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Heights of Polynomials and Entropy in Algebraic Dynamics (Universitext)

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(PDF) Minimal Mahler Measures | Michael Mossinghoff - heciheceda.ml

Pure Math , pp. Knapp , Representation theory of semisimple groups Princeton Landmarks in Mathematics , Description Table of Contents Product Details Click on the cover image above to read some pages of this book! Industry Reviews From the reviews: "At first sight it would seem exceedingly unlikely that there would be any relation at all between entropy and height.

Fermat's Last Theorem. In Stock. Wild Fibonacci. A Brief History of Numbers. Adam Spencer's Book of Numbers. Advanced Mathematics A Transitional Reference. Sums of Squares of Integers. Diophantine Analysis. Chaos Theory Tamed.

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American-Style Derivatives Valuation and Computation. Elliptic Polynomials. Hecke's L-Functions Spring, Complex Analysis and Applications. Semialgebraic Statistics and Latent Tree Models.

Bibliographic Information

The authors'approach is very down to earth as they cover the rationals, assuming no prior knowledge of elliptic curves. The chapters include examples and particular computations. A large chunk of the book has been devoted to the elliptic Mahler's measure. Special calculation have been included and will be self-contained. One of the most important results about Mahler's measure is that it is the entropy associated to a dynamical system. The authors devote space to discussing this and to giving some convincing and original examples to explain this phenomenon. Last Modified: Easter Disclaimer Trading name.