7 citations · 20 across the 6 of their papers we have counts for
6 papers
Elliptic orbits with a non-Newtonian eccentricity
F. T. Hioe, David Kuebel
It is shown that the lowest order general relativistic correction produces elliptic orbits with a non-Newtonian eccentricity.
Characterization of all possible orbits in the Schwarzschild metric revisited
F. T. Hioe, David Kuebel
All possible orbital trajectories and their analytical expressions in the Schwarzschild metric are presented in a single complete map characterized by two dimensionless parameters.…
Parameter Space for Orbits in the Schwarzschild Metric
F. T. Hioe, David Kuebel
Some features of a parametrized space of orbits in the Schwarzschild geometry are described.
Is a Circular Orbit Possible According to General Relativity?
F. T. Hioe, David Kuebel
A new parameter space is used to classify circular orbits in the Schwarzschild metric.
Hyperbolic-Type Orbits in the Schwarzschild Metric
F. T. Hioe, David Kuebel
Exact analytic expressions for various characteristics of the hyperbolic-type orbits of a particle in the Schwarzschild geometry are presented. A useful simple approximation formul…
Characterizing Planetary Orbits and the Trajectories of Light
F. T. Hioe, David Kuebel
Exact analytic expressions for planetary orbits and light trajectories in the Schwarzschild geometry are presented. A new parameter space is used to characterize all possible plane…