B. A. Steves - Concepedia

Author

B. A. Steves

Also Known As

B Steves, B. A. Steves, B. Steves, B.A. Steves, BONNIE STEVES, Bonnie A Steves, Bonnie A. Steves, Bonnie Steves, Steves, Bonnie, Steves, Bonnie A.

Publications

515

Citations

H-Index

Concepts

All Affiliations

Glasgow Caledonian University University of Glasgow

About

B. A. Steves is an author at Glasgow Caledonian University specializing in geometry, astrophysics, and geodesy.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Geometry	3	3	98
2	Astrophysics	2	2	26
3	Geodesy	2	2	26
4	Integral Geometry	1	1	35

B. A. Steves

Publications

260

Citations

H-Index

Page 1

	Year	Citations
Chaotic and stable behaviour in the Caledonian Symmetric Four-Body Problem András Széll, B. Érdi, Zs. Sándor, Monthly Notices of the Royal Astronomical Society	2003	50
Generalization of the Mandelbrot set: Quaternionic quadratic maps Jagannathan Gomatam, John F. Doyle, B. A. Steves, Chaos Solitons & Fractals Integral GeometryGeometryQuaternionic Quadratic MapsGeometric QuantizationReal Algebraic Geometry	1995	35
Some special restricted four-body problems—II. From Caledonia to Copenhagen A. E. Roy, B. A. Steves Planetary and Space Science GeometryMany-body Problem	1998	33
From Newton to Chaos: Modern techniques for understanding and coping with chaos in N-body dynamical systems A. E. Roy, B. A. Steves	1995	32
Some special restricted four-body problems—I. Modelling the Caledonian problem B. A. Steves, A. E. Roy Planetary and Space Science Monge-ampere EquationGeometric Partial Differential EquationCaledonian ProblemGeometry	1998	30
The Caledonian Symmetrical Double Binary Four-Body Problem I: Surfaces of Zero-Velocity Using the Energy Integral A. E. Roy, B. A. Steves Celestial Mechanics and Dynamical Astronomy	2000	22
A global regularisation for integrating the Caledonian symmetric four-body problem Anoop Sivasankaran, B. A. Steves, W. L. Sweatman Celestial Mechanics and Dynamical Astronomy Monge-ampere EquationGlobal RegularisationGeometric Partial Differential EquationGlobal AnalysisGeometric Singular Perturbation Theory	2010	18
Significant high number commensurabilities in the main lunar problem. I: The Saros as a near-periodicity of the moon's orbit E. Perozzi, A. E. Roy, B. A. Steves, Celestial Mechanics and Dynamical Astronomy Main Lunar ProblemPlanetary GeologyCelestial MechanicLunar ScienceGeodesy	1991	16
GENERALIZED MANDELBROT SETS FOR MEROMORPHIC COMPLEX AND QUATERNIONIC MAPS Walter W. Buchanan, Jagannathan Gomatam, B. A. Steves International Journal of Bifurcation and Chaos Rational MapsParameter SpaceReal Algebraic GeometryInverse Square MapComplex Function Theory	2002	14
Periodic orbits close to that of the Moon G. B. Valsecchi, E. Perozzi, A. E. Roy, Milankovitch CycleOrbit DeterminationPeriodic OrbitEarth-moon SystemEccentricity E	1993	10

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