[1] S. Aine and P.B. Sujit, Integrating Planning and Control for Efficient Path Planning in the Presence of Environmental Disturbances, (2016) AAAI Publications, Twenty-Sixth International Conference on Automated Planning and Scheduling
[2] J. Ziegler and C. Stiller, Spatiotemporal state lattices for fast trajectory planning in dynamic on-road driving scenarios, (2009) IEEE/RSJ International Conference on Intelligent Robots and Systems, St. Louis, MO, 2009, pp. 1879-1884, doi: 10.1109/IROS.2009.5354448
[3] G.S. Aoude, B.D. Luders, J.M. Joseph, N. Roy, and J.P. How, probabilistically safe motion planning to avoid dynamic obstacles with uncertain motion patterns, (2013)Auton. Robot. 35, pp. 51-76.
[4] K. Zhou, L. Yu, Z. Long, and S. Mo, Local Path Planning of Driverless Car Navigation Based on Jump Point Search Method Under Urban Environment, (2017), Future Internet, 9, 51; doi:10.3390/fi9030051
[5] G. Aoude, B. Luders, D. Levine, and J. How, Threat-aware path planning in uncertain urban environments, (Oct. 2010) in Proc. IEEE/RSJ Int. Conf. Intell. Robot. Syst., Taipei, Taiwan, pp. 6058-6063.
[6] O. Takahashi and R.J. Schilling. Motion Planning in a Plane Using generalized Voronoi diagrams, (April 1989), IEEE Transactions on robotics and automation. Vol. 5, No.2.
[7] N.M. Ferrers, Extension of Lagrange's equations, (1872). The Quarterly Journal of Pure and Applied Mathematics. XII: 1-5.
[8] L.E. Dubins. On curves of minimal length with a constraint on average curvature, and with prescribed initial and terminal positions and tangents, (Jul.,1957), American journal of mathematics, Vol.79, No.3, pp. 497-516.
[9] C. Yong and E. J. Barth, Real-time Dynamic Path Planning for Dubins' Nonholonomic Robot, (2006), Proceedings of the 45th IEEE Conference on Decision and Control, San Diego, CA , pp. 2418-2423, doi: 10.1109/CDC.2006.377829
[10] D.J. Waltona and D.S. Meekb, G1 interpolation with a single Cornu spiral segment, (2009), Journal of Computational and Applied Mathematics 223, pp. 86–96
[11] J. Stoer, Curve Fitting with Clothoidal Splines, (1982), Journal of research of the national Bureau of standards, Vol. 87, No.4, July-August 1982
[12] D.J. Walton, D.S. Meek, and J.M. Ali, Planar G2 transition curves composed of cubic Bezier spiral segments, (2003). Journal of Computational and Applied Mathematics, 157(2), pp. 453–476. doi:10.1016/S0377-0427(03)00435-7.
[13] B.A. Barsky and T.D. DeRose, Geometric continuity of parametric curves, , (1984), Univ. Calif., Berkeley, Tech. Rep. UCB/CSD 84/205.
[14] A. Gasparetto, P. Boscariol, and A. Lanzutti, Path Planning and trajectory planning algorithm, (2015). Motion and Operation Planning of Robotic Systems, chapter 1, pp 3-27, Springer International Publishing
[15] T. Lozano-Pérez, Spatial planning: A configuration Space Approach, (1983), IEEE transtractions on Computers Vol. C-32, No. 2. February
[16] T. Lozano-Pérez, Tomás and M.A. Wesley, An algorithm for planning collision-free paths among polyhedral obstacles, (1979), Communications of the ACM, 22 (10), pp.560-570, doi:10.1145/359156.359164
[17] S. M. LaValle, Rapidly exploring random trees: A new tool for path planning, (October 1998). Technical Report. Computer Science Department, Iowa State University (TR 98–11).
