Lines of axial curvature on surfaces immersed in R-4 (2000)
- Authors:
- Autor USP: TELLO, JORGE MANUEL SOTOMAYOR - IME
- Unidade: IME
- DOI: 10.1016/s0926-2245(00)00015-2
- Assunto: GEOMETRIA DIFERENCIAL CLÁSSICA
- Agências de fomento:
- Language: Inglês
- Imprenta:
- Source:
- Título: Differential Geometry and its Applications
- ISSN: 0926-2245
- Volume/Número/Paginação/Ano: v. 12, n. 3, p. 253-269, 2000
- Este periódico é de assinatura
- Este artigo NÃO é de acesso aberto
- Cor do Acesso Aberto: closed
-
ABNT
GARCIA, Ronaldo e SOTOMAYOR, Jorge. Lines of axial curvature on surfaces immersed in R-4. Differential Geometry and its Applications, v. 12, n. 3, p. 253-269, 2000Tradução . . Disponível em: https://doi.org/10.1016/s0926-2245(00)00015-2. Acesso em: 10 jan. 2026. -
APA
Garcia, R., & Sotomayor, J. (2000). Lines of axial curvature on surfaces immersed in R-4. Differential Geometry and its Applications, 12( 3), 253-269. doi:10.1016/s0926-2245(00)00015-2 -
NLM
Garcia R, Sotomayor J. Lines of axial curvature on surfaces immersed in R-4 [Internet]. Differential Geometry and its Applications. 2000 ; 12( 3): 253-269.[citado 2026 jan. 10 ] Available from: https://doi.org/10.1016/s0926-2245(00)00015-2 -
Vancouver
Garcia R, Sotomayor J. Lines of axial curvature on surfaces immersed in R-4 [Internet]. Differential Geometry and its Applications. 2000 ; 12( 3): 253-269.[citado 2026 jan. 10 ] Available from: https://doi.org/10.1016/s0926-2245(00)00015-2 - Historical comments on Monge’s ellipsoid and the configurations of lines of curvature on surfaces
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- Bifurcations in a class of polycycles involving two saddle-nodes on a Möbius band
- Stable piecewise polynomial vector fields
- Lines of mean curvature on surfaces immersed in R3
- Harmonic mean curvature lines on surfaces immersed in R-3
- Bifurcation analysis of a model for biological control
- Lines of principal curvature around umbilics and Whitney umbrellas
- A note on some developments on Carathéodory conjecture on umbilic points
- Impasse singularities of differential systems of the form A(x)x'=F(x)
Informações sobre o DOI: 10.1016/s0926-2245(00)00015-2 (Fonte: oaDOI API)
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