Pocket Evidence Based Medicine (1版)
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This concise, easy-to-read pocket guide offers medical trainees, researchers, and clinicians at every level the perfect resource on Evidence Based Medicine (EBM). Based on the author’s many years of experience teaching EBM to medical students and medical residents at Columbia University, this handy title addresses not only all the basic concepts and issues in EBM, but also takes an example-based approach and is replete with numerous illustrations. This brief book provides readers with all the tools needed to tell the good from the bad in healthcare research. It discusses every type of study design, from the assessment of diagnostic tests to clinical trials and meta-analysis. The work also introduces readers to novel methods, such as the Bayesian analysis of clinical trials. In addition, to help readers better retain the information, the guide includes thought-provoking review questions and answers in an appendix. In all, Pocket Evidence-Based Medicine: A Survival Guide for Clinicians and Students is an ideal resource for anyone who encounters statistics in their studies or career, including clinicians, researchers, trainees in medicine and graduate students in a wide range of other disciplines
原價:
1700
售價:
1530
現省:
170元
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Real and complex analysis (3版)
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【簡介】
Description
This is an advanced text for the one- or two-semester course in analysis taught primarily to math, science, computer science, and electrical engineering majors at the junior, senior or graduate level. The basic techniques and theorems of analysis are presented in such a way that the intimate connections between its various branches are strongly emphasized. The traditionally separate subjects of 'real analysis' and 'complex analysis' are thus united in one volume. Some of the basic ideas from functional analysis are also included. This is the only book to take this unique approach. The third edition includes a new chapter on differentiation. Proofs of theorems presented in the book are concise and complete and many challenging exercises appear at the end of each chapter. The book is arranged so that each chapter builds upon the other, giving students a gradual understanding of the subject.
【目錄】
Table of Contents
Chapter 1: Abstract Integration
Chapter 2: Positive Borel Measures
Chapter 3: Lp-Spaces
Chapter 4: Elementary Hilbert Space Theory
Chapter 5: Examples of Banach Space Techniques
Chapter 6: Complex Measures
Chapter 7: Differentiation
Chapter 8: Integration on Product Spaces
Chapter 9: Fourier Transforms
Chapter 10: Elementary Properties of Holomorphic Functions
Chapter 11: Harmonic Functions
Chapter 12: The Maximum Modulus Principle
Chapter 13: Approximation by Rational Functions
Chapter 14: Conformal Mapping
Chapter 15: Zeros of Holomorphic Functions
Chapter 16: Analytic Continuation
Chapter 17: Hp-Spaces
Chapter 18: Elementary Theory of Banach Algebras
Chapter 19: Holomorphic Fourier Transforms
Chapter 20: Uniform Approximation by Polynomials
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Principles of Mathematical Analysis 3/e 2023 Edition (3版)
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Principles of Mathematical Analysis 3/e 2023 Edition
作者:Walter Rudin
ISBN:9786269708116
版次:3
年份:2023
出版商:McGraw-Hill
頁數/規格:342頁/平裝單色
Description
This book is intended to serve as a text for the course in analysis that is usually taken by advanced undergraduates or by first-year students who study mathematics.
NEW to This Edition
The material on functions of several variables in Chapter 9 is significantly rewritten, with many details filled in, and with more examples and more motivation. The proof of the inverse function theorem is simplified by means of the fixed point theorem about contraction mappings. Differential forms are discussed in much greater detail. Several applications of Stokes' theorem are included.
The Riemann-Stieltjes integral in Chapter 6 has been trimmed a bit.
A short do-it-yourself section on the gamma function has been added to Chapter 8.
There is a large number of new exercises throughout the book, most of them with fairly detailed hints.
Several references to articles appearing in the American Mathematical Monthly and in Mathematics Magazine are included for students to develop the habit of looking into the journal literature.
目錄
Table of Contents
Chapter 1: The Real and Complex Number Systems
Chapter 2: Basic Topology
Chapter 3: Numerical Sequences and Series
Chapter 4: Continuity
Chapter 5: Differentiation
Chapter 6: The Riemann-Stieltjes Integral
Chapter 7: Sequences and Series of Functions
Chapter 8: Some Special Functions
Chapter 9: Functions of Several Variables
Chapter 10: Integration of Differential Forms
Chapter 11: The Lebesgue Theory
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