activity
20062018
most citedSymbol correspondences for spin systems

19 citations · 31 across the 8 of their papers we have counts for

collaborators

8 papers

math-ph2018

The planar 3-body problem II:reduction to pure shape and spherical geometry (2nd version)

Wu-Yi Hsiang, Eldar Straume

Geometric reduction of the Newtonian planar three-body problem is investigated in the framework of equivariant Riemannian geometry, which reduces the study of trajectories of three…

math.HO2014

A Survey of the Development of Geometry up to 1870

Eldar Straume

This is an expository treatise on the development of the classical geometries, starting from the origins of Euclidean geometry a few centuries BC up to around 1870. At this time cl…

math.HO2014★ 4 cited

Revisiting the mathematical synthesis of the laws of Kepler and Galileo leading to Newton's law of universal gravitation

Wu-Yi Hsiang, Eldar Straume

Newton's deduction of the inverse square law from Kepler's ellipse and area laws together with his "superb theorem" on the gravitation attraction of spherically symmetric bodies, a…

math-ph2014★ 19 cited

Symbol correspondences for spin systems

Pedro de M Rios, Eldar Straume

The present monograph explores the correspondence between quantum and classical mechanics in the particular context of spin systems, that is, SU(2)-symmetric mechanical systems. He…

math-ph2006★ 1 cited

Global geometry of planary 3-body motions

Wu-Yi Hsiang, Eldar Straume

In a recent paper (arXiv:math-ph/0609076) the authors investigated the basic global geometry of congruence moduli curves and shape curves of 3-body motions with vanishing angular m…

math-ph2006★ 1 cited

Global geometry of 3-body motions with vanishing angular momentum, I

Wu-Yi Hsiang, Eldar Straume

Following Jacobi's geometrization of Lagrange's least action principle, trajectories of classical mechanics can be characterized as geodesics on the configuration space M with resp…