Pages that link to "Item:Q3515309"
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The following pages link to BEHAVIOR OF CORANK-ONE SINGULAR POINTS ON WAVE FRONTS (Q3515309):
Displaying 12 items.
- Coherent tangent bundles and Gauss-Bonnet formulas for wave fronts (Q692145) (← links)
- Parallel and dual surfaces of cuspidal edges (Q901066) (← links)
- Singularities of Blaschke normal maps of convex surfaces (Q984687) (← links)
- The duality between singular points and inflection points on wave fronts (Q987175) (← links)
- The singular evolutoids set and the extended evolutoids front (Q2156081) (← links)
- The Gauss-Bonnet theorem for coherent tangent bundles over surfaces with boundary and its applications (Q2187714) (← links)
- Mixed type surfaces with bounded Gaussian curvature in three-dimensional Lorentzian manifolds (Q2308293) (← links)
- The duality of conformally flat manifolds (Q2430812) (← links)
- On the parity of the number of points of intersection of cusp edges of a front with its surface (Q3744921) (← links)
- FOCAL SURFACES OF WAVE FRONTS IN THE EUCLIDEAN 3-SPACE (Q5235136) (← links)
- Intrinsic properties of surfaces with singularities (Q5256451) (← links)
- The Gauss-Bonnet type theorem for future directed fronts in hyperbolic 3-space and de Sitter 3-space (Q6171994) (← links)