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Source: The Open Library
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1Geometry and topology down under
By Hyam Rubinstein, Craig David Hodgson, William H. Jaco, Martin Scharlemann and Stephan Tillmann
“Geometry and topology down under” Metadata:
- Title: ➤ Geometry and topology down under
- Authors: Hyam RubinsteinCraig David HodgsonWilliam H. JacoMartin ScharlemannStephan Tillmann
- Language: English
- Number of Pages: Median: 369
- Publisher: American Mathematical Society
- Publish Date: 2013
- Publish Location: Providence, Rhode Island
“Geometry and topology down under” Subjects and Themes:
- Subjects: ➤ Low-dimensional topology - Congresses - Three-manifolds (Topology) - Manifolds and cell complexes -- Low-dimensional topology -- Knots and links in $S^3$ - Manifolds and cell complexes -- Low-dimensional topology -- Invariants of knots and 3-manifolds - Manifolds and cell complexes -- Low-dimensional topology -- Geometric structures on low-dimensional manifolds - Manifolds and cell complexes -- Topological manifolds -- Topology of general $3$-manifolds - Manifolds and cell complexes -- PL-topology -- Triangulating manifolds - Manifolds and cell complexes -- PL-topology -- Knots and links (in high dimensions) - Group theory and generalizations -- Special aspects of infinite or finite groups -- Geometric group theory - Group theory and generalizations -- Special aspects of infinite or finite groups -- Hyperbolic groups and nonpositively curved groups - Differential geometry -- Classical differential geometry -- Minimal surfaces, surfaces with prescribed mean curvature - Differential geometry -- Global differential geometry -- Differential geometric aspects of harmonic maps - Geometry, differential - Topological manifolds - Manifolds and cell complexes - Knots and links in $S 3$ - Invariants of knots and 3-manifolds - Geometric structures on low-dimensional manifolds - Topology of general $3$-manifolds - PL-topology - Triangulating manifolds - Knots and links (in high dimensions) - Group theory and generalizations - Special aspects of infinite or finite groups - Geometric group theory - Hyperbolic groups and nonpositively curved groups - Differential geometry - Classical differential geometry - Minimal surfaces, surfaces with prescribed mean curvature - Global differential geometry - Differential geometric aspects of harmonic maps
Edition Identifiers:
- The Open Library ID: OL31136513M
- Online Computer Library Center (OCLC) ID: 843124171
- Library of Congress Control Number (LCCN): 2013012326
- All ISBNs: 0821884808 - 9780821884805
Access and General Info:
- First Year Published: 2013
- Is Full Text Available: No
- Is The Book Public: No
- Access Status: No_ebook
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Wiki
Source: Wikipedia
Wikipedia Results
Search Results from Wikipedia
Knot theory
In topology, knot theory is the study of mathematical knots. While inspired by knots which appear in daily life, such as those in shoelaces and rope,
Dimension
any point. In geometric topology, the theory of manifolds is characterized by the way dimensions 1 and 2 are relatively elementary, the high-dimensional
Low-dimensional topology
study of mathematical knots. While inspired by knots that appear in daily life in shoelaces and rope, a mathematician's knot differs in that the ends are
Wirtinger presentation
{\text{trefoil}})=\langle x,y\mid (xy)^{-1}yxy=x\rangle .} Knot group Rolfsen, Dale (1990), Knots and links, Mathematics Lecture Series, vol. 7, Houston, TX: Publish
Quipu
fiber cords, and contains categorized information based on dimensions like color, order and number. The Inca, in particular, used knots tied in a decimal
Patrol Ship Multi-Mission
built in Taiwan Mandau class missile FAC made in South Korea by Korea-Tacoma in Masan with Exocet MM-38 Displacement: 270 tons full load Dimensions: 50
M-theory
(2009). "Geometric Langlands from six dimensions". arXiv:0905.2720 [hep-th]. Witten, Edward (2012). "Fivebranes and knots". Quantum Topology. 3 (1): 1–137
Chern–Simons theory
1-knots and 2-knots, and the fiberwise and welded equivalence of virtual 1-knots". arXiv:1808.03023 [math.GT]. Kauffman, L.E. (1998). "Virtual Knot Theory"
Isogeometric analysis
decomposed into knot spans, which are points, lines and surfaces in 1D, 2D and 3D, respectively. Knots are inserted inside knot spans and define the elements
Knotted polymers
chains in combination. Linear polymers can also fold into knotted topologies via non-covalent linkages. Knots and slipknots have been identified in naturally