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The Weierstrass Elliptic Function and Applications Classical Quantum Mechanics: A Primer for Advanced Undergraduates

The Weierstrass Elliptic Function and Applications Classical Quantum Mechanics: A Primer for Advanced Undergraduates in Chattanooga, TN

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The Weierstrass Elliptic Function and Applications Classical Quantum Mechanics: A Primer for Advanced Undergraduates

Barnes and Noble

The Weierstrass Elliptic Function and Applications Classical Quantum Mechanics: A Primer for Advanced Undergraduates in Chattanooga, TN

Current price: $79.99
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Size: Paperback

The field of elliptic functions, apart from its own mathematical beauty, has many applications in physics in a variety of topics, such as string theory or integrable systems. This book, which focuses on the Weierstrass theory of elliptic functions, aims at senior undergraduate and junior graduate students in physics or applied mathematics. Supplemented by problems and solutions, it provides a fast, but thorough introduction to the mathematical theory and presents some important applications in classical and quantum mechanics. Elementary applications, such as the simple pendulum, help the readers develop physical intuition on the behavior of the Weierstrass elliptic and related functions, whereas more Interesting and advanced examples, like the n=1 Lamé problem-a periodic potential with an exactly solvable band structure, are also presented.
The field of elliptic functions, apart from its own mathematical beauty, has many applications in physics in a variety of topics, such as string theory or integrable systems. This book, which focuses on the Weierstrass theory of elliptic functions, aims at senior undergraduate and junior graduate students in physics or applied mathematics. Supplemented by problems and solutions, it provides a fast, but thorough introduction to the mathematical theory and presents some important applications in classical and quantum mechanics. Elementary applications, such as the simple pendulum, help the readers develop physical intuition on the behavior of the Weierstrass elliptic and related functions, whereas more Interesting and advanced examples, like the n=1 Lamé problem-a periodic potential with an exactly solvable band structure, are also presented.

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