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This Volume Is An Outgrowth Of The Research Project The Inverse Ga Lois Problem And Its Application To Number Theory Which Was Carried Out In Three Academic Years From 1999 To 2001 With The Support Of The Grantinaid For Scientific Research (B) (1) No. 11440013. In September, 2001, An International Conference Galois Theory And Modular Forms Was Held At Tokyo Metropolitan University After Some Preparatory Work Shops And Symposia In Previous Years. The Title Of This Book Came From That Of The Conference, And The Authors Were Participants Of Those Meet All Of The Articles Here Were Critically Refereed By Experts. Some Of Ings. These Articles Give Well Prepared Surveys On Branches Of Research Areas, And Many Articles Aim To Bear The Latest Research Results Accompanied With Carefully Written Expository Introductions. When We Started Our Re~Earch Project, We Picked Up Three Areas To Investigate Under The Key Word Galois Groups; Namely, Generic Poly Nomials To Be Applied To Number Theory, Galois Coverings Of Algebraic Curves To Study New Type Of Representations Of Absolute Galois Groups, And Explicitly Described Shimura Varieties To Understand Well The Ga Lois Structures Of Some Interesting Polynomials Including Brumer'S Sextic For The Alternating Group Of Degree 5. The Topics Of The Articles In This Volume Are Widely Spread As A Result. At A First Glance, Some Readers May Think This Book Somewhat Unfocussed.
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Q: How many pages does this book have?A: This book has four hundred six pages. It covers extensive topics in Galois theory and modular forms.
Q: What is the binding type of this book?A: This book is a hardcover edition. Hardcover bindings are generally more durable than paperback.
Q: What are the dimensions of this book?A: The dimensions of this book are seven point zero two inches in length, one point one eight inches in width, and eight point nine eight inches in height.
Q: Who is the author of this book?A: The author is Ki-ichiro Hashimoto. He has contributed significantly to the fields of algebraic geometry and number theory.
Q: What is the main topic of this book?A: The main topic is Galois theory and its applications to modular forms. It discusses research developments in these mathematical areas.
Q: Is this book suitable for beginners?A: No, this book is not primarily for beginners. It is more suited for those with a background in algebraic geometry and number theory.
Q: Can I use this book for academic research?A: Yes, this book is ideal for academic research. It includes critically refereed articles from experts in the field.
Q: What kind of topics are covered in this book?A: Topics include Galois groups, generic polynomials, and Shimura varieties. These areas are explored in detail through various articles.
Q: Is this book appropriate for graduate students?A: Yes, this book is appropriate for graduate students. It provides in-depth analysis and surveys on advanced mathematical concepts.
Q: How should I store this book?A: Store this book in a cool, dry place to maintain its condition. Avoid exposure to direct sunlight to prevent fading.
Q: Can I clean this book if it gets dirty?A: Yes, you can clean the cover with a soft, dry cloth. Avoid using water or cleaning solutions on the pages.
Q: Does this book have a warranty?A: No, this book does not come with a warranty. However, it is published by a reputable publisher, ensuring quality.
Q: What if the book arrives damaged?A: If the book arrives damaged, you should contact the seller for a replacement or refund. Most sellers have return policies for such cases.
Q: Is this book still in print?A: Yes, this book is still in print and available for purchase from various retailers. Check with your preferred bookstore for availability.
Q: Are there any supplementary materials with this book?A: No, this book does not come with supplementary materials. All content is contained within the publication itself.
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