Remains of Alexander Knot, 2 PDF Download

Author: Alexander Knot
Publisher:
ISBN:
Category :
Languages : en
Pages : 470

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Author: Alexander Knot
Publisher:
ISBN:
Category :
Languages : en
Pages : 510

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Author: Philip E. Stieg
Publisher: Elsevier Health Sciences
ISBN: 0323825311
Category : Medical
Languages : en
Pages : 469

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Book Description
Focusing on both the patient's perspective and the neurosurgeon's concerns, Intracranial Arteriovenous Malformations: Essentials for Patients and Practitioners, edited by leading experts Drs. Philip E. Stieg, Alexander A. Khalessi, and Michael L. J. Apuzzo, starts with an up-to-date approach to the matter of doctor-patient communication and moves on to the highly technical details of AVM treatment options. The first section covers communication with patients (who may well want to read it themselves); the second section is directed to neurosurgeons and other specialists caring for patients with intracranial AVMs, including those in emergency medicine, obstetrics, anesthesia, and intensive care. It offers a highly sophisticated but readable approach to the contemporary treatment of these challenging lesions. - Provides expert guidance on diagnosis, histopathology, natural history, anatomy, imaging, and treatment options and their risks and benefits—all with the goal of helping patients make informed decisions about the optimal management choices for their own individual cases. - Facilitates articulate, data-driven discussion and regarding the clinical diagnosis and surgical procedures involved in treating AVMs. - Addresses specific, difficult issues that arise during the treatment of AVMs, offering real-world advice to neurosurgeons and other care providers. - Includes key pearls in every chapter, as well as stunning anatomical illustrations throughout.

Author: Dale Rolfsen
Publisher: American Mathematical Soc.
ISBN: 0821834363
Category : Mathematics
Languages : en
Pages : 458

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Book Description
Rolfsen's beautiful book on knots and links can be read by anyone, from beginner to expert, who wants to learn about knot theory. Beginners find an inviting introduction to the elements of topology, emphasizing the tools needed for understanding knots, the fundamental group and van Kampen's theorem, for example, which are then applied to concrete problems, such as computing knot groups. For experts, Rolfsen explains advanced topics, such as the connections between knot theory and surgery and how they are useful to understanding three-manifolds. Besides providing a guide to understanding knot theory, the book offers 'practical' training. After reading it, you will be able to do many things: compute presentations of knot groups, Alexander polynomials, and other invariants; perform surgery on three-manifolds; and visualize knots and their complements.It is characterized by its hands-on approach and emphasis on a visual, geometric understanding. Rolfsen offers invaluable insight and strikes a perfect balance between giving technical details and offering informal explanations. The illustrations are superb, and a wealth of examples are included. Now back in print by the AMS, the book is still a standard reference in knot theory. It is written in a remarkable style that makes it useful for both beginners and researchers. Particularly noteworthy is the table of knots and links at the end. This volume is an excellent introduction to the topic and is suitable as a textbook for a course in knot theory or 3-manifolds. Other key books of interest on this topic available from the AMS are ""The Shoelace Book: A Mathematical Guide to the Best (and Worst) Ways to Lace your Shoes"" and ""The Knot Book.""

Author: Alexander Bar-Magen Numhauser
Publisher: BRILL
ISBN: 9004419926
Category : Religion
Languages : en
Pages : 1145

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In Hispanojewish Archaeology Alexander Bar-Magen Numhauser describes the material culture of the Jewish communities in Hispania of the first millennium CE by studying their archaeological remains in the Iberian Peninsula and surrounding western Mediterranean regions.

Author: Colin C. Adams
Publisher: Springer
ISBN: 3030160319
Category : Mathematics
Languages : en
Pages : 479

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Book Description
This proceedings volume presents a diverse collection of high-quality, state-of-the-art research and survey articles written by top experts in low-dimensional topology and its applications. The focal topics include the wide range of historical and contemporary invariants of knots and links and related topics such as three- and four-dimensional manifolds, braids, virtual knot theory, quantum invariants, braids, skein modules and knot algebras, link homology, quandles and their homology; hyperbolic knots and geometric structures of three-dimensional manifolds; the mechanism of topological surgery in physical processes, knots in Nature in the sense of physical knots with applications to polymers, DNA enzyme mechanisms, and protein structure and function. The contents is based on contributions presented at the International Conference on Knots, Low-Dimensional Topology and Applications – Knots in Hellas 2016, which was held at the International Olympic Academy in Greece in July 2016. The goal of the international conference was to promote the exchange of methods and ideas across disciplines and generations, from graduate students to senior researchers, and to explore fundamental research problems in the broad fields of knot theory and low-dimensional topology. This book will benefit all researchers who wish to take their research in new directions, to learn about new tools and methods, and to discover relevant and recent literature for future study.

