal auch ein wenig zornig. Die Chance ist gar nicht so klein, dass das, was den Autor umtreibt, auch viele Leserinnen und Leser schon einmal beruhrt hat.
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