N. Daurtseva

most cited

U (n + 1) \times U (p + 1)

- invariant Hermitian metrics with Hermitian tensor Ricci on the manifold

S^{2 n + 1} \times S^{2 p + 1}

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math.DG2003★ 1 cited

$U (n + 1) \times U (p + 1)$ - invariant Hermitian metrics with Hermitian tensor Ricci on the manifold $S^{2 n + 1} \times S^{2 p + 1}$

N. A. Daurtseva

Invariant complex structures on the homogeneous manifold $U (n + 1) / U (n) \times U (p + 1) / U (p)$ are reseached. The critical point of the functional of the scalar curvature is found.

math.DG2003

Extreme values of sectional curvature on the homogeneous complex manifolds $U (n + 1) / U (n) \times U (p + 1) / U (p)$

N. A. Daurtseva

Invariant complex structures on the homogeneous manifold $U (n + 1) / U (n) \times U (p + 1) / U (p)$ are reseached. Extreme values of sectional curvature of Hermitian metrics on this manifold…

math.DG2002

On the space of almost complex structures

N. A. Daurtseva, N. K. Smolentsev

The space $A$ of almost complex structures on a closed manifold $M$ is studied. A natural parametrization of the space $A$ is defined. It is shown, that ${\ma…

U(n+1)×U(p+1) - invariant Hermitian metrics with Hermitian tensor Ricci on the manifold S2n+1×S2p+1

Extreme values of sectional curvature on the homogeneous complex manifolds U(n+1)/U(n)×U(p+1)/U(p)

On the space of almost complex structures

$U (n + 1) \times U (p + 1)$ - invariant Hermitian metrics with Hermitian tensor Ricci on the manifold $S^{2 n + 1} \times S^{2 p + 1}$

Extreme values of sectional curvature on the homogeneous complex manifolds $U (n + 1) / U (n) \times U (p + 1) / U (p)$