Pages that link to "Item:Q2454905"
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The following pages link to Closed geodesics on certain surfaces of revolution (Q2454905):
Displaying 19 items.
- Characterization and computation of closed geodesics on toroidal surfaces (Q981903) (← links)
- On the lengths of closed geodesics on almost round spheres (Q1077739) (← links)
- Revolution metrics of a disc and rotation invariance of the length of geodesics (Q1302109) (← links)
- An example to the question of the shape of the closed geodesic in a Clifford-Klein surface (Q1565465) (← links)
- Comparison theorems for closed geodesics on negatively curved surfaces (Q2102155) (← links)
- On the geometry of the rotating liquid drop (Q2228831) (← links)
- Closed geodesics on piecewise smooth constant curvature surfaces of revolution (Q2364187) (← links)
- Closed geodesics on oval surfaces and pattern formation (Q2386769) (← links)
- Closed geodesics on piecewise smooth surfaces of revolution with constant curvature (Q3448646) (← links)
- Poincaré’s closed geodesic on a convex surface (Q4461198) (← links)
- Persistence modules, symplectic Banach–Mazur distance and Riemannian metrics (Q5006356) (← links)
- INTERSECTIONS OF SURFACES OF REVOLUTION (Q5074932) (← links)
- Why Curves Curve: The Geodesics on the Torus (Q5095912) (← links)
- A class of Finsler surfaces whose geodesics are circles (Q5169254) (← links)
- A mean value theorem for closed geodesics on congruence surfaces (Q5426548) (← links)
- Angular self-intersections for closed geodesics on surfaces (Q5705551) (← links)
- λ‐spheres as a new reference model for the geoid (Q6182998) (← links)
- Closed geodesics on Weingarten surfaces with \(\kappa_1/\kappa_2 = c > 0 \) (Q6598397) (← links)
- Closed Geodesics on the Mylar Balloon Shape (Q6653387) (← links)
