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Book Details:
- Title: Electrical Engineering Materials
- Author: A.J. Dekker
- Publisher: Prentice Hall
- Edition: Not specified
About the Book:
Electrical Engineering Materials by A.J. Dekker is a comprehensive textbook that covers the fundamental properties and applications of materials used in electrical engineering. The book provides an in-depth analysis of the electrical, thermal, and magnetic properties of materials, as well as their applications in various electrical engineering fields.
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This is a curated report on the highly sought-after textbook "Electrical Engineering Materials" by A. J. Dekker, focusing on its best available PDF sources, content value, and legal/technical considerations.
3. Conductors and Semiconductors
The practical classification of materials is determined by their band structure.
A.J. Dekker vs. Modern Textbooks: Which is Better for You?
To help you decide if this book justifies the search for the best PDF, here is a direct comparison with two modern competitors: "Materials Science and Engineering" by Callister and "Electrical Engineering Materials" by S.P. Seth.
| Feature | A.J. Dekker | Callister | S.P. Seth | |---------|-------------|-----------|----------| | Focus | Electrical properties only | General materials | Electrical & electronics | | Mathematics Level | Moderate (calculus-based) | Low to moderate | Low | | Number of Pages | ~250 (concise) | ~900 (verbose) | ~400 | | Best For | GATE, IES, core EE students | Mechanical/Production engineers | Diploma and undergrad | | Availability of PDF | Rare (but high-quality scans exist) | Very common (legal and illegal) | Common |
Conclusion: Choose Dekker if you want a laser-focused, intense, and fast read. Choose Callister if you want colorful pictures and broader applications. For the specific keyword electrical engineering materials a j dekker pdf best, the user is almost always an EE major seeking depth, not breadth.
2.1 The Classical Free Electron Model (Drude Model)
Initially, electrons are treated as a gas of particles moving within a metal lattice.
- Ohm’s Law Derivation: The drift velocity $v_d$ is derived from the applied electric field $E$ and the mean free time $\tau$ between collisions.
- Conductivity ($\sigma$): Defined as $\sigma = n e \mu$, where $n$ is electron density, $e$ is charge, and $\mu$ is mobility.
- Limitation: This model fails to explain why some materials conduct and others do not, necessitating quantum mechanics.
08/29/2012 @ 3:42 pm
I’m actually looking forward to checking this one out. Serbian Film would have been better if not for all the hype surrounding the film. Salo ranks up there with this other film Sweet Movie as beautiful repulsing films I’ll never watch again.
I’m equally repulsed and intrigued by the concept of this film though.