domingo, 8 de junho de 2014

Vector-Analysis-Murray-R-Spiegel

Vector Analysis [Murray R Spiegel] by Hassan Waseem

Calculo-Superior-Murray-Spiegel-Schaum

Calculo Superior - Murray Spiegel - Schaum by yimi01

18-02-Multivariable-Calculus-fall-2007

Multivariable Calculus

Screenshot of Mathlet from the d'Arbeloff Interactive Math Project.
Lagrange multipliers with two variables Mathlet from the d'Arbeloff Interactive Math Project. (Image courtesy of Jean-Michel Claus.)

Instructor(s)

MIT Course Number

18.02

As Taught In

Fall 2007

Level

Undergraduate

Translated Versions

Course Features

Course Description

This course covers vector and multi-variable calculus. It is the second semester in the freshman calculus sequence. Topics include vectors and matrices, partial derivatives, double and triple integrals, and vector calculus in 2 and 3-space.
MIT OpenCourseWare offers another version of 18.02, from the Spring 2006 term. Both versions cover the same material, although they are taught by different faculty and rely on different textbooks. Multivariable Calculus (18.02) is taught during the Fall and Spring terms at MIT, and is a required subject for all MIT undergraduates.

18-02sc-multivariable-calculus-fall-2010

This unit covers the basic concepts and language we will use throughout the course. Just like every other topic we cover, we can view vectors and matrices algebraically and geometrically. It is important that you learn both viewpoints and the relationship between them.

Kreyszig Solutions by api-3808533

Kreyszig 2006 by Yolot Moon

The Geometry of Euclidean Space



1 The Geometry of Euclidean Space .......................31
2 Differentiation,,,,,,,,,,,,,,,,,,,,,,,,.,,,,,,,,,,,,................124
3 Higher-Order Derivatives; Maxima and Minima...211
4 Vector-Valued Functions .................................  291
5 Doublr and Triple Integrals ............................... 347
6 The Change of Variables .................................. 398
7 Integrals Over Paths and surfaces ...................... 451
8 The Integrals Theorems of Vector Analysis ....... 548