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Modular Functions In Analytic Number Theory (Ams Chelsea Publishing),New
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Knopps Engaging Book Presents An Introduction To Modular Functions In Number Theory By Concentrating On Two Modular Functions, $Eta(Tau)$ And $Vartheta(Tau)$, And Their Applications To Two Numbertheoretic Functions, $P(N)$ And $R_S(N)$. They Are Well Chosen, As At The Heart Of These Particular Applications To The Treatment Of These Specific Numbertheoretic Functions Lies The General Theory Of Automorphic Functions, A Theory Of Farreaching Significance With Important Connections To A Great Many Fields Of Mathematics. The Book Is Essentially Selfcontained, Assuming Only A Good Firstyear Course In Analysis. The Excellent Exposition Presents The Beautiful Interplay Between Modular Forms And Number Theory, Making The Book An Excellent Introduction To Analytic Number Theory For A Beginning Graduate Student.
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- Q: What is the binding type of this book? A: This book is a hardcover. Hardcover bindings provide durability and a professional appearance, making it suitable for libraries and personal collections.
- Q: How many pages does this book have? A: This book contains one hundred fifty-four pages. It offers a concise yet comprehensive introduction to modular functions in number theory.
- Q: What are the dimensions of this book? A: The book measures six point twenty-six inches in length, zero point seventy-five inches in width, and nine point twenty-five inches in height. These dimensions make it a manageable size for reading.
- Q: What is the main topic of this book? A: The main topic is modular functions in analytic number theory. It focuses on crucial functions and their applications in number theory.
- Q: Who is the author of this book? A: The author is Marvin I. Knopp. He is known for his contributions to number theory and his engaging writing style.
- Q: What level of reader is this book suitable for? A: This book is suitable for beginning graduate students. It assumes only a good first-year course in analysis, making it accessible to those new to the subject.
- Q: Can this book be used for self-study? A: Yes, this book is essentially self-contained. It provides a solid foundation in modular functions and number theory for independent learners.
- Q: What is the writing style of this book? A: The writing style is engaging and clear. Knopp presents complex concepts in a way that highlights the beautiful interplay between mathematics and number theory.
- Q: Is this book suitable for advanced mathematicians? A: While primarily aimed at beginners, advanced mathematicians may find it useful as a refresher. The book covers fundamental concepts that are crucial for deeper study.
- Q: Are there any prerequisites for reading this book? A: A good first-year course in analysis is the only prerequisite. This ensures that readers have the necessary mathematical background.
- Q: How should I care for this hardcover book? A: To care for this hardcover book, store it upright on a shelf away from direct sunlight. Avoid exposing it to moisture to maintain its condition.
- Q: Can I clean the book cover? A: Yes, you can clean the book cover with a soft, dry cloth. Avoid using liquids, as they can damage the binding and pages.
- Q: What if the book arrives damaged? A: If the book arrives damaged, you should contact the seller for a return or exchange. Most retailers have policies in place for damaged items.
- Q: How can I store this book to keep it in good condition? A: Store this book upright on a shelf, ensuring it is not crammed between other items. This prevents warping and allows for proper ventilation.
- Q: Is this book a good choice for someone new to number theory? A: Yes, this book is an excellent choice for beginners. It introduces key concepts in a clear manner, making it accessible for newcomers.
- Q: What makes this book stand out among other mathematics texts? A: This book stands out due to its focus on modular functions and their applications. The author's engaging style enhances the learning experience.