1 citations · 1 across the 5 of their papers we have counts for
5 papers
Well Posed Origin Anywhere Consistent Systems in Celestial Mechanics
Harry Gingold, Jocelyn Quaintance
Certain measurements in celestial mechanics necessitate having the origin O of a Cartesian coordinate system (CCS) coincide with a point mass. For the two and three body problems w…
Traveling Wave Solutions For Newton's Equations of Celestial Mechanics: Kepler's Problem
Harry Gingold, Jocelyn Quaintance
This article produces wave equations and constructs traveling wave solutions that are intimately related to Newton's equations of celestial mechanics. The traveling wave solutions…
Arrow Spaces: An Approach to Inner Product Spaces and Affine Geometry
Hussin Albahboh, Harry Gingold, Jocelyn Quaintance
Given a postulated set of points, an algebraic system of axioms is proposed for an "arrow space'". An arrow is defined to be an ordered set of two points <T, H>, named respectively…
Symmetric Solutions to Nonlinear Vectorial 2nd Order ODE's
Ali Abdulhussein, Harry Gingold
It is proven that second-order vectorial nonlinear differential systems y''=f(y) , possess a continuum of symmetric solutions. They are shown to possess a continuum of even solutio…
Celestial Mechanics Solutions where the Future is a Perfect Reflection of the Past
Ali Abdulhussein, Harry Gingold
Newton's equations of celestial mechanics are shown to possess a continuum of solutions in which the future trajectories of the N bodies are a perfect reflection of their past. The…