### INTERSECTIONS OF SURFACES OF REVOLUTION

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J.G. Alcazar: On the Affine Image of a Rational Surface of Revolution. Mathematics (8)(11) (2020), 2061.

J.G. Alcazar and R. Goldman: Finding the Axis of Revolution of an Algebraic Surface of Revolution. IEEE Transactions on Visualization and Computer Graphics (22)(9) (2016), 2082–2093.

J.C. Alexander: Closed geodesics on certain surfaces of revolution. Journal of Geometry and Symmetry in Physics (8) (2006), 1–16.

M. Failing: Entwicklung numerischer Algorithmen zur omputergrafischen Darstellung spezieller Probleme der Differentialgeometrie und Kristallographie. Ph.D. Thesis, Giessen (1996), Shaker Verlag, Aachen.

M. Failing and E. Malkowsky: Ein effizienter Nullstellenalgorithmus zur computergrafischen Darstellung spezieller Kurven und Flachen. Mitt. Math. Sem. Giessen 229 (1996), 11–25.

R. Hama and J. Kasemsuwan: The Theory of Geodesics on Some Surface of Revolution. Current Applied Science and Technology (17)(1) (2017), 42–47.

H.S. Heo, S. Je Hong, J.K. Seong, M.S. Kim and G. Elber: The Intersection of Two Ringed Surfaces and Some Related Problems. Graphical Models (63)(4) (2001), 228–244.

J. Jia, K. Tang and K.W. Kwok: A Novel Algorithm for Computing Intersections of Two Surfaces of Revolution in Geometric Modeling: Techniques, Applications, Systems and Tools. Kluwer Academic Publishers, 2004.

J. Jinyuan, G. Baciu and K.W. Kwok: Quadric Decomposition for Computing the Intersections of Surfaces of Revolution. Graph. Models (66)(5) (2004), 303-330.

X. Liu, M. Huang, S. Li and C. Ma: Surfaces of Revolution (SORs) Reconstruction Using a Self-Adaptive Generatrix Line Extraction Method from Point Clouds. Remote Sensing (11)(9) (2019), 1125.

P.C. Lopez-Custodio, J.M. Rico, J.J. Cervantes-Sanchez and G.I. Perez-Soto: Reconfigurable Mechanisms From the Intersection of Surfaces. Journal of Mechanisms and Robotics (8)(2) (2016), 021029.

E. Malkowsky: Visualisation and animation in mathematics and physics. Proceedings of the Institute of Mathematics of NAS of Ukraine (50)(3) (2004), 1415–1422.

E. Malkowsky and W. Nickel: Computergrafik in der Differentialgeometrie. Vieweg–Verlag, Braunschweig, 1993.

E. Malkowsky, F. Ozger and V. Velickovic: Some Spaces Related to Cesaro Sequence Spaces and an Application to Crystallography. MATCH Commun. Math. Comput. Chem., vol 70, no. 3 (2013), 867-884.

E. Malkowsky, F. Ozger and V. Velickovic: Some mixed paranorm spaces. Filomat, 31:4 (2017), 1079-1098.

E. Malkowsky, F. Ozger and V. Velickovic: Matrix transformations on mixed paranorm spaces. Filomat, 31:10 (2017), 2957-2966.

E. Malkowsky, V. Rakovcevic and V. Velickovic: Bounded linear and compact operators between the Hahn space and spaces of strongly summable and bounded sequences. Bull. Sci.Math. Nat. Sci. Math. (45) (2020), 25–41.

E. Malkowsky and V. Velickovic: Topologies of some new sequence spaces, their duals, and the graphical representations of

neighborhoods. Topology and its Applications, vol. 158 no. 12 (2011), 1369–1380.

E. Malkowsky and V. Velickovic: Some New Sequence Spaces, Their Duals and a Connection with Wulff’s Crystal. MATCH Commun. Math. Comput. Chem., vol. 67 no. 3 (2012), 589-607.

E. Malkowsky and V. Velickovic: The duals of certain matrix domains of factorable triangles and some related visualisations. Filomat, 27:5 (2013), 821-829.

R. Obradovic: Intersection Between Two Surfaces of Revolution. Proceedings of The 10th International Conference on Geometry and Graphics, Kyiv, Ukraine, (1) (2002), 108–112.

J. Vrsek and . Lavicka: Determining surfaces of revolution from their implicit equations. Journal of Computational and Applied Mathematics (290) (2015), 125–135.

DOI: https://doi.org/10.22190/FUMI220216001V

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