Results 31 to 40 of about 257,637 (166)
ON THE SYMMETRIC SQUARES OF COMPLEX AND QUATERNIONIC PROJECTIVE SPACE [PDF]
Glasgow Mathematical Journal, 2018 AbstractThe problem of computing the integral cohomology ring of the symmetric square of a topological space has long been of interest, but limited progress has been made on the general case until recently. We offer a solution for the complex and quaternionic projective spaces$\mathbb{K}$Pn, by utilising their rich geometrical structure.
Yumi Boote, Nigel Ray
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The maximal codegree of the quaternionic projective spaces [PDF]
Hiroshima Mathematical Journal, 1990 Mitsunori Imaoka
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On the same $N$-type of the suspension of the infinite quaternionic projective space [PDF]
, 2010 Dae-Woong Lee
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Torus action on quaternionic projective plane and related spaces [PDF]
Arnold Mathematical Journal, 2019 For an action of a compact torus $T$ on a smooth compact manifold~$X$ with isolated fixed points the number $\frac{1}{2}\dim X-\dim T$ is called the complexity of the action.
Ayzenberg, Anton
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Spaces which look like quaternionic projective 𝑛-space [PDF]
Transactions of the American Mathematical Society, 1982 The projective n n -spaces which correspond to the various multiplicative structures on the three sphere are studied. Necessary and sufficient conditions for a projective n n -space to extend to a projective n + 1 n+1 -space are described.
C. A. McGibbon
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Minimal $δ(2)$-ideal Lagrangian submanifolds and the Quaternionic projective space
Social Science Research Network, 2023 Kristof Dