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An Engineer's Guide to MATLAB, 3/e, is an authoritative guide to generating readable, compact, and verifiably correct MATLAB programs. It is ideal for undergraduate engineering courses in Mechanical, Aeronautical, Civil, and Electrical engineering that require/use MATLAB.
This highly respected guide helps students develop a strong working knowledge of MATLAB that can be used to solve a wide range of engineering problems. Since solving these problems usually involves writing relatively short, one-time-use programs, the authors demonstrate how to effectively develop programs that are compact yet readable, easy to debug, and quick to execute. Emphasis is on using MATLAB to obtain solutions to several classes of engineering problems, so technical material is presented in summary form only.
The new edition has been thoroughly revised and tested for software release 2009. |
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 Digital Evidence and Computer Crime, Second EditionDigital evidence--evidence that is stored on or transmitted by computers--can play a major role in a wide range of crimes, including homicide, rape, abduction, child abuse, solicitation of minors, child pornography, stalking, harassment, fraud, theft, drug trafficking, computer intrusions, espionage, and terrorism.
Though an... | | The Business Analyst's Guide to Oracle Hyperion Interactive Reporting 11
The Oracle Hyperion Interactive reporting product is a highly customizable and powerful business intelligence software product. The software is one of the many products in the Oracle Business Intelligence software suite, an industry-leading business intelligence solution. The product provides users with advanced business intelligence... | | Introduction to Nonlinear Dispersive Equations (Universitext)The aim of this textbook is to introduce the theory of nonlinear dispersive equations to graduate students in a constructive way. The first three chapters are dedicated to preliminary material, such as Fourier transform, interpolation theory and Sobolev spaces. The authors then proceed to use the linear Schrodinger equation to describe... |
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