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The Lagarto Stone
Why would a man risk his life for a mother who abandoned him as an infant? Yet when Doug Sutherland is passed a scrawled note by a mortally-wounded Mexican, hes forced to overcome his resentment and related phobias to rescue her, recover a priceless pre-Hispanic artifact, and battle a ruthless smuggler to save himself. For Sutherland, a young Chicago entrepreneur, the dying mans note is meaningless and the warning that his Mexican mother is in danger presents a quandary. Even if true, why should he care? She deserted him thirty years earlier under suspicious circumstances. Besides, his life is already complicated by his love life, deadlines for his real estate project, and debilitating nightmares. In his dreams, hes stalked by a burning man, trapped in a small space, and thrown into an icy water grave, images he associates with his phobias, his mother, and her disappearance from his life. He tries to convince himself that the message was meant for someone else. But then his apartment is invaded, he receives threatening calls from a Mexican smuggler, the police accuse him of drug dealing, and a DEA agent harasses him. Sucked into a maelstrom, he must fight or become another victim.
Gordon McIntosh
Webpage includes candidate details (photograph, party, constituency, election result May 2003) and candidate election literature.
Death’s Crooked Shadow
Real estate developer Doug Sutherland thinks it is just going to be another sweltering summer day in Chicago. But when the foreman restoring his late fathers rundown office building discovers a skull and human bones encased in a crumbling Greek column, Sutherland is suddenly propelled into a cauldron of greed, sadism, and murder. The last thing Sutherland needs is bad publicity. When he learns the victim is notorious alderman Danny Delaney, however, he realizes a fifteen-year-old mystery is about to be solvedand that now, his deceased father is one of the prime suspects. Then the murdered mans notebook and videotapes suddenly surface, and Sutherland discovers that his father had more secrets than he ever realized. As he is relentlessly harassed for what he might knowendangering both his life and his businessSutherland must convince everyone that he knows nothing. Unfortunately, no one believes him. As a desperate Sutherland collaborates with an ambitious reporter and his calculating sister in a pursuit strewn with murder victims, he soon finds out that trusting the wrong person can lead to dire consequences.
Walk a Thin Wire
Real estate developer Doug Sutherland always considered himself lucky. A successful career, good health, a loving mate, and a bright future. But his karma is tested when two assassins kill Sutherland's good friend, a journalist who is about to expose a drug company's corrupt practices. An innocent bet places Sutherland at the murder scene, face-to-face with the hitmen. He kills one of the attackers, and the man's criminal family seek revenge. Sutherland commits himself to complete his friend's investigation, publish the story, and avenge the reporter's death. But first, he must fend off several more murder attempts, deflect a federal agent's suspicion, and protect a Cuban defector, one of the reporter's sources. He's going to need more than luck if he's to beat the odds and overcome the powerful forces determined to defeat him.
Ramanujan's Lost Notebook
In the spring of 1976, George Andrews of Pennsylvania State University visited the library at Trinity College, Cambridge, to examine the papers of the late G.N. Watson. Among these papers, Andrews discovered a sheaf of 138 pages in the handwriting of Srinivasa Ramanujan. This manuscript was soon designated, "Ramanujan's lost notebook." Its discovery has frequently been deemed the mathematical equivalent of finding Beethoven's tenth symphony. This fifth and final installment of the authors’ examination of Ramanujan’s lost notebook focuses on the mock theta functions first introduced in Ramanujan’s famous Last Letter. This volume proves all of the assertions about mock theta functions in...
Harmonic Maass Forms and Mock Modular Forms: Theory and Applications
Modular forms and Jacobi forms play a central role in many areas of mathematics. Over the last 10–15 years, this theory has been extended to certain non-holomorphic functions, the so-called “harmonic Maass forms”. The first glimpses of this theory appeared in Ramanujan's enigmatic last letter to G. H. Hardy written from his deathbed. Ramanujan discovered functions he called “mock theta functions” which over eighty years later were recognized as pieces of harmonic Maass forms. This book contains the essential features of the theory of harmonic Maass forms and mock modular forms, together with a wide variety of applications to algebraic number theory, combinatorics, elliptic curves, mathematical physics, quantum modular forms, and representation theory.
Surveys in Number Theory
Number theory has a wealth of long-standing problems, the study of which over the years has led to major developments in many areas of mathematics. This volume consists of seven significant chapters on number theory and related topics. Written by distinguished mathematicians, key topics focus on multipartitions, congruences and identities (G. Andrews), the formulas of Koshliakov and Guinand in Ramanujan's Lost Notebook (B. C. Berndt, Y. Lee, and J. Sohn), alternating sign matrices and the Weyl character formulas (D. M. Bressoud), theta functions in complex analysis (H. M. Farkas), representation functions in additive number theory (M. B. Nathanson), and mock theta functions, ranks, and Maass forms (K. Ono), and elliptic functions (M. Waldschmidt).
Number Theory and Modular Forms
Robert A. Rankin, one of the world's foremost authorities on modular forms and a founding editor of The Ramanujan Journal, died on January 27, 2001, at the age of 85. Rankin had broad interests and contributed fundamental papers in a wide variety of areas within number theory, geometry, analysis, and algebra. To commemorate Rankin's life and work, the editors have collected together 25 papers by several eminent mathematicians reflecting Rankin's extensive range of interests within number theory. Many of these papers reflect Rankin's primary focus in modular forms. It is the editors' fervent hope that mathematicians will be stimulated by these papers and gain a greater appreciation for Rankin's contributions to mathematics. This volume would be an inspiration to students and researchers in the areas of number theory and modular forms.
