Topics

No keywords indexed for this article. Browse by subject →

References
8
[1]
[B-P] Burnside W. S. and Panton A. W.,The Theory of Equations Dover Publications, Inc. New York. (1912).
[2]
[GGST] Guadalupe I., Gutiérrez C., Sotomayor, J. and Tribuzy R.Principal Lines on Surfaces Minimally Immersed In Constantly Curved 4-spaces. Dynamical Systems and bifurcation theory, Pitman Research Notes in Mathematics Series 160 (1987), pp. 91?120.
[3]
[G-S] Gutierrez C. and Sotomayor J.Principal Lines on Surfaces Immersed with Constant Mean Curvature. Trans. of the Ame. Math. Soc. Vol. 293, No. 2 (1986), pp. 751?766. 10.2307/2000035
[4]
[Jac] Jacobowitz, H.The Gauss-Codazzi Equations. Tensor, N., S., 39 (1982), pp. 15?22.
[5]
[Lit] Little J. A.On Singularities of Submanifolds of a Higher Dimensional Euclidean Space. Ann. Mat. Pura App. 83 (1969), pp. 261?335. 10.1007/bf02411172
[6]
[M-P] Palis J. and de Melo W.Geometric Theory of Dynamical Systems. Springer-Verlag, 1982. 10.1007/978-1-4612-5703-5
[7]
[R-S] Ramírez-Galarza A. and Sánchez-Bringas F.Lines of Curvature near Umbilic Points on Surfaces Immersed in ?4. Annals of Global Analysis and Geometry, 13 (1995), pp. 129?140. 10.1007/bf01120328
[8]
[Spi] Spivak M. A.Comprehensive Introduction to Differential Geometry. Vol. 5, Publish or Perish Inc., Berkeley, 1979.
Metrics
9
Citations
8
References
Details
Published
Sep 01, 1997
Vol/Issue
28(2)
Pages
233-251
License
View
Cite This Article
Carlos Gutierrez, Irwen Guadalupe, Renato Tribuzy, et al. (1997). Lines of curvature on surfaces immersed in ?4. Boletim da Sociedade Brasileira de Matem�tica, 28(2), 233-251. https://doi.org/10.1007/bf01233393
Related

You May Also Like