This is a digest report of [12, 13]; we give an elementary characterization of local diffeomorphic types of singular ruled/developable surfaces in mathbb{R}^{3} and their bifurcations by using dual quaternions and mathcal{A}-classification theory of map-germs. Maps and manifolds are of class C^{infty} throughout.
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Optical Selection of Rotational and Parity-Resolved States for Rotationally Inelastic Scattering: NO(X<sup>2</sup>Π<sub>1/2</sub>, <i>v</i> = 1, <i>j</i> = 1.5<i>e</i>) with Ar and CH<sub>4</sub>. [PDF]
Fournier M +3 more
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Czechoslovak contribution to the differential geometry of congruences of lines and survaces with conjugated net [PDF]
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Differential geometry-based harmonic analysis of three-phase systems. [PDF]
Sundriyal N +4 more
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Transient Electronic Polarizability of β-Carotene from Ultrafast Terahertz Stark Spectroscopy. [PDF]
Zhang J +3 more
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Evolutions of partner-ruled surfaces with simultaneous inextensibility conditions. [PDF]
Eren K, Ersoy S, Khan MNI.
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On the differential geometry of the $n$-dimensional sphere and line manifolds in the $(n+1)$-dimensional Euclidean space [PDF]
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The differential geometry of manifolds of $n$-dimensional balls and manifolds of straight lines in $n+1$-dimensional Euclidean space [PDF]
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Electrical Step-Edge Contact to a Topological Superconductor Candidate 2M-WS<sub>2</sub>. [PDF]
Gan Q +19 more
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