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Vector Calculus 6/e (絕)

Vector Calculus 6/e (絕)

  • 20本以上,享 8.5折
售價 $ 洽詢
  • 一般書籍
  • ISBN:9781429224048
  • 作者:Marsden, Tromba
  • 版次:6
  • 年份:2013
  • 出版商:Macmillan Publishers
  • 頁數/規格:545頁/精裝雙色
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Description
This bestselling Vector calculus text helps students gain a solid, intuitive understanding of this important subject. The book's careful contemporary balance between theory, application, and historical development, provides readers with insights into how mathematics progresses and is in turn influenced by the natural world. The new edition offers a contemporary design, an increased number of practice exercises, and content changes based on reviewer feedback, giving this classic text a modern appeal.

New to This Edition
The Sixth Edition was completely redesigned, but retains and improves on the balance between theory, applications, optional material, and historical notes that was present in earlier editions.

Content changes include: 
Trimming some of the historical material, making it more relevant to the mathematics under discussion. Moving some of the more difficult discussions in the Ffth Edition to the Book Companion Web Site (including Conservation Laws, the derivation of Euler’s Equation of a Perfect Fluid, and a discussion of the Heat Equation).

Revision highlights: 

New Design 
The modern redesign emphasizes the pedagogical features, making the text more concise, student-friendly, and accessible.

  • More Exercises 
    The new edition adds 15-20% new easy-to-moderate exercises graded from less difficult to more difficult, providing extra practice for students to master key concepts.
  • New Examples 
    The new examples were shaped by feedback from reviewers and UC-Santa Cruz teaching assistants teaching the course.
  • Enhanced Three Dimensional Figures 
    The quality of the artwork has been significantly improved, with crucial three-dimensional figures better reflecting key concepts to students.
  • Definitions/Theorems/Proofs/Corollaries/Key Concepts 
    These pedagogical features these are now more clearly boxed to better highlight them for students and differentiate from the main text.
Table of Contents
Chapter 1: The Geometry of Euclidean Space
Chapter 2: Differentiation
Chapter 3: Higher-Order Derivatives: Maxima and Minima
Chapter 4: Vector-Valued Functions
Chapter 5: Double and Triple Integrals
Chapter 6: The Change of Variables Formula and Applications of Integration
Chapter 7: Integrals Over Paths and Surfaces
Chapter 8: The Integral Theorems of Vector Analysis
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