Group

A REESE’S BOOK CLUB PICK * NEW YORK TIMES BESTSELLER The refreshingly original and “startlingly hopeful” (Lisa Taddeo) debut memoir of an over-achieving young lawyer who reluctantly agrees to group therapy and gets psychologically and emotionally naked in a room of six complete strangers—and finds human connection, and herself. Christie Tate had just been named the top student in her law school class and finally had her eating disorder under control. Why then was she driving through Chicago fantasizing about her own death? Why was she envisioning putting an end to the isolation and sadness that still plagued her despite her achievements? Enter Dr. Rosen, a therapist who calmly assures her that if she joins one of his psychotherapy groups, he can transform her life. All she has to do is show up and be honest. About everything—her eating habits, childhood, sexual history, etc. Christie is skeptical, insisting that that she is defective, beyond cure. But Dr. Rosen issues a nine-word prescription that will change everything: “You don’t need a cure. You need a witness.” So begins her entry into the strange, terrifying, and ultimately life-changing world of group therapy. Christie is initially put off by Dr. Rosen’s outlandish directives, but as her defenses break down and she comes to trust Dr. Rosen and to depend on the sessions and the prescribed nightly phone calls with various group members, she begins to understand what it means to connect. “Often hilarious, and ultimately very touching” (People), Group is “a wild ride” (The Boston Globe), and with Christie as our guide, we are given a front row seat to the daring, exhilarating, painful, and hilarious journey that is group therapy—an under-explored process that breaks you down, and then reassembles you so that all the pieces finally fit.

The #1 New York Times and USA TODAY bestseller is now available at an incredible low price for a limited time only! Discover the “compulsively readable” (Booklist) first book in the Infernal Devices trilogy, prequel to the internationally bestselling Mortal Instruments series! Clockwork Angel is a Shadowhunters novel. When Tessa Gray crosses the ocean to find her brother, her destination is England, the time is the reign of Queen Victoria, and something terrifying is waiting for her in London’s Downworld, where vampires, warlocks, and other supernatural folk stalk the gaslit streets. Only the Shadowhunters, warriors dedicated to ridding the world of demons, keep order amidst the chaos. Kidnapped by a secret organization called The Pandemonium Club, Tessa learns that she herself is a Downworlder with a rare ability: the power to transform into another person. What’s more, the Magister, the shadowy figure who runs the Club, will stop at nothing to claim Tessa’s power for his own. Friendless and hunted, Tessa takes refuge with the Shadowhunters of the London Institute, who swear to find her brother if she will use her power to help them. She soon finds herself fascinated by—and torn between—two best friends: James, whose fragile beauty hides a deadly secret, and Will, whose caustic wit and volatile moods keep everyone in his life at arm’s length…everyone, that is, but Tessa. As their search draws them deep into the heart of an arcane plot that threatens to destroy the Shadowhunters, Tessa realizes that she may need to choose between saving her brother and helping her new friends save the world…and that love may be the most dangerous magic of all.

The 'anti-group' is a major conceptual addition to the theory and practice of group psychotherapy. It comprises the negative, disruptive elements, which threaten to undermine and even destroy the group, but when contained, have the potential to mobilise the group's creative processes. Understanding the 'anti-group' gives therapists new perspectives on the nature of relationships and alternative strategies for managing destructive behaviour.

Great Groups is a practical and inspirational guide that serves as a foundational text to creating and leading groups. Designed primarily for the beginning group worker from any of the helping professions, the book also acts as a valuable resource for those with more group experience. Grounded in theory, but with a strong focus on practice and skill development, David R. Hutchinson strives to connect directly with the reader with his personal and engaging writing style and "learn by doing" approach. Following a hypothetical group from start to finish, with a plethora of examples and reflection exercises in each chapter, the book has a threefold purpose: to provide the reader with specific tools for creating, understanding, and leading effective groups; to help the reader consider the application of theory to practice; and to spur the reader to seriously consider making group work a cornerstone of his or her professional practice.

Research on small groups is highly diverse because investigators who study such groups vary in their disciplinary identifications, theoretical interests, and methodological preferences. The goal of this volume is to capture that diversity, and thereby convey the breadth and excitement of small group research by acquainting students with work on five fundamental aspects of groups. The volume also includes an introductory chapter by the editors which provides an overview of the history of and current state-of-the-art in the field. Together with introductions to each section, discussion questions and suggestions for further reading, make the volume ideal reading for senior undergraduate and graduate students interested in group dynamics.

This is the sixth volume of a comprehensive and elementary treatment of finite group theory. This volume contains many hundreds of original exercises (including solutions for the more difficult ones) and an extended list of about 1000 open problems. The current book is based on Volumes 1–5 and it is suitable for researchers and graduate students working in group theory.

Gives an introduction to the general theory of representations of algebraic group schemes. This title deals with representation theory of reductive algebraic groups and includes topics such as the description of simple modules, vanishing theorems, Borel-Bott-Weil theorem and Weyl's character formula, and Schubert schemes and lne bundles on them.