Materials Science and Engineering: An Introduction by William Callister

Building on the extraordinary success of six best-selling editions, William Callister's new Seventh Edition of Materials Science and Engineering: An Introduction continues to promote student understanding of the three primary types of materials (metals, ceramics, and polymers) and composites, as well as the relationships that exist between the structural elements of materials and their properties.

It continues to promote student understanding through clear and concise writing and familiar terminology that is not beyond student comprehension. Topics are organized and explained in an approachable manner, so that even instructors who do not have a strong materials background can teach from this user-friendly text.

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Advanced Engineering Mathematics by Erwin Kreyszig

Introduces engineers, computer scientists, and physicists to advanced math topics as they relate to practical problems. The material is arranged into seven independent parts: ODE; Linear Algebra, Vector calculus; Fourier Analysis and Partial Differential Equations; Complex Analysis; Numerical methods; Optimization, graphs; Probability and Statistics.

Erwin Kreyszig’s Advanced Engineering Mathematics, 9th Edition introduces engineers and computer scientists to advanced math topics as they relate to practical problems.

New problem sets.
New Computer Experiments, using the computer as an instrument of “experimental mathematics” for exploration and research.
More on modeling and selection methods.
Accurate and solid theoretical foundation.
Clear examples and exposition of material.
Modern and standard notations.

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Solutions manual:
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PSpice Student Version

Design and simulate analog and digital circuits using PSpice. Because the analog and digital simulation algorithms are built into the same program, PSpice A/D simulates mixed-signal circuits with no performance degradation because of tightly coupled feedback loops between the analog and digital sections.

Limited versions of the following products are included in the Student Version of PSpice:

PSpice A/D 9.1, Web Update 1, including PSpice Schematics 9.1
Your choice of schematic editors (specify during installation)
PSpice Schematics 9.1
Capture 9.1, Web Update 2

(Visit Electronics-lab for PSpice tutorials)

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Schaum's Outline of Electromagnetics

Here's your key to step-by-step mastery of electromagnetics— and better grades! This popular Schaum's Outline gives you completely worked problems, memorable examples, and easy-to-understand explanations of all relevant theory! Students love Schaum's Outlines! Each and every year, students purchase hundreds of thousands of the best study guides available anywhere. Students know that Schaum's delivers the goods in faster learning curves, better test scores, and higher grades!

Modified to conform to the current curriculum, Schaum's Outline of Electromagnetics complements these courses in scope and sequence to help you understand its basic concepts. The book offers extra practice on topics such as current density, capacitance, magnetic fields, inductance, electromagnetic waves, transmission lines, and antennas. Appropriate for the following course: Electromagnetics.

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Green's Theorem

In mathematics, Green's theorem gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by C. It is the two-dimensional special case of the more general Stokes' theorem, and is named after British mathematician George Green.

Let C be a positively oriented, piecewise smooth, simple closed curve in the plane ², and let D be the region bounded by C. If L and M are functions of (x, y) defined on an open region containing D and have continuous partial derivatives there, then

For positive orientation, an arrow pointing in the counterclockwise direction may be drawn in the small circle in the integral symbol.

In physics, Green's theorem is mostly used to solve two-dimensional flow integrals, stating that the sum of fluid outflows at any point inside a volume is equal to the total outflow summed about an enclosing area. In plane geometry, and in particular, area surveying, Green's theorem can be used to determine the area and centroid of plane figures solely by integrating over the perimeter.

(From Wikipedia)