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Social Studies Magazines Starting as Low as $4.99

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Free Download of Case Studies in Infrastructure Change Management

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Free Online Conference, Level-up Your Business

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Free 30 Days Trial for Business Online Backup

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Colosseum Men's Royal Kentucky Wildcats Online Shorts - Royal
These Kentucky Wildcats Online Shorts from Colosseum are a must-have for any fan. These stylish shorts are crafted from breathable, polyester fabric, ensuring you stay cool and comfortable all day long. The eye-catching dotted pattern in team colors on the side panel adds a touch of Wildcats flair, while the screen-printed team logo on the bottom left leg proudly displays your Kentucky spirit.
Annals of Mathematics Studies An Introduction to G-Functions Book 133 (Paperback)
Written for advanced undergraduate and first-year graduate students this book aims to introduce students to a serious level of p-adic analysis with important implications for number theory. The main object is the study of G-series that is power series y=aij=0 Ajxj with coefficients in an algebraic number field K. These series satisfy a linear differential equation Ly=0 with LIK(x) [d/dx] and have non-zero radii of convergence for each imbedding of K into the complex numbers. They have the further property that the common denominators of the first s coefficients go to infinity geometrically with the index s. After presenting a review of valuation theory and elementary p-adic analysis together with an application to the congruence zeta function this book offers a detailed study of the p-adic properties of formal power series solutions of linear differential equations. In particular the p-adic radii of convergence and the p-adic growth of coefficients are studied. Recent work of Christol Bombieri André and Dwork is treated and augmented. The book concludes with Chudnovsky s theorem: the analytic continuation of a G -series is again a G -series. This book will be indispensable for those wishing to study the work of Bombieri and André on global relations and for the study of the arithmetic properties of solutions of ordinary differential equations.
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