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This compelling LBGTQ novel by LAMBDA award-winning author Watts explores the unlikely friendship between Libby, the oldest child in a rural Tennessee family of strict evangelical Christians, and Zo, her gender fluid new neighbor.
Kate McCall's husband has been killed by her teenage son, Luke, in a tragic bow-hunting accident. In the aftermath, Jack, a charismatic but troubled ex-con from Kate's past, shows up. When Luke takes off on his own for their rural Michigan cabin, Kate and Jack follow, but they're not the only ones hot on his heels. Two-time losers Teddy and Celeste, along with hitman DeJuan, are all looking to cash in on the money left to Kate. As they all head for the woods of Northern Michigan, events rapidly spiral towards a dramatic life-and-death confrontation. Filled with unforgettable characters, razor-sharp dialogue and masterful plotting, Quiver displays the remarkable maturity and verve of a hugely exciting first-time novelist.
This book is an introduction to the theory of quiver representations and quiver varieties, starting with basic definitions and ending with Nakajima's work on quiver varieties and the geometric realization of Kac–Moody Lie algebras. The first part of the book is devoted to the classical theory of quivers of finite type. Here the exposition is mostly self-contained and all important proofs are presented in detail. The second part contains the more recent topics of quiver theory that are related to quivers of infinite type: Coxeter functor, tame and wild quivers, McKay correspondence, and representations of Euclidean quivers. In the third part, topics related to geometric aspects of quiver theory are discussed, such as quiver varieties, Hilbert schemes, and the geometric realization of Kac–Moody algebras. Here some of the more technical proofs are omitted; instead only the statements and some ideas of the proofs are given, and the reader is referred to original papers for details. The exposition in the book requires only a basic knowledge of algebraic geometry, differential geometry, and the theory of Lie groups and Lie algebras. Some sections use the language of derived categories; however, the use of this language is reduced to a minimum. The many examples make the book accessible to graduate students who want to learn about quivers, their representations, and their relations to algebraic geometry and Lie algebras.
“Taking in the panoply of sexual desire, each tale shudders with full-frontal detail in a style that is both lyrical and forensically accurate.” In twelve interconnected stories as naked and primal as passion itself, Quiver explores the full spectrum of human sexuality in all of its variety and complexity. Spare yet evocative, this explicit collection depicts the pleasures of new and rediscovered love, lust, and obsession. In the flashes that blur the line between fantasy and reality, each story captures the spontaneous erotic experiences of a small group of middle-class acquaintances, showcasing sexual interludes of kaleidoscopic range—heterosexual, homosexual, bisexual, exhibitionistic, and sadomasochistic. Each of these stories, alternating between a woman’s point of view and a man’s, a participant’s and a voyeur’s, expresses a passion for youth, excitement for the new, and nostalgia for love lost. Sensual and provocative, Quiver introduces a fresh voice to the genre of erotica. For fans of Anne Rice's (A.N. Roquelaure) Sleeping Beauty trilogy or Sylvia Day's Bared to You, Learner's writing will electrify readers with its every impulse.
This book is an introduction to the representation theory of quivers and finite dimensional algebras. It gives a thorough and modern treatment of the algebraic approach based on Auslander-Reiten theory as well as the approach based on geometric invariant theory. The material in the opening chapters is developed starting slowly with topics such as homological algebra, Morita equivalence, and Gabriel's theorem. Next, the book presents Auslander-Reiten theory, including almost split sequences and the Auslander-Reiten transform, and gives a proof of Kac's generalization of Gabriel's theorem. Once this basic material is established, the book goes on with developing the geometric invariant theory of quiver representations. The book features the exposition of the saturation theorem for semi-invariants of quiver representations and its application to Littlewood-Richardson coefficients. In the final chapters, the book exposes tilting modules, exceptional sequences and a connection to cluster categories. The book is suitable for a graduate course in quiver representations and has numerous exercises and examples throughout the text. The book will also be of use to experts in such areas as representation theory, invariant theory and algebraic geometry, who want to learn about applications of quiver representations to their fields.
This book is intended to serve as a textbook for a course in Representation Theory of Algebras at the beginning graduate level. The text has two parts. In Part I, the theory is studied in an elementary way using quivers and their representations. This is a very hands-on approach and requires only basic knowledge of linear algebra. The main tool for describing the representation theory of a finite-dimensional algebra is its Auslander-Reiten quiver, and the text introduces these quivers as early as possible. Part II then uses the language of algebras and modules to build on the material developed before. The equivalence of the two approaches is proved in the text. The last chapter gives a proof of Gabriel’s Theorem. The language of category theory is developed along the way as needed.
Greek gods and mortals spring to life in this riveting retelling of the myth of Atalanta, the fleet-footed girl warrior who could outrun any man in ancient Greece. Cast off and abandoned at birth, Atalanta– saved by a she-bear and raised by hunters–proves herself to be a superior archer and the fastest runner in the land. But her skills and independence anger many, including her father, the Arcadian King, who suddenly reclaims her and demands that she produce an heir to the throne. Atalanta has pledged herself to Artemis, goddess of the hunt, who has forbidden her to marry. Unwilling to break her promise, Atalanta suggests a grim compromise: she will marry the first man to beat her in a race, but everyone she defeats must die. All the while, Artemis, Apollo, Aphrodite, Eros, and Zeus himself watch–and interfere–from on high.
Persistence theory emerged in the early 2000s as a new theory in the area of applied and computational topology. This book provides a broad and modern view of the subject, including its algebraic, topological, and algorithmic aspects. It also elaborates on applications in data analysis. The level of detail of the exposition has been set so as to keep a survey style, while providing sufficient insights into the proofs so the reader can understand the mechanisms at work. The book is organized into three parts. The first part is dedicated to the foundations of persistence and emphasizes its connection to quiver representation theory. The second part focuses on its connection to applications through a few selected topics. The third part provides perspectives for both the theory and its applications. The book can be used as a text for a course on applied topology or data analysis.
The bestselling author of Kane & Abel, The Prodigal Daughter and Honor Among Thieves once again astonishes, delights, and electrifies his legions of fans. Ordinary heroes, extraordinary deeds From London to China, and New York to Nigeria, Jeffrey Archer takes the reader on a tour of ancient heirlooms and modern romance, of cutthroat business and kindly strangers, of lives lived in the realms of power and lives freed from the gloom of oppression. Fortunes are made and squandered, honor betrayed and redeemed, and love lost and rediscovered. Embracing the passions that drive men and women to love and to hate, the short stories in A Quiver Full of Arrows will captivate the hearts and souls of readers of everywhere.