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**About this book :- **
**The Theory of Algebraic Numbers ** written by
** Harry Pollard **

The purpose of this text is to make available in English the elementary parts of classical algebraic number theory. An earlier version of this text was used at Cornell University in the spring term of 1947-48, and the present version has accordingly profited from the criticisms of several readers. I am particularly indebted to 1Vliss Leila R. Raines for her painstaking assistance in the revision and preparation of the manuscript for publication.

**Book Detail :- **
** Title: ** The Theory of Algebraic Numbers
** Edition: **
** Author(s): ** Harry Pollard
** Publisher: **
** Series: **
** Year: ** 1961
** Pages: ** 151
** Type: ** PDF
** Language: ** English
** ISBN: **
** Country: ** US

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**About Author :- **

Author ** Harry Pollard ** (1919–1985) was an American mathematician who received his Ph.D from Harvard University in 1942.

He start his career to teach at Cornell University, and was Professor of Mathematics at Purdue University from 1961 until his death in 1985. He is known for his work on celestial mechanics, orthogonal polynomials and the n-body problem as well as for the several textbooks he authored or co-authored. Pollard's theorem was established by Sagun Chanillo.

**All Famous Books of this Author :- **

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** • Download PDF The Theory of Algebraic Numbers by Harry Pollard **

** • Download PDF Ordinary Differential Equations: for Mathematics, Engineering, Sciences by Morris Tenenbaum, Harry Pollard **

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**Book Contents :- **
**The Theory of Algebraic Numbers ** written by
** Harry Pollard **
cover the following topics.

Preface

1. Divisibility

2. The Gaussian Primes

3. Polynomials over a field

4. Algebraic Number Fields

5. Bases

6. Algebraic Integers and Integral Bases

7. Arithmetic in Algebraic Number Fields

8. The Fundamental Theorem of Ideal Theory

9. Consequences of the Fundamental Theorem

10. Class-Numbers and Fermat's Problem

11. Minkowski's Lemma and the Theory of Units

References

Index

- Abstract Algebra
- Calculus
- Differential Equations
- Engineering Mathematics
- Linear Algebra
- Math Magic
- Real Analysis