A Characterization of Metric Spheres in Hyperbolic Space by Morse Theory¶
Cecil, T. E. (1974). A Characterization of Metric Spheres in Hyperbolic Space by Morse Theory. Tohoku Mathematical Journal, 341-351.
Cited by¶
1 citation across 1 artifact.
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Domain-specific¶
- Taut submanifold
- Cecil independently proves a two-critical-point result for a finite-dimensional hyperbolic distance function on metric spheres; that count is not substituted for the path-energy critical-path count.
This sourceOriginal research; consulted for the separate finite-dimensional hyperbolic distance-function comparison.
- Cecil independently proves a two-critical-point result for a finite-dimensional hyperbolic distance function on metric spheres; that count is not substituted for the path-energy critical-path count.
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