Results 101 to 110 of about 280 (131)
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Extended Rectifying Curves in Minkowski 3-Space

Advances in Applied Clifford Algebras, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yilmaz, Beyhan   +2 more
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Surfaces with common geodesic in Minkowski 3-space

Applied Mathematics and Computation, 2006
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kasap, Emin, Akyildiz, F. Talay
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The Sub-Parabolic Lines in the Minkowski 3-Space

Results in Mathematics, 2014
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Özdemir, Mustafa, Şimşek, Hakan
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Complex coupled dispersionless equations in Minkowski 3-space

Complex Variables and Elliptic Equations, 2022
In this study, we investigate the geometric and algebraic aspects of defocusing Complex Coupled Dispersionless (CCD) equations in Minkowski space. We give the conditions for obtaining CCD equations from moving spacelike or timelike space curves using the Frenet and Darboux frames.
ERSOY, Soley/0000-0002-7183-7081   +3 more
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On the Surface the Fermi–Walker Derivative in Minkowski 3-Space

Advances in Applied Clifford Algebras, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Karakus, Fatma, Yayli, Yusuf
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On evolutoids and pedaloids in Minkowski 3-space

Journal of Geometry and Physics, 2021
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The Backlund’s theorem in Minkowski 3-space R31

Applied Mathematics and Computation, 2005
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HELICOIDAL CDPC-SURFACES IN MINKOWSKI 3-SPACE

International Journal of Geometric Methods in Modern Physics, 2010
In this paper, we discuss the local existence and the construction of helicoidal CDPC-surfaces, i.e. the helicoidal surfaces with constant difference of the principal curvatures, in Minkowski 3-space [Formula: see text]. In general, there exist helicoidal surfaces with conjugate complex principal curvatures, which have no counterparts in R3.
Ji, Fenghui, Kim, Young Ho
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CAUSTICS OF SURFACES IN THE MINKOWSKI 3-SPACE

The Quarterly Journal of Mathematics, 2010
The caustic of a smooth surface in the Euclidean 3-space is the envelope of the normal rays to the surface. It is also the locus of the centres of curvature (the focal points) of the surface. This is why it is also referred to as the focal set of the surface. It has Lagrangian singularities and its generic models are given in [1] (see Figure 2).
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