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Link maps and the geometry of their invariants

open access: yesManuscripta Mathematica, 1988
This paper investigates several invariants of link homotopy. A link map consists of two maps \(f_ 1: S^ p\to S^ m\), \(f_ 2: S^ q\to S^ m\) whose images are disjoint; a link homotopy is a one-parameter continuous family of such maps. \(LM^ m_{p,q}\) denotes the set of link homotopy classes.
Ulrich Koschorke
exaly   +3 more sources

Rethinking the link between matter and geometry [PDF]

open access: yesPhysical Review D, 2018
In the present manuscript, I examine an intriguing relation at the classical level between general relativity and a theory where matter couples uniquely multiplicatively to geometry in the Lagrangian density. Interestingly, the gravitational constant $G$ is replaced by a novel fundamental constant, whose value is not tied to any classical phenomenon ...
Olivier Minazzoli
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GEOMETRY OF QUANTUM VORTICES AND LINK INVARIANTS

International Journal of Modern Physics B, 1992
We report on recent and ongoing research in the context of the geometric approach to quantum vortices and link invariants (via the Marsden-Weinstein theory and Chen’s iterated path integrals).
Penna, Vittorio, Spera, Mauro
openaire   +5 more sources

Solvation of Proteins: Linking Thermodynamics to Geometry

Physical Review Letters, 2007
We calculate the solvation free energy of proteins in the tube model of Banavar and Maritan [Rev. Mod. Phys. 75, 23 (2003)10.1103/RevModPhys.75.23] using morphological thermodynamics which is based on Hadwiger's theorem of integral geometry. Thereby we extend recent results by Snir and Kamien [Science 307, 1067 (2005)10.1126/science.1106243] to hard ...
Hansen-Goos, H.   +3 more
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Geometry Links the Two Spheres

The Arithmetic Teacher, 1986
When the educators of today were growing up, little information was available about the brain and its relationship to the acquisition of knowledge. Recent research has hown that the brain functions a two hemispheres, a right side and a left side. Each side influence our learning and emotions and provides the foundation for complementary but different ...
Rosalie Jensen, Deborah C. Spector
openaire   +1 more source

Some links between turtle geometry and analytic geometry

International Journal of Mathematical Education in Science and Technology, 1985
The computer language LOGO facilitates the teaching of analytic geometry and calculus from the notion of curvature, through its ‘turtle geometry’ facility [2]. We provide some theoretical basis for finding turtle geometry equivalents of familiar curves in analytic geometry, and vice versa, by some simple methods which apparently have not been noticed ...
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Possible Link Between Isospace and the Geometry of Space-Time

Physical Review Letters, 1964
A relation between internal degrees of freedom and event space in quantum field theory is suggested. The event space is considered as a Riemann space in accord with general relativity. The dimension, metric, linear connection, and curvature tensor of the internal space are uniquely determined by the Riemann geometry. (L.B.S.)
exaly   +2 more sources

Geometry of Alternating Links

1997
An alternating diagram for a link is, as explained in Chapter 1, one in which the over or under nature of the crossings alternates along every link-component in the diagram; the crossings always go “… over, under, over, under,…” when considered from any starting point. A link is said to be alternating if it possesses such a diagram.
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On the geometry of homotopy invariants of links

Mathematical Proceedings of the Cambridge Philosophical Society, 1992
One of the central problems in higher-dimensional knot theory is the classification of links up to concordance. In 14, Le Dimet constructed a universal model for (disk) link complements, which allowed him to formulate this problem in the framework of surgery theory by applying the Cappell-Shaneson program for studying codimension two embeddings of ...
openaire   +2 more sources

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