Max Dehn, J. W. Alexander
A Langford double knot is a type of knot used in knot theory, a branch of mathematics that studies mathematical knots. It is a specific type of knot that is formed by intertwining two loops in a particular way. The Langford double knot is named after the mathematician Edwin Langford, who studied knot theory extensively. In knot theory, different types of knots are classified and studied based on their properties and mathematical characteristics.
Richard Ian Hartley has written: 'Applications of the Reidemeister-Schreier method in knot theory' -- subject(s): Braid theory, Knot theory, Topology
W. B. Raymond Lickorish has written: 'An introduction to knot theory' -- subject(s): Knot theory
Louis H. Kauffman has written: 'Formal knot theory' -- subject(s): Knot theory 'Knots and Physics (Series on Knots and Everything, Vol 1)' 'Temperley-Lieb recoupling theory and invariants of 3-manifolds' -- subject(s): Invariants, Knot theory, Three-manifolds (Topology)
Jonathan Hillman has written: '2-knots and their groups' -- subject(s): Braid theory, Knot theory 'Alexander ideals of links' -- subject(s): Knot theory, Alexander ideals
The concept of the "e knot" in physics is significant because it represents a specific type of knot that cannot be untangled without cutting it. This knot is important in the study of knot theory, a branch of mathematics that explores the properties and classifications of knots. Understanding the "e knot" helps researchers analyze the complexity and behavior of knots in various fields, including physics and biology.
they made a knot with their hair.
An ornamental knot of loops made out of ribbon is a bow.
Pasta can be analogous to a kind of "knot theory."
Neal W. Stoltzfus has written: 'Unraveling the integral knot concordance group' -- subject(s): Concordances (Topology), Knot theory
David W. Farmer has written: 'Knots and surfaces' -- subject(s): Surfaces, Knot theory, Graph theory
A. G. Schaake has written: 'The braiding of row-coded regular knots' -- subject(s): Knot theory, Braiding theory 'New methods for solving quadratic diophantine equations (part I and part II)' -- subject(s): Numerical solutions, Diophantine equations 'Braiding' -- subject(s): Knots and splices, Knot theory, Braid 'Edge lacing' -- subject(s): Leatherwork, Braid 'Regular knots' -- subject(s): Knots and splices, Knot theory, Braid 'An introduction to flat braids' -- subject(s): Braid theory, Braid