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Titlebook: An Illustrative Guide to Multivariable and Vector Calculus; Stanley J. Miklavcic Textbook 2020 The Editor(s) (if applicable) and The Autho

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期刊全称An Illustrative Guide to Multivariable and Vector Calculus
影响因子2023Stanley J. Miklavcic
视频video
发行地址Offers an in-depth visual approach to multivariable and vector calculus.Complements existing textbooks on the subject by being concise and portable.Includes over one hundred carefully drawn figures th
图书封面Titlebook: An Illustrative Guide to Multivariable and Vector Calculus;  Stanley J. Miklavcic Textbook 2020 The Editor(s) (if applicable) and The Autho
影响因子.This textbook focuses on one of the most valuable skills in multivariable and vector calculus: visualization. With over one hundred carefully drawn color images, students who have long struggled picturing, for example, level sets or vector fields will find these abstract concepts rendered with clarity and ingenuity. This illustrative approach to the material covered in standard multivariable and vector calculus textbooks will serve as a much-needed and highly useful companion..Emphasizing portability, this book is an ideal complement to other references in the area. It begins by exploring preliminary ideas such as vector algebra, sets, and coordinate systems, before moving into the core areas of multivariable differentiation and integration, and vector calculus. Sections on the chain rule for second derivatives, implicit functions, PDEs, and the method of least squares offer additional depth; ample illustrations are woven throughout. Mastery Checks engage students in material on the spot, while longer exercise sets at the end of each chapter reinforce techniques...An Illustrative Guide to Multivariable and Vector Calculus. will appeal to multivariable and vector calculus students
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Die Praxis des Eisenhüttenchemikersertains to functions of many variables and their derivatives. Considerable emphasis is placed on the geometric meaning of partial derivatives and of differentiability in general. The discussion also covers higher-order derivatives and introduces the new concept of the . of a function.
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