Golf pro and wise-cracking attorney Desmond Thomas returns to the scene of the crime after the mysterious death of his close friend, club pro at the super-elite Chesapeake Bluffs Golf and Country Club. He quickly finds that golf clubs are not the only things swinging at the prestigious resort. Intrigue, innuendo and illegalities often rule the day, turning his investigation into a mine-field of temptations and legal liability, with hazards abounding both on and off the course. Never losing his sense of humor, Desmond deals with love, lust, and legal chaos on a daily basis during the process of transforming himself from golf pro and lawyer into self-proclaimed "super-sleuth."
"Knot theory is a fascinating mathematical subject, with multiple links to theoretical physics. This enyclopedia is filled with valuable information on a rich and fascinating subject." – Ed Witten, Recipient of the Fields Medal "I spent a pleasant afternoon perusing the Encyclopedia of Knot Theory. It’s a comprehensive compilation of clear introductions to both classical and very modern developments in the field. It will be a terrific resource for the accomplished researcher, and will also be an excellent way to lure students, both graduate and undergraduate, into the field." – Abigail Thompson, Distinguished Professor of Mathematics at University of California, Davis Knot theory has proven to be a fascinating area of mathematical research, dating back about 150 years. Encyclopedia of Knot Theory provides short, interconnected articles on a variety of active areas in knot theory, and includes beautiful pictures, deep mathematical connections, and critical applications. Many of the articles in this book are accessible to undergraduates who are working on research or taking an advanced undergraduate course in knot theory. More advanced articles will be useful to graduate students working on a related thesis topic, to researchers in another area of topology who are interested in current results in knot theory, and to scientists who study the topology and geometry of biopolymers. Features Provides material that is useful and accessible to undergraduates, postgraduates, and full-time researchers Topics discussed provide an excellent catalyst for students to explore meaningful research and gain confidence and commitment to pursuing advanced degrees Edited and contributed by top researchers in the field of knot theory
Building on the popularity of her best-selling Classic Chain Mail Jewelry, Sue Ripsch offers exciting new variations on many popular chain mail weaves that will tempt motivated beginners and experienced jewelry makers alike. This book features 30+ weaves for earrings, bracelets, necklaces, and more, all conveniently arranged by skill level. And here’s the twist: Jewelry makers will learn how to break up links, turn them 90 degrees, or use multiple weaves in the same piece, ensuring their approach to chain mail will never be the same.
"The book examines a series of practical goldsmithing projects, each of which has been successfully completed by student goldsmiths using its instructions ... The creation of rings, chains, bracelets, earrings, and clasps, the use of specialized tools, as well as hand positions, movements, and technical data are described in lucid text and demonstrated with an abundance of detailed color photos"--Cover.
This monograph derives direct and concrete relations between colored Jones polynomials and the topology of incompressible spanning surfaces in knot and link complements. Under mild diagrammatic hypotheses, we prove that the growth of the degree of the colored Jones polynomials is a boundary slope of an essential surface in the knot complement. We show that certain coefficients of the polynomial measure how far this surface is from being a fiber for the knot; in particular, the surface is a fiber if and only if a particular coefficient vanishes. We also relate hyperbolic volume to colored Jones polynomials. Our method is to generalize the checkerboard decompositions of alternating knots. Under mild diagrammatic hypotheses, we show that these surfaces are essential, and obtain an ideal polyhedral decomposition of their complement. We use normal surface theory to relate the pieces of the JSJ decomposition of the complement to the combinatorics of certain surface spines (state graphs). Since state graphs have previously appeared in the study of Jones polynomials, our method bridges the gap between quantum and geometric knot invariants.
This work is the first volume of two that will be the full report of major excavations carried out by Dumbarton Oaks and the Istanbul Archaeological Museum at Sarachane in the heart of ancient Constantinople. This volume includes discussion of excavation and stratigraphy; catalogs of sculpture, revetment, mosaic, small finds and other materials: and general treatment of architecture, sculpture, and history of the site. Originally published in 1986. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.
