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What is the exact value of the first eigenvalue of the laplacian for complex projective space viewed as \frac{SU(n+1)}{S(U(1)\timesU(n))}$SU(n+1)/S(U(1)\times U(n))$?
What is the exact value of the first eigenvalue of the laplacian for complex projective space viewed as \frac{SU(n+1)}{S(U(1)\timesU(n))}?
What is the exact value of the first eigenvalue of the laplacian for complex projective space viewed as $SU(n+1)/S(U(1)\times U(n))$?
