Vector Analysis and Cartesian Tensors
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A01=Donald Edward Bourne
Author_Donald Edward Bourne
axes
Axes Oxyz
Category=PBW
coordinate
D.E. Bourne
Denote Arc Length
Direction Cosines
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
equation
field
Fourth Order Isotropic Tensor
gradient divergence curl
integral theorems
Isotropic Function
Isotropic Tensor
Line Integral
mathematical physics
order
Order Tensor
Orthonormality Conditions
oxyz
P.C. Kendall
parametric
Parametric Equation
Piecewise Smooth Curve
Plane Polar Coordinates
position
Position Vector
potential theory applications
rectangular
Rectangular Cartesian
Rectangular Cartesian Axes
Rectangular Cartesian Coordinate
Rectangular Cartesian Coordinate System
Simple Closed Curve
Stokes's Theorem
Stokes’s Theorem
system
tensor calculus
Tensor Field
Tensor Gradient
Triple Scalar Product
undergraduate engineering
Unit Tangent
vector calculus for science students
Vector Field
Δr Δθ
Product details
- ISBN 9781315898421
- Weight: 740g
- Dimensions: 152 x 229mm
- Publication Date: 13 Dec 2017
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
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This is a comprehensive self-contained text suitable for use by undergraduate mathematics, science and engineering students following courses in vector analysis. The earlier editions have been used extensively in the design and teaching of may undergraduate courses. Vectors are introduced in terms of Cartesian components, an approach which is found to appeal to many students because of the basic algebraic rules of composition of vectors and the definitions of gradient divergence and curl are thus made particularly simple. The theory is complete, and intended to be as rigorous as possible at the level at which it is aimed.
