Number theory books

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From zero to infinity, this entertaining hardback guide opens up a new world of knowledge based on the magic of...  Read More >>

Число Пи, отношение длины окружности к ее диаметру, известно уже тысячи лет. Еще до нашей эры древние математики...  Read More >>

Перед древними математиками встала головоломка. Какое число использовать для квадратного корня из 2? Древние вавилоняне...  Read More >>

This book proposes a novel approach to the study of Diophantine equations: define an appropriate version of the...  Read More >>

소수는 1보다 크고 자신과 1만 인수로 갖는 정수입니다. 예를 들어, 5는 2, 3 또는 4를 인수로 갖지 않으므로 소수입니다. 5의 유일한 인수는 1과 5입니다. 소수는 고대부터 연구되어 왔습니다....  Read More >>

Eduard Wirsing was an outstanding number theorist. In his research he made significant contributions to various...  Read More >>

प्राचीन गणितज्ञों के सामने एक पहेली थी। 2 के वर्गमूल के लिए कौन सी संख्या का उपयोग किया जाए? प्राचीन बेबीलोन के...  Read More >>

Through a set of related yet distinct texts, the author offers a thorough presentation of the classical theory of...  Read More >>

This monograph presents new research on Arakelov geometry over adelic curves, a novel theory of arithmetic geometry...  Read More >>

圆周率 (π) 是圆的周长与直径之比，人们早在数千年前就已知道它的存在。甚至在公元前，古代数学家就已经找到了精确到两位数的 pi 近似值 (3.1)。巴比伦人使用 25/8 作为圆周率的近似值。古埃及人使用 16/9 的平方作为圆周率。接下来改进圆周率近似值的是中国数学家。中国近似值精确到七位...  Read More >>

古代数学家面临一个难题。什么数字可以表示 2 的平方根？古巴比伦人使用分数 305470/216000。这个分数精确到小数点后六位。古印度人使用分数 577/408。该分数精确至小数点后五位。今天，数学家知道 2 的平方根是一个无理数，其数字无限延伸而不重复。它是使用无穷级数计算的。...  Read More >>

This volume contains research and expository content based on a wide variety of topics within modern number theory...  Read More >>

Простое число - это любое целое число больше единицы, которое имеет только себя и единицу в качестве множителей....  Read More >>

Число e, основание натурального логарифма, известно о существовании уже много лет. Константа e была открыта швейцарским...  Read More >>

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The Memoirs of the AMS is devoted to the publication of new research in all areas of pure and applied mathematics....  Read More >>

고대 수학자들은 난제에 직면했습니다. 2의 제곱근에 어떤 숫자를 사용해야 할까요? 고대 바빌로니아인들은 분수 305470/216000을 사용했습니다. 이는 소수점 여섯 자리까지 정확했습니다. 고대 인도인들은...  Read More >>

The proposed problems touch on topics such as the Chinese remainder theorem, Diophantine equations, Fermat's theorem,...  Read More >>

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This book presents important analytic and geometric techniques to prove regularity estimates for solutions to second...  Read More >>

素数是大于 1 的任何整数，其唯一因数是其本身和 1。例如，5 是素数，因为它没有 2、3 或 4 作为因数。1 和 5 是 5 的唯一因数。 自古以来，人们就开始研究素数。昔兰尼的埃拉托色尼生活在公元前 276 年至公元前...  Read More >>

The author describes the theory of modular forms and its applications in number theoretic problems such as representations...  Read More >>

The text goes on to delve into the significance of renowned conjectures such as Minkowski’s conjecture regarding...  Read More >>

This book will greatly benefit readers as it will lead amateurs in number theory to learn more through original,...  Read More >>