Author: Peter S. Ozsváth
Publisher: American Mathematical Soc.
ISBN: 1470417375
Category : Education
Languages : en
Pages : 423

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Book Description
Knot theory is a classical area of low-dimensional topology, directly connected with the theory of three-manifolds and smooth four-manifold topology. In recent years, the subject has undergone transformative changes thanks to its connections with a number of other mathematical disciplines, including gauge theory; representation theory and categorification; contact geometry; and the theory of pseudo-holomorphic curves. Starting from the combinatorial point of view on knots using their grid diagrams, this book serves as an introduction to knot theory, specifically as it relates to some of the above developments. After a brief overview of the background material in the subject, the book gives a self-contained treatment of knot Floer homology from the point of view of grid diagrams. Applications include computations of the unknotting number and slice genus of torus knots (asked first in the 1960s and settled in the 1990s), and tools to study variants of knot theory in the presence of a contact structure. Additional topics are presented to prepare readers for further study in holomorphic methods in low-dimensional topology, especially Heegaard Floer homology. The book could serve as a textbook for an advanced undergraduate or part of a graduate course in knot theory. Standard background material is sketched in the text and the appendices.

Author: James George Frazer
Publisher:
ISBN:
Category : Dying and rising gods
Languages : en
Pages : 486

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Author: William Menasco
Publisher: Elsevier
ISBN: 9780080459547
Category : Mathematics
Languages : en
Pages : 502

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Book Description
This book is a survey of current topics in the mathematical theory of knots. For a mathematician, a knot is a closed loop in 3-dimensional space: imagine knotting an extension cord and then closing it up by inserting its plug into its outlet. Knot theory is of central importance in pure and applied mathematics, as it stands at a crossroads of topology, combinatorics, algebra, mathematical physics and biochemistry. * Survey of mathematical knot theory * Articles by leading world authorities * Clear exposition, not over-technical * Accessible to readers with undergraduate background in mathematics

Author: Ian Worthington
Publisher: Oxford University Press
ISBN: 0190202343
Category : History
Languages : en
Pages : 281

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Book Description
When Rome defeated the forces of Antony and Cleopatra and annexed Egypt, the rule of the longest-lived of the Hellenistic dynasties and one of the most illustrious in Egyptian history came to an end. For nearly three hundred years, the Macedonian dynasty known as the Ptolemaic had controlled Egypt and its mixed population of Egyptians, Greeks, Macedonians, and Jews. The founder of this dynasty, Ptolemy I (367-283/2 BC), was a boyhood friend and eventually personal bodyguard of Alexander the Great, who fought alongside Alexander in the epic battles that toppled the Persian Empire, and brought about a Macedonian Empire stretching from Greece to India. After Alexander's death, his senior staff carved up his vast empire, with Ptolemy gaining control of Egypt. There he built up his power base in Egypt, introduced administrative and economic reforms that made his family fabulously wealthy, and by extending Egypt's possessions overseas founded an Egyptian Empire. In addition to his political and military prowess, Ptolemy was an intellectual, who patronized the mathematician Euclid, wrote an important account of Alexander's campaign in Asia, and established the famous Library and Museum at Alexandria, which were the cultural heart of the entire Hellenistic Age. Ptolemy ruled Egypt until he died of natural causes in his early eighties. Ian Worthington's Ptolemy I--the first full-length biography of its kind in English--traces the life of Ptolemy from his boyhood to his reign as king and pharaoh of Egypt. Throughout, he highlights the achievements that profoundly shaped both Egypt's history and that of the early Hellenistic world. He argues that Ptolemy was by far the greatest of Alexander's Successors, and that he was a conscious imperialist who even boldly attempted to seize Greece and Macedonia, and be a second Alexander.