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Introduction to Quantum Mechanics
Item #: 38515040

Introduction to Quantum Mechanics

Item #: 38515040
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What Stands Out

Comprehensive Coverage
This first edition offers a thorough exploration of quantum mechanics, making complex theories accessible for beginners while providing in-depth knowledge beneficial for advanced learners.
Engaging Examples
The text includes real-world applications and illustrative examples that clarify abstract concepts, enhancing understanding and retention for students of varying levels.
Student-Friendly Design
With clear explanations and well-structured chapters, this book is meticulously designed to support self-study, making it an invaluable resource for anyone mastering quantum mechanics.

Product Details

Explore the fundamentals of quantum mechanics with Introduction to Quantum Mechanics 1st Edition. Get your copy now from Ubuy, a New Zealand that delivers to New Zealand.
  • Written by the author of the best-selling E & M text, this text is designed to teach students how to DO quantum mechanics. Part I covers the basic theory; Part II develops approximation schemes and real-world applications. *offers an unusually readable, consistent, and honest discussion of fundamental ideas. *some books allow students to assume that there are no conceptual problems with quantum mechanics, or conceal the interpretative difficulties with abstract language and dogmatic assertions. Griffiths acknowledges, from the beginning, both the difficulty in understanding quantum mechanics, and the controversy surrounding some of the fundamental ideas. *avoids a now-unnecessary historical discussion. Starts immediately with quantum mechanics - the Schr?dinger equation, and its statistical interpretation, is introduced on the second page. *explores several exceptionally up-to-date topics - e.g., adiabatic processes (and a treatment of Berrys phase); Bells theorem; the quantum Zeno paradox; and, where appropriate, cites recent papers in the accessible literature. *contains 315 graded problems offering a wide range of difficulty. **essential, confidence builders; ***more difficult and less crucial; ****most difficult - an hour or more; *no stars: good exercise but not essential or difficult.
Publisher Pearson College Div
Publication date August 2, 1994
Edition First Edition
Language English
Print length 394 pages
ISBN-10 0131244051
ISBN-13 978-0131244054
Item Weight 1.65 pounds (750 grams)
Dimensions 7.25 x 1 x 9.75 inches (18.4 x 2.5 x 24.8 cm)

Who Should Buy?

Suitable For
  • Physics Students

    Ideal for undergraduate and graduate students seeking a foundational understanding of quantum mechanics principles and applications.

  • Self-learners

    Perfect for curious individuals wanting to explore the complexities of quantum mechanics independently and deepen their knowledge.

  • Educators

    Great resource for teachers looking for a structured approach to introduce quantum physics concepts in their curriculum.

Not Suitable For
  • Casual Readers

    Not suitable for readers seeking light material; the content is dense and requires serious study commitment.

Product Description

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Quantum Theory Editorial Review

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The Introduction to Quantum Mechanics 1st Edition by David J. Griffiths is an excellent introductory book on quantum mechanics for undergraduates, but with certain limitations. The book does a great job of explaining the importance of the wave equation in QM and the Schrödinger equation. It lacks formalism of Dirac which is fundamental for QFT and graduate-level QM. The first part of the book deals with the principles of quantum mechanics, whereas the second part includes applications such as perturbation theory, variational principle, and WKB method. The book is in a "good" condition despite some foxing and spots on the side.

Customer Reviews & Ratings

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Pros

  • Best introductory book on quantum mechanics for undergraduate students
  • Great explanations of wave equation and Schrödinger equation
  • Covers important applications such as perturbation theory, variational principle, and WKB method
  • Good condition

Cons

  • Lacks formalism of Dirac necessary for QFT and graduate-level QM

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