International Journal of Astronomy and Astrophysics

International Journal of Astronomy and Astrophysics

ISSN Print: 2161-4717
ISSN Online: 2161-4725
www.scirp.org/journal/ijaa
E-mail: ijaa@scirp.org
"Restricted Three Body Problem with Stokes Drag Effect"
written by Mamta Jain, Rajiv Aggarwal,
published by International Journal of Astronomy and Astrophysics, Vol.5 No.2, 2015
has been cited by the following article(s):
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[3] Orbital analysis in generalised solar sail problem with Stokes drag effect
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[4] The analysis of the photogravitational R4BP under the combined effect of Stokes drag and oblateness within a frame of variable mass
2023
[5] The Analysis of the Photogravitational R4BP Under the Combined Effect of Stokes Drag and Oblateness with Variable Mass
The Journal of the Astronautical Sciences, 2023
[6] Effect of Stokes drag in the restricted four-body problem with variable mass
New Astronomy, 2023
[7] Equilibrium Points and Stability in R3BP with Heterogeneous Oblate Spheroid
2020
[8] Combined effect of Stokes drag, oblateness and radiation pressure on the existence and stability of equilibrium points in the restricted four-body problem
2019
[9] Existence and stability of equilibrium points in the photogravitational restricted four-body problem with Stokes drag effect
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[10] IJMTT Call for Paper October-2022
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[11] Exponentially Varying Temperature and Concentration Boundary Layer Influence on Thermal Diffusiveheat Generating Fluid in Conducting Field
2018
[12] Stability of L4, 5 in the R3BP Under the Combined Effects of Stokes Drag and Finite Straight Segment
2017
[13] R3BP with Stokes Drag Effect when the Smaller Primary is a Finite Straight Segment and Bigger One is an Oblate Spheroid
2017
[14] Restricted three-body problem with stokes drag effect when less massive primary is an ellipsoid
International Journal of Advanced Astronomy, 2016
[15] A study of libration points in CR3BP under albedo effect
2016
[16] A study of non-collinear libration points in restricted three body problem with stokes drag effect when smaller primary is an oblate spheroid
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