Erscheinungsdatum: 18.12.2003 Medium: Taschenbuch Einband: Kartoniert / Broschiert Titel: Particle Size Analysis BY Transmission Fluctuation Spectrometry Fundamentals AND Case Studies Autor: Shen, Jianqi Verlag: Cuvillier Verlag Sprache: Deutsch Ru
Erscheinungsdatum: 13.11.2019, Medium: Taschenbuch, Einband: Kartoniert / Broschiert, Titel: Mathe für Antimathematiker - Analysis, Titelzusatz: Analysis Oberstufe 10.-13. Klasse, Autor: Bednarski, Dario, Verlag: riva Verlag // riva, Sprache: Deutsch, Schlagworte: Infinitesimalrechnung // Schule und Lernen: Mathematik, Rubrik: Mathematik // Analysis, Seiten: 200, Gewicht: 317 gr, Verkäufer: averdo
Erscheinungsdatum: 17.06.2019, Medium: Taschenbuch, Einband: Kartoniert / Broschiert, Titel: Functional Analysis with Applications, Autor: Georgiev, Svetlin G. // Zennir, Khaled, Verlag: Gruyter, Walter de GmbH // de Gruyter, Walter, GmbH, Sprache: Englisch, Schlagworte: Analysis // Calculus // Infinitesimalrechnung // MATHEMATICS // Functional Analysis, Rubrik: Mathematik // Analysis, Seiten: 393, Abbildungen: 1 b/w ill., Reihe: De Gruyter Textbook, Gewicht: 776 gr, Verkäufer: averdo
Erscheinungsdatum: 08/2016 Medium: Buch Einband: Gebunden Titel: Mathematik Sekundarstufe II - Rheinland-Pfalz. Grundfach Band 1 - Analysis Titelzusatz: Schuelerbuch Autor: Bigalke, Anton // Kuschnerow, Horst // Koehler, Norbert // Ledworuski, Gabriele
In mathematics, constructive analysis is mathematical analysis done according to the principles of constructive mathematics. This contrasts with classical analysis, which (in this context) simply means analysis done according to the (ordinary) principles of classical mathematics. Generally speaking, constructive analysis can reproduce theorems of classical analysis, but only in application to separable spaces, also, some theorems may need to be approached by approximations. Furthermore, many classical theorems can be stated in ways that are logically equivalent according to classical logic, but not all of these forms will be valid in constructive analysis, which uses intuitionistic logic.
Now in its third edition, this highly successful text has been fully revised and updated with expanded sections on cutting-edge techniques including Poisson regression, negative binomial regression, multinomial logistic regression and proportional odds regression. As before, it focuses on easy-to-follow explanations of complicated multivariable techniques. It is the perfect introduction for all clinical researchers. It describes how to perform and interpret multivariable analysis, using plain language rather than complex derivations and mathematical formulae. It focuses on the nuts and bolts of performing research, and prepares the reader to set up, perform and interpret multivariable models. Numerous tables, graphs and tips help to demystify the process of performing multivariable analysis. The text is illustrated with many up-to-date examples from the medical literature on how to use multivariable analysis in clinical practice and in research
Many of our daily-life problems can be written in the form of an optimization problem. Therefore, solution methods are needed to solve such problems. Due to the complexity of the problems, it is not always easy to find the exact solution. However, approximate solutions can be found. The theory of the best approximation is applicable in a variety of problems arising in nonlinear functional analysis and optimization. This book highlights interesting aspects of nonlinear analysis and optimization together with many applications in the areas of physical and social sciences including engineering. It is immensely helpful for young graduates and researchers who are pursuing research in this field, as it provides abundant research resources for researchers and post-doctoral fellows. This will be a valuable addition to the library of anyone who works in the field of applied mathematics, economics and engineering.
This book traces the theory and methodology of multivariate statistical analysis and shows how it can be conducted in practice using the LISREL computer program. It presents not only the typical uses of LISREL, such as confirmatory factor analysis and structural equation models, but also several other multivariate analysis topics, including regression (univariate, multivariate, censored, logistic, and probit), generalized linear models, multilevel analysis, and principal component analysis. It provides numerous examples from several disciplines and discusses and interprets the results, illustrated with sections of output from the LISREL program, in the context of the example. The book is intended for masters and PhD students and researchers in the social, behavioral, economic and many other sciences who require a basic understanding of multivariate statistical theory and methods for their analysis of multivariate data. It can also be used as a textbook on various topics of multivariate statistical analysis.
This book is a continuation of vol. I (Grundlehren vol. 115, also available in softcover), and contains a detailed treatment of some important parts of harmonic analysis on compact and locally compact abelian groups. From the reviews: "This work aims at giving a monographic presentation of abstract harmonic analysis, far more complete and comprehensive than any book already existing on the subject...in connection with every problem treated the book offers a many-sided outlook and leads up to most modern developments. Carefull attention is also given to the history of the subject, and there is an extensive bibliography...the reviewer believes that for many years to come this will remain the classical presentation of abstract harmonic analysis." Publicationes Mathematicae
Whittle's Gait Analysis - formerly known as Gait Analysis: an introduction - is now in its fifth edition with a new team of authors led by David Levine and Jim Richards. Working closely with Michael Whittle, the team maintains a clear and accessible approach to basic gait analysis. It will assist both students and clinicians in the diagnosis of and treatment plans for patients suffering from medical conditions that affect the way they walk.
This is the fourth edition of Serge Lang's Complex Analysis. The first part of the book covers the basic material of complex analysis, and the second covers many special topics, such as the Riemann Mapping Theorem, the gamma function, and analytic continuation. Power series methods are used more systematically than in other texts, and the proofs using these methods often shed more light on the results than the standard proofs do. The first part of Complex Analysis is suitable for an introductory course on the undergraduate level, and the additional topics covered in the second part give the instructor of a graduate course a great deal of flexibility in structuring a more advanced course. This is a revised edition, new examples and exercises have been added, and many minor improvements have been made throughout the text.