Factorable Surfaces in Pseudo-Galilean Space with Prescribed Mean and Gaussian Curvatures
Abstract
Keywords
Pseudo-Galilean space, factorable surface, Gaussian curvature, mean curvature
References
- O. Giering, Vorlesungen über höhere Geometrie, Friedr Vieweg & Sohn, Braunschweig, Germany, 1982.
- B. Divjak and Z. Milin-Sipus, Special Curves on Ruled Surfaces in Galilean and Pseudo-Galilean Spaces, Acta Mathematica Hungarica 98 (1) (2003) 203-215.
- E. M_olnar, The Projective Interpretation of the Eight 3-Dimensional Homogeneous Geometries, Beitrage zur Algebra und Geometrie 38 (2) (1997) 261-288.
- A. Onishchick and R. Sulanke, Projective and Cayley-Klein Geometries, Springer, 2006.
- I. M. Yaglom, A Simple Non-Euclidean Geometry and Its Physical Basis, Springer-Verlag, New York, 1979.
- B. Y. Chen, G. E. Vîlcu, Geometric Classifications of Homogeneous Production Functions, Applied Mathematics and Computation 225 (2013) 345-351.
- B. Y. Chen, A Note on Homogeneous Production Models, Kragujevac Journal of Mathematics 36 (1) (2012) 41-43.
- B. Y. Chen, Solutions to Homogeneous Monge-Ampère Equations of Homothetic Functions and Their Applications to Production Models in Economics, Journal of Mathematical Analysis and Applications 411 (2014) 223-229.
- M. J. P. Cullen, R.J. Douglas, Applications of the Monge-Ampère equation and Monge transport problem to meterology and oceanography, In: L. A. Ca_arelli, M. Milman (eds.), NSF-CBMS Conference on the Monge Amp`ere Equation, Applications to Geometry and Optimization, July 9-13, Florida Atlantic University, 1997, pp. 33-54.
- D. Gilbarg, N. S. Trudinger, Elliptic Partial Di_erential Equations of Second Order, Berlin, Springer-Verlag, 1983.