Quantum mechanics : a mathematical introduction
By: Larkoski, Andrew J.
Publisher: Cambridge Cambridge University Press 2023Description: xvi, 380p.ISBN: 9781009100502.Subject(s): Quantum theory | Physics | Relativistic quantum theory | Relativity (Physics)DDC classification: 530.12 | L326q Summary: This original and innovative textbook takes the unique perspective of introducing and solving problems in quantum mechanics using linear algebra methods, to equip readers with a deeper and more practical understanding of this fundamental pillar of contemporary physics. Extensive motivation for the properties of quantum mechanics, Hilbert space, and the Schrödinger equation is provided through analysis of the derivative, while standard topics like the harmonic oscillator, rotations, and the hydrogen atom are covered from within the context of operator methods. Advanced topics forming the basis of modern physics research are also included, such as the density matrix, entropy, and measures of entanglement. Written for an undergraduate audience, this book offers a unique and mathematically self-contained treatment of this hugely important topic. Students are guided gently through the text by the author's engaging writing style, with an extensive glossary provided for reference and numerous homework problems to expand and develop key concepts. Online resources for instructors include a fully worked solutions manual and lecture slides.| Item type | Current location | Collection | Call number | Status | Date due | Barcode | Item holds |
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Books
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PK Kelkar Library, IIT Kanpur | General Stacks | 530.12 L326q (Browse shelf) | Available | A186156 |
Browsing PK Kelkar Library, IIT Kanpur Shelves , Collection code: General Stacks Close shelf browser
| 530.12 L239E ESSENTIAL QUANTUM PHYSICS | 530.12 L239M MATHEMATICAL TOPICS BETWEEN CLASSICAL AND QUANTUM MECHANICS | 530.12 L239s Simple quantum physics | 530.12 L326q Quantum mechanics | 530.12 L414M THE MATHEMATICAL PRINCLPLES OF QUANTUM MECHANICS | 530.12 L46Q QUANTUM PHYSICS | 530.12 L578a cop.1 Applied quantum mechanics |
Fundamental constants and units
This original and innovative textbook takes the unique perspective of introducing and solving problems in quantum mechanics using linear algebra methods, to equip readers with a deeper and more practical understanding of this fundamental pillar of contemporary physics. Extensive motivation for the properties of quantum mechanics, Hilbert space, and the Schrödinger equation is provided through analysis of the derivative, while standard topics like the harmonic oscillator, rotations, and the hydrogen atom are covered from within the context of operator methods. Advanced topics forming the basis of modern physics research are also included, such as the density matrix, entropy, and measures of entanglement. Written for an undergraduate audience, this book offers a unique and mathematically self-contained treatment of this hugely important topic. Students are guided gently through the text by the author's engaging writing style, with an extensive glossary provided for reference and numerous homework problems to expand and develop key concepts. Online resources for instructors include a fully worked solutions manual and lecture slides.
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