Results 121 to 130 of about 4,039,367 (143)
On the Stable Homotopy of Quaternionic and Complex Projective Spaces. [PDF]
Proceedings of the American Mathematical Society, 1970 Let the image in H 4 k
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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 Brandão
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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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Inertia Groups and Smooth Structures on Quaternionic Projective Spaces [PDF]
Forum Mathematicum, 2022 Abstract This paper deals with certain results on the number of smooth structures on quaternionic projective spaces, obtained through the computation of inertia groups and their analogues, which in turn are computed using techniques from stable homotopy theory. We show that the concordance inertia group is trivial in dimension 20, but
Basu, Samik, Kasilingam, Ramesh
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Moduli of Quaternionic Superminimal Immersions of 2-Spheres Into Quaternionic Projective Spaces
Annals of Global Analysis and Geometry, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kobak, P.Z., Loo, B.
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Dual quaternions and dual projective spaces
Chaos, Solitons & Fractals, 2009Abstract In this study, dual unitary matrices SUD(2) were obtained. We correspond to one to one elements of the unit dual sphere S D 3 with the dual unitary matrices SUD(2). Thus, we express spherical concepts such as meridians of longitude and parallels of latitude on SUD(2).
Ata, Erhan, Yaylı, Yusuf
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EINSTEIN–KÄHLER SUBMANIFOLDS IN A QUATERNION PROJECTIVE SPACE
Bulletin of the London Mathematical Society, 2004The author classifies the Kähler submanifolds of a (real) \(4n\)-dimensional quaternion projective space which have (real) dimension \(2n\) and which are Einstein spaces or locally reducible spaces. In order to do so, he shows that such submanifolds have parallel second fundamental form and uses his classification of \(2n\)-dimensional Kähler ...
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Real Hypersurfaces in Quaternionic Projective Space
Annali Di Matematica Pura Ed Applicata, 1986The paper is a systematic study of real hypersurfaces of quaternionic projective spaces via the focal set theory. By using the induced structures on a real hypersurface the authors obtain three classes of real hypersurfaces. Then by means of one of these classes they find an example of a proper quaternion CR-submanifold in the sense of \textit{M ...
Martínez, A., Pérez, J. D.
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Nonexistence of Almost-Quaternion Substructures on the Complex Projective Space
Canadian Mathematical Bulletin, 1985AbstractIt is shown that there are no almost-quaternion substructures on the complex projective space Pn(ℂ).
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Minimal Two-Spheres With Constant Curvature in the Quaternionic Projective Space
Science China Mathematics, 2020Jie Fei
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