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This book presents theoretical ideas and case studies for corporations in developed nations, including Japan, for designing strategies to maximize opportunities and minimize threats in business expans

This book presents theories and case studies for corporations in developed nations, including Japan, for designing strategies to maximize opportunities and minimize threats in business expansion into

This volume presents an authoritative, up-to-date review of analytic number theory. It contains outstanding contributions from leading international figures in this field. Core topics discussed include the theory of zeta functions, spectral theory of automorphic forms, classical problems in additive number theory such as the Goldbach conjecture, and Diophantine approximations and equations. This will be a valuable book for graduates and researchers working in number theory.

The Riemann zeta function is one of the most studied objects in mathematics, and is of fundamental importance. In this book, based on his own research, Professor Motohashi shows that the function is closely bound with automorphic forms and that many results from there can be woven with techniques and ideas from analytic number theory to yield new insights into, and views of, the zeta function itself. The story starts with an elementary but unabridged treatment of the spectral resolution of the non-Euclidean Laplacian and the trace formulas. This is achieved by the use of standard tools from analysis rather than any heavy machinery, forging a substantial aid for beginners in spectral theory as well. These ideas are then utilized to unveil an image of the zeta-function, first perceived by the author, revealing it to be the main gem of a necklace composed of all automorphic L-functions. In this book, readers will find a detailed account of one of the most fascinating stories in the

The Riemann zeta function is one of the most studied objects in mathematics, and is of fundamental importance. In this book, based on his own research, Professor Motohashi shows that the function is closely bound with automorphic forms and that many results from there can be woven with techniques and ideas from analytic number theory to yield new insights into, and views of, the zeta function itself. The story starts with an elementary but unabridged treatment of the spectral resolution of the non-Euclidean Laplacian and the trace formulas. This is achieved by the use of standard tools from analysis rather than any heavy machinery, forging a substantial aid for beginners in spectral theory as well. These ideas are then utilized to unveil an image of the zeta-function, first perceived by the author, revealing it to be the main gem of a necklace composed of all automorphic L-functions. In this book, readers will find a detailed account of one of the most fascinating stories in the

When a fifteen-year-old boy skips school and meets a mysterious woman at the park, these two lonely people form a bond, and continue to meet there on rainy mornings, growing closer, with their lives b

在生活當中我們常常可以看到像是店家的商品說明卡片、使銷售品更加醒目的POP、飲食店的菜單、書店的推薦卡片、超市的特賣海報等等有著各式各樣外形、顏色以及充滿點子的設計，這些設計不但包含了資訊的提供，同時也是促使顧客購買的重要行銷工具。而本書正是透過Illustrator及Photoshop軟體進行解說，讓讀者們按照步驟實現POP、開店廣告設計的夢想。本書由「卡片&框架篇」、「POP素材篇」兩

Fruits and vegetables contain abundant nutraceuticals or phytochemicals such as carbohydrates, proteins, lipids, vitamins, enzymes, dietary ?bers, min- als, antioxidants, ?avonoids, and anthocyanins a