Results 121 to 130 of about 277 (149)
Parallel submanifolds in a quaternion projective space
Parallel submanifolds in a quaternion projective spaceopenaire +1 more source
On stable James numbers of quaternionic projective spaces
Osaka Journal of Mathematics, 1975 openaire +4 more sources
A note on the quaternionic quasi-projective space
A note on the quaternionic quasi-projective spaceopenaire
On stable James numbers of quaternionic projective spaces
On stable James numbers of quaternionic projective spacesopenaire
Real hypersurfaces of quaternionic projective space satisfying ▽UiR = 0 [PDF]
Differential Geometry and Its Applications, 1997 It is known that there do not exist real hypersurfaces with parallel curvature tensor in quaternionic projective spaces. In this paper we classify real hypersurfaces of quaternionic projective space whose curvature tensor is parallel in the direction of ...
Juan De Dios Perez, Young Jin Suh
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Projective group representations in quaternionic Hilbert space [PDF]
Journal of Mathematical Physics, 1996 We extend the discussion of projective group representations in quaternionic Hilbert space that was given in our recent book. The associativity condition for quaternionic projective representations is formulated in terms of unitary operators and then analyzed in terms of their generator structure.
Adler Stephen L
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Biharmonic submanifolds of the quaternionic projective space
Journal of Geometry and PhysicszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Clebes Brandao
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Polar foliations on quaternionic projective spaces [PDF]
Tohoku Mathematical Journal, 2018 We classify irreducible polar foliations of codimension $q$ on quaternionic projective spaces $\mathbb H P^n$, for all $(n,q)\neq(7,1)$. We prove that all irreducible polar foliations of any codimension (resp. of codimension one) on $\mathbb H P^n$ are homogeneous if and only if $n+1$ is a prime number (resp. $n$ is even or $n=1$).
Claudio Gorodski +1 more
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On the Quaternion Ball and the Quaternion Projective Space
Acta Mathematica Sinica, English Series, 2005zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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ON A COMPACT AND MINIMAL REAL HYPERSURFACE IN A QUATERNIONIC PROJECTIVE SPACE
Bulletin of the Korean Mathematical Society, 2005 Let \(\mathbb Q\mathbb P^n\) be a quaternionic projective space of real dimension \(4n\) \((n\geq 2)\), with the Fubini-Study metric of constant \(\mathbb Q\)-sectional curvature 4 and \(M^{\mathbb Q}_{0, n-1}\) be the geodesic minimal hypersphere of \(\mathbb Q\mathbb P^n\). The authors give a new characterization of the hypersphere \(M^{\mathbb Q}_{0,
Imsoon Jeong
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