1# Library to Find Best eBook for Read
Author : TIAGO J. FONSECA
Release : 2023
Genre :
Kind : eBook
Book Rating : 242/5 ( reviews)
Book Synopsis HIGHER RAMANUJAN EQUATIONS AND PERIODS OF ABELIAN VARIETIES. by : TIAGO J. FONSECA
Download or read book HIGHER RAMANUJAN EQUATIONS AND PERIODS OF ABELIAN VARIETIES. written by TIAGO J. FONSECA. This book was released on 2023. Available in PDF, EPUB and Kindle. Book excerpt:
Author : Tiago J. Fonseca
Release : 2023-01-18
Genre : Mathematics
Kind : eBook
Book Rating : 19X/5 ( reviews)
Book Synopsis Higher Ramanujan Equations and Periods of Abelian Varieties by : Tiago J. Fonseca
Download or read book Higher Ramanujan Equations and Periods of Abelian Varieties written by Tiago J. Fonseca. This book was released on 2023-01-18. Available in PDF, EPUB and Kindle. Book excerpt: View the abstract.
Author : Gregory V. Bard
Release : 2022-09-26
Genre : Mathematics
Kind : eBook
Book Rating : 552/5 ( reviews)
Book Synopsis Sage for Undergraduates by : Gregory V. Bard
Download or read book Sage for Undergraduates written by Gregory V. Bard. This book was released on 2022-09-26. Available in PDF, EPUB and Kindle. Book excerpt: As the open-source and free alternative to expensive software like Maple™, Mathematica®, and MATLAB®, Sage offers anyone with a web browser the ability to use cutting-edge mathematical software and share the results with others, often with stunning graphics. This book is a gentle introduction to Sage for undergraduate students during Calculus II, Multivariate Calculus, Differential Equations, Linear Algebra, Math Modeling, or Operations Research. This book assumes no background in programming, but the reader who finishes the book will have learned about 60 percent of a first semester computer science course, including much of the Python programming language. The audience is not only math majors, but also physics, engineering, environmental science, finance, chemistry, economics, data science, and computer science majors. Many of the book's examples are drawn from those fields. Filled with “challenges” for the students to test their progress, the book is also ideal for self-study. What's New in the Second Edition: In 2019, Sage transitioned from Python 2 to Python 3, which changed the syntax in several significant ways, including for the print command. All the examples in this book have been rewritten to be compatible with Python 3. Moreover, every code block longer than four lines has been placed in an archive on the book's website http://www.sage-for-undergraduates.org that is maintained by the author, so that the students won't have to retype the code! Other additions include… The number of “challenges” for the students to test their own progress in learning Sage has roughly doubled, which will be a great boon for self-study.There's approximately 150 pages of new content, including: New projects on Leontief Input-Output Analysis and on Environmental ScienceNew sections on Complex Numbers and Complex Analysis, on SageTex, and on solving problems via Monte-Carlo Simulations.The first three sections of Chapter 1 have been completely rewritten to give absolute beginners a smoother transition into Sage.
Author : Rafael von Känel
Release : 2023-06-22
Genre : Mathematics
Kind : eBook
Book Rating : 160/5 ( reviews)
Book Synopsis Solving $S$-Unit, Mordell, Thue, Thue–Mahler and Generalized Ramanujan–Nagell Equations via the Shimura–Taniyama Conjecture by : Rafael von Känel
Download or read book Solving $S$-Unit, Mordell, Thue, Thue–Mahler and Generalized Ramanujan–Nagell Equations via the Shimura–Taniyama Conjecture written by Rafael von Känel. This book was released on 2023-06-22. Available in PDF, EPUB and Kindle. Book excerpt: View the abstract.
Author : Jonathan Pila
Release : 2022-06-09
Genre : Mathematics
Kind : eBook
Book Rating : 926/5 ( reviews)
Book Synopsis Point-Counting and the Zilber–Pink Conjecture by : Jonathan Pila
Download or read book Point-Counting and the Zilber–Pink Conjecture written by Jonathan Pila. This book was released on 2022-06-09. Available in PDF, EPUB and Kindle. Book excerpt: Point-counting results for sets in real Euclidean space have found remarkable applications to diophantine geometry, enabling significant progress on the André–Oort and Zilber–Pink conjectures. The results combine ideas close to transcendence theory with the strong tameness properties of sets that are definable in an o-minimal structure, and thus the material treated connects ideas in model theory, transcendence theory, and arithmetic. This book describes the counting results and their applications along with their model-theoretic and transcendence connections. Core results are presented in detail to demonstrate the flexibility of the method, while wider developments are described in order to illustrate the breadth of the diophantine conjectures and to highlight key arithmetical ingredients. The underlying ideas are elementary and most of the book can be read with only a basic familiarity with number theory and complex algebraic geometry. It serves as an introduction for postgraduate students and researchers to the main ideas, results, problems, and themes of current research in this area.