[18] S. M. LaValle and J. J. Kuffner Jr, RRT-Connect: An Efficient Approach to Single-Query Path Planning, (January 2000). IEEE International Conference on Robotics and Automation 2, pp. 995-1001.
[19] E. N. Sabudin, R. Omar, and C. K. A. N. Hailma, Potential Field Methods and their Inherent Approaches for Path Planning, (2016), Journal of Engineering and Applied Sciences. VOL. 11, NO. 18, SEPTEMBER ISSN 1819-6608
[20] N.M. Ferrers, Extension of Lagrange's equations, (1872). The Quarterly Journal of Pure and Applied Mathematics. XII: 1–5.
[21] E.J. Routh, A Treatise on the dynamics of a system of rigid bodies, (1884), part I and II, 4th edition.
[22] H. Hertz, ie Prinzipien derMechanik, (1894). in neuem Zusammenhange dargestellt.
[23] B. Triggs, Motion Planning for nonholonomic Vehicles: An Introduction
[24] F. Jean, Chapter 1: Geometry of Nonholonomic Systems, Control of Nonholonomic Systems: From Sub-Riemannian Geometry to Motion Planning, SpringerBriefs in Mathematics (2014).
[25] J.D. Boissonnat, A. Cerezo, and J. Leblond, Shortest paths of bounded curvature in the plane, (1992), in Proc. IEEE Int. Conf. on Robotics and Automation.
[26] S. Wang, State Lattice-based Motion Planning for Autonomous On-Road Driving, (2015).
[27] T. M. Howard, C.J. Green and A. Kelly, State space sampling of feasible motions for high-performance mobile robot navigation in Complex environments, (2008), Journal of Field Robotics 25(6–7), pp. 325–345.
[28] Z. Habib and M.Sakai, Fair path planning with a single cubic spiral segment, Fifth International Conference on Computer Graphics, (2008), Imaging and Visualization, IEEE DOI 10.1109/CGIV.2008.61
[29] A. Rusu, S. Moreno, Y. Watanabe, M. Rognant, and M.Devy. State lattice generation and nonholonomic path planning for a planetary exploration rover, (2014). 65th International Astronautical Congress (IAC 2014), Sep 2014, Toronto, Canada.
[30] K. Yang and S. Sukkarieh, An Analytical Continuous-Curvature PathSmoothing Algorithm, (June 2010), in IEEE Transactions on Robotics, Vol. 26, No. 3, pp. 561-568, doi: 10.1109/TRO.2010.2042990.
[31] M. Elhoseny, A. Tharwat, and A.E. Hassanien, Bezier Curve Based Path Planning in a Dynamic Field using Modified Genetic Algorithm, (2018). J. Comput. Sci. 25, pp. 339-350.
[32] J. Choi, R.E. Curry and G.H. Elkaim, Curvature-Continuous Trajectory Generation with Corridor Constraint for Autonomous Ground Vehicles, (2010), IEEE Conference on Decision and Control December 15-17. DOI: 10.1109/CDC.2010.5718154
[33] M. Abramowitz and I.A. Stegun, Handbook of Mathematical Functions, (1970). 9th ed., U.S. Department of Commerce, National Bureau of Standards, Washington, D.C.
[34] D.J. Walton, D.S. Meek, G1 interpolation with a single Cornu spiral segment, (2009), Journal of Computational and Applied Mathematics, Vol. 223, Issue 1, pp. 86-96, ISSN 0377-0427.
[35] J. Stoer. Curve Fitting with Clothoidal Spline, (July-August 1982) Journal of RESEARCH of the Notional Bureau of Standards Vol. 87, No. 4,
[36] J. Wästlund, Summing Inverse Squares by Euclidean Geometry, (2010).
[37] T. Howard, C. Green, D. Ferguson and A. Kelly, State Space Sampling of Feasible Motions for High-Performance Mobile Robot Navigation in Complex Environments, (June 2008). Journal Article, Journal of Field Robotics, Vol. 25, No. 7, pp. 325-345.