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A detailed description of an important unsolved mathematical problem raised in 1742 - the Goldbach conjecture. Several... Read More >>
A selection of the most accessible survey papers from the Millennial Conference on Number Theory. Presented and... Read More >>
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Global class field theory is a major achievement of algebraic number theory based on the functorial properties of... Read More >>
In August of 1859 Bernhard Riemann, a 32-year old mathematician, posed a deceptively simple question to the Berlin... Read More >>
Though elementary in nature, this book deals with fundamental issues in mathematics -- number, algebra, geometry... Read More >>
Since their discovery hundreds of years ago, people have been fascinated by the wondrous properties of Fibonacci... Read More >>
A study of Fibonacci sequences and Fibonacci numbers. There is an emphasis on diagrams, both geometric and combinatorial,... Read More >>
A reference on links and on the invariants derived via algebraic topology from covering spaces of link exteriors.... Read More >>
Circle, triangle, square, one, three, two, any shape, articulates a circle, because the line is always diameter... Read More >>
A detailed description of a most important unsolved mathematical problem - the Goldbach conjecture. Raised in 1742... Read More >>
Inzwischen liegt, erneut A1/4berarbeitet und aktualisiert, die fA1/4nfte Auflage dieses Lehrbuchs vor, das auch... Read More >>
Presents easy to understand proofs of some of the most difficult results about polynomials demonstrated by means... Read More >>
Building on the tradition of an outstanding series of conferences at the University of Illinois at Urbana-Champaign,... Read More >>
A handy where-to-find-it pocket reference companion to Euclid's Elements. Provides all the propositions and diagrams... Read More >>
Die algebraische Zahlentheorie ist eine der traditionsreichsten und gleichzeitig heute besonders aktuellen Grunddisziplinen... Read More >>
From the 28th of February through the 3rd of March, 2001, the Department of Math ematics of the University of Florida... Read More >>
Jacobi's elliptic function approach dates from his epic Fundamenta Nova of 1829. This title employs his combinatorial/elliptic... Read More >>
