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This book is an introduction to the theory of knots via the theory of braids, which attempts to be complete in a number of ways. Some knowledge of Topology is assumed. Necessary Group Theory and further necessary Topology are given in the book. The exposition is intended to enable an interested reader to learn the basics of the subject. Emphasis is placed on covering the theory in an algebraic way. The work includes quite a number of worked examples. The latter part of the book is devoted to previously unpublished material.
Noeuds, théorie des. --- Tresses, théorie des. --- Manifolds. --- Knot theory. --- Braid theory. --- Théorie des noeuds --- Tresses, Théorie des --- Knot theory --- Braid theory --- 515.16 --- Knots (Topology) --- Low-dimensional topology --- Braids, Theory of --- Theory of braids --- Topology of manifolds --- 515.16 Topology of manifolds
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This monograph is Part 1 of a book project intended to give a full account of Jorgensen's theory of punctured torus Kleinian groups and its generalization, with application to knot theory. Although Jorgensen's original work was not published in complete form, it has been a source of inspiration. In particular, it has motivated and guided Thurston's revolutionary study of low-dimensional geometric topology. In this monograph, we give an elementary and self-contained description of Jorgensen's theory with a complete proof. Through various informative illustrations, readers are naturally led to an intuitive, synthetic grasp of the theory, which clarifies how a very simple fuchsian group evolves into complicated Kleinian groups.
Kleinian groups. --- Torus (Geometry) --- Knot theory. --- Tore (Géométrie) --- Théorie des noeuds --- Torus (Geometry). --- Kleinian groups --- Knot theory --- Geometry --- Calculus --- Mathematics --- Physical Sciences & Mathematics --- Knots (Topology) --- Anchor ring --- Ring, Anchor --- Groups, Kleinian --- Mathematics. --- Group theory. --- Functions of complex variables. --- Manifolds (Mathematics). --- Complex manifolds. --- Manifolds and Cell Complexes (incl. Diff.Topology). --- Functions of a Complex Variable. --- Group Theory and Generalizations. --- Analytic spaces --- Manifolds (Mathematics) --- Geometry, Differential --- Topology --- Complex variables --- Elliptic functions --- Functions of real variables --- Groups, Theory of --- Substitutions (Mathematics) --- Algebra --- Math --- Science --- Low-dimensional topology --- Surfaces --- Topological spaces --- Discontinuous groups --- Cell aggregation --- Aggregation, Cell --- Cell patterning --- Cell interaction --- Microbial aggregation
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The Analyze, Design, Develop, Implement, and Evaluate (ADDIE) process is used to introduce an approach to instruction design that has a proven record of success. Instructional Design: The ADDIE Approach is intended to serve as an overview of the ADDIE concept. The primary rationale for this book is to respond to the need for an instruction design primer that addresses the current proliferation of complex educational development models, particularly non-traditional approaches to learning, multimedia development and online learning environments. Many entry level instructional designers and students enrolled in related academic programs indicate they are better prepared to accomplish the challenging work of creating effective training and education materials after they have a thorough understanding of the ADDIE principles. However, a survey of instructional development applications indicate that the overwhelming majority of instructional design models are based on ADDIE, often do not present the ADDIE origins as part of their content, and are poorly applied by people unfamiliar with the ADDIE paradigm. The purpose of this book is to focus on fundamental ADDIE principles, written with a minimum of professional jargon. This is not an attempt to debate scholars or other educational professionals on the finer points of instructional design, however, the book's content is based on sound doctrine and supported by valid empirical research. The only bias toward the topic is that generic terms will be used as often as possible in order to make it easy for the reader to apply the concepts in the book to other specific situations.
Instructional systems --- Curriculum planning. --- Design. --- Curriculum development --- Education --- Planning --- Instructional design --- Curricula --- Design --- Knot theory. --- Link theory. --- Manifolds (Mathematics). --- Topology --- 515.1 --- 515.1 Topology --- Knot theory --- Link theory --- Manifolds (Mathematics) --- Théorie des noeuds --- Variétés (Mathématiques) --- Education. --- Business. --- Educational Technology. --- Learning & Instruction. --- Business and Management, general. --- Education, general. --- Trade --- Economics --- Management --- Commerce --- Industrial management --- Children --- Education, Primitive --- Education of children --- Human resource development --- Instruction --- Pedagogy --- Schooling --- Students --- Youth --- Civilization --- Learning and scholarship --- Mental discipline --- Schools --- Teaching --- Training --- Educational innovations --- Learning systems --- Educational technology --- Educational technology. --- Learning. --- Instruction. --- Management science. --- Quantitative business analysis --- Problem solving --- Operations research --- Statistical decision --- Learning process --- Comprehension --- Instructional technology --- Technology in education --- Technology --- Aids and devices --- Topologie algébrique --- Topologie algébrique --- Variétés topologiques
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