Introduction to Algebraic Independence Theory: 1752 (Lecture Notes in Mathematics, 1752)
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Introduction to Algebraic Independence Theory: 1752 (Lecture Notes in Mathematics, 1752)
The book presents groundbreaking results on algebraic independence, showcasing important advancements in transcendence theory.
Introduction to Algebraic Independence Theory: 1752 (Lecture Notes in Mathematics, 1752)
товар №: 91520917

Introduction to Algebraic Independence Theory: 1752 (Lecture Notes in Mathematics, 1752)

85% of respondents would recommend this to a friend

товар №: 91520917

KZT 51173

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The book presents groundbreaking results on algebraic independence, showcasing important advancements in transcendence theory.
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What Stands Out

Comprehensive Coverage
Offers an extensive exploration of algebraic independence, providing a solid foundation for both beginners and advanced scholars in mathematics, perfect for academic study and reference.
Research Insights
Presents cutting-edge research findings, positioning itself as an essential resource for researchers looking to deepen their understanding of algebraic fields and independence concepts.
Lecture Series Format
Structured as lecture notes, this format facilitates easy comprehension and retention, making complex topics accessible to a diverse audience ranging from students to established mathematicians.

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Shop Introduction to Algebraic Independence Theory: 1752 (Lecture Notes in Mathematics, 1752) online at a best price in Kazakhstan. 3540414967
  • In the last five years there has been very significant progress in the development of transcendence theory. A new approach to the arithmetic properties of values of modular forms and theta-functions was found. The solution of the Mahler-Manin problem on values of modular function j(tau) and algebraic independence of numbers pi and e^(pi) are most impressive results of this breakthrough. The book presents these and other results on algebraic independence of numbers and further, a detailed exposition of methods created in last the 25 years, during which commutative algebra and algebraic geometry exerted strong catalytic influence on the development of the subject.
Publisher Springer
Publication date 18 Jan. 2001
Edition 2001st
Language English
Print length 276 pages
ISBN-10 3540414967
ISBN-13 978-3540414964
Item weight 386 g
Dimensions 15.49 x 1.6 x 23.29 cm

Who Should Buy?

Suitable For
  • Mathematics Graduate Students

    Ideal for graduate-level students focusing on advanced algebra and seeking a deep understanding of algebraic independence.

  • Research Mathematicians

    Beneficial for researchers working on algebraic structures or theories in number theory and model theory.

  • Academics in Education

    Suitable for educators looking to enhance course materials or lecture notes related to algebraic independence.

Not Suitable For
  • Casual Learners

    Not suitable for beginners or casual learners without a strong foundation in algebra and mathematical theories.

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General Medical Issues Editorial Review

Introduction To Algebraic Independence Theory 1752 Lecture Notes In Mathematics, 1752 is a comprehensive exploration of algebraic independence published by Springer in 2001. Spanning 276 pages, this book delves into advanced mathematical concepts, catering to readers interested in the intricacies of algebraic theory. With its dedicated approach, it serves both students and researchers in the field. The well-structured content and clarity of explanations make complex topics accessible, and the book is available in the English language, ensuring a broad reach. Additionally, its manageable size and weight make it convenient for readers to engage with its material anywhere.

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Плюсы

  • Comprehensive coverage of algebraic independence
  • Well-structured and easy to understand
  • Suitable for students and researchers
  • Published by a reputable publisher
  • Convenient size for reading and handling

Минусы

  • Might be too advanced for beginners

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KZT 51173

Закажите сейчас и получите товар приблизительно Sunday, Октябрь 18

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Особенности и преимущества

  • Explore significant progress in transcendence theory over the last five years.
  • Learn about new approaches to arithmetic properties of modular forms and theta-functions.
  • Discover impressive results like the solution to the Mahler-Manin problem.
  • Understand the algebraic independence of key numbers like pi and e^(pi).
  • Benefit from a detailed exposition of methods developed over 25 years.
  • Explore the strong influence of commutative algebra and algebraic geometry.

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