K. Saji

most citedBehavior of corank one singular points on wave fronts

2 citations · 2 across the 2 of their papers we have counts for

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math.DG2007★ 2 cited

Behavior of corank one singular points on wave fronts

Kentaro Saji, Masaaki Umehara, Kotaro Yamada

Let $M^{2}$ be an oriented 2-manifold and $f : M^{2} \to R^{3}$ a $C^{\infty}$ -map. A point $p \in M^{2}$ is called a singular point if $f$ is not an immersion at $p$ . The map $f$ is called a fr…

math.DG2005

The geometry of fronts

Kentaro Saji, Masaaki Umehara, Kotaro Yamada

We shall introduce the singular curvature function on cuspidal edges of surfaces, which is related to the Gauss-Bonnet formula and which characterizes the shape of cuspidal edges.…