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A Rei Shimura Mystery - During a family reunion on the island of Oahu, Japanese-American undercover spy Rei Shimura is roped into helping the Hawaiian branch of her family regain land stolen from them during World War II. But when fire sweeps the island and her young cousin is accused of arson, Rei, with the assistance of both her boyfriend and ex-lover, must discover the truth, which turns out to be linked to the Shimura family history . . ..
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Chronically underemployed Japanese-American sleuth Rei Shimura has taken a freelance gig with a Washington, D.C., alphabet agency that just might have ties to the CIA. Her mission, should she choose to accept it, is to go undercover as a clerk in a big Tokyo department store. It's a risky assignment, but it also gives Rei a store discount that allows her to freely indulge her shopaholic tendencies.

Meanwhile, she's listening in on private conversations, crashing a conference, and fending off the unwanted advances of a couple of the store's executives who seem fascinated by her navel ring. When her cover is blown, Rei is in big trouble. Suddenly she's neck-deep in something very nasty, and it will take all her resourcefulness and unorthodox methods to survive a determined killer.

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Fired in the kilns of Arita, Japan, eight miles south of the seaport town after which it was named, Imari porcelain is distinguished by the beautiful visual effects produced by its blue underglaze and color overglaze enamels. In THE STORY OF IMARI, author Goro Shimura describes the cultural and historical significance of these prized porcelain bowls, plates, vases, teacups, and other wares. Examining the artistry and stories behind specific pieces, Shimura analyzes their glazes, patterns, motifs, and functions, weaving in tales of emperors, tea ceremonies, cranes, surfing rabbits, and more. This is Imari in all its colorful glory, from the grandest histories to the smallest details..
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A young woman with a foothold in two cultures, Rei Shimura has gone wherever fortune and her unruly passions have led her throughout her chaotic twenties. Now, after the streamers for her thirtieth birthday celebration have been taken down, the Japanese-American antiques dealer and part-time sleuth finds herself with an assignment to find and authenticate an ancient Middle Eastern pitcher that disappeared from Iraq's national museum.

The piece is believed to be in the hands of a wealthy Japanese collector, whose passion for beauty extends to Rei herself. But when a devastating typhoon hits Tokyo, Rei is trapped with the object of her investigation—and with much much more than the fate of an ancient pitcher at risk.

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Life in modern Tokyo is a blast for Rei Shimura, a young Japanese-American woman who enjoys busy days as an antiques dealer and steamy nights with a devoted new boyfriend But things come to a standstill when Rei overpays for a rare old chest of drawers for a wealthy client, the owner of a famous Zen temple in Kamakura. The exquisite tansu turns out to be a fake: the worst deal Rei has ever made. When the temple family turns on Rei -- and the con man who sold the tansu is murdered -- she realizes she's opened a Pandora's box of deception and murder. A young martial artist, an aspiring rock singer, and an elderly antiques mentor all become part of Rei's search for the killer through the shadows of an ancient culture. As her world begins to rapidly and inexplicably unravel, Rei realizes that it will take strength, wit, and a Zen attitude to survive.

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In this book, the author writes freely and often humorously about his life, beginning with his earliest childhood days. He describes his survival of American bombing raids when he was a teenager in Japan, his emergence as a researcher in a post-war university system that was seriously deficient, and his life as a mature mathematician in Princeton and in the international academic community. Every page of this memoir contains personal observations and striking stories. Such luminaries as Chevalley, Oppenheimer, Siegel, and Weil figure prominently in its anecdotes.

 

Goro Shimura is Professor Emeritus of Mathematics at Princeton University. In 1996, he received the Leroy P. Steele Prize for Lifetime Achievement from the American Mathematical Society. He is the author of Elementary Dirichlet Series and Modular Forms (Springer 2007), Arithmeticity in the Theory of Automorphic Forms (AMS 2000), and Introduction to the Arithmetic Theory of Automorphic Functions (Princeton University Press 1971).

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A dazzling engagement ring and the promise of a fresh start in a new country bring antiques dealer and sometime-sleuth Rei Shimura to Washington, D.C. But while she tries to play catch-up with her beautiful, politically connected cousin, Kendall, and is commissioned to furnish a chic Japanese-fusion restaurant, things start to go haywire. First, Kendall vanishes from the restaurant's opening-night party, and then Rei is drafted to help Andrea, the restaurant's elegant, cagey hostess, investigate the disappearance of her own Japanese mother thirty years earlier.

As the strands of these puzzles begin to come together, Rei finds that her relationship with her fianc#233;, Hugh, has changed from sizzle to burn. At the same time, she faces troubling questions about what it means to be a loving mother -- and whether her own independent streak will endanger the women to whom she has grown close.

Rei must research the scary old days of the Vietnam War and delve into the secret history of an ambitious presidential candidate to piece together the mystery of the vanished women -- and also understand truths about herself, which may change her destiny.

In The Pearl Diver, Sujata Massey delivers a multilayered, suspenseful story complete with the intrigue, romance, and rich Asian cultural background that her fans have come to relish..
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This book aims first to prove the local Langlands conjecture for GLn over a p-adic field and, second, to identify the action of the decomposition group at a prime of bad reduction on the l-adic cohomology of the "simple" Shimura varieties. These two problems go hand in hand. The results represent a major advance in algebraic number theory, finally proving the conjecture first proposed in Langlands's 1969 Washington lecture as a non-abelian generalization of local class field theory.

The local Langlands conjecture for GLn(K), where K is a p-adic field, asserts the existence of a correspondence, with certain formal properties, relating n-dimensional representations of the Galois group of K with the representation theory of the locally compact group GLn(K). This book constructs a candidate for such a local Langlands correspondence on the vanishing cycles attached to the bad reduction over the integer ring of K of a certain family of Shimura varieties. And it proves that this is roughly compatible with the global Galois correspondence realized on the cohomology of the same Shimura varieties. The local Langlands conjecture is obtained as a corollary.

Certain techniques developed in this book should extend to more general Shimura varieties, providing new instances of the local Langlands conjecture. Moreover, the geometry of the special fibers is strictly analogous to that of Shimura curves and can be expected to have applications to a variety of questions in number theory..
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The theory of automorphic forms is playing increasingly important roles in several branches of mathematics, even in physics, and is almost ubiquitous in number theory. This book introduces the reader to the subject and in particular to elliptic modular forms with emphasis on their number-theoretical aspects. After two chapters geared toward elementary levels, there follows a detailed treatment of the theory of Hecke operators, which associate zeta functions to modular forms. At a more advanced level, complex multiplication of elliptic curves and abelian varieties is discussed. The main question is the construction of abelian extensions of certain algebraic number fields, which is traditionally called "Hilbert's twelfth problem". Another advanced topic is the determination of the zeta function of an algebraic curve uniformized by modular functions, which supplies an indispensable background for the recent proof of Fermat's last theorem by Wiles..
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