Pages that link to "Item:Q2839936"

The following pages link to The diameter estimate and its application to CR Obata's theorem on closed pseudohermitian \((2n+1)\)-manifolds (Q2839936):

Displaying 9 items.

• The Lichnerowicz and Obata first eigenvalue theorems and the Obata uniqueness result in the Yamabe problem on CR and quaternionic contact manifolds (Q494203) (← links)
• On the CR analogue of Obata's theorem in a pseudohermitian 3-manifold (Q834773) (← links)
• On the spectrum of a strictly pseudoconvex CR manifold (Q1378231) (← links)
• An Obata type result for the first eigenvalue of the sub-Laplacian on a CR manifold with a divergence-free torsion (Q1945677) (← links)
• Complete Pseudohermitian manifolds with positive spectrum (Q2256822) (← links)
• The sharp lower bound for the first positive eigenvalue of the Folland-Stein operator on a closed pseudohermitian \((2n+1)\)-manifold (Q2391406) (← links)
• On the CR–Obata theorem and some extremal problems associated to pseudoscalar curvature on the real ellipsoids in $\mathbb{C}^{n+1}$ (Q3020329) (← links)
• Uniqueness results on CR manifolds (Q5161600) (← links)
• AN OBATA-TYPE THEOREM ON A THREE-DIMENSIONAL CR MANIFOLD (Q5415953) (← links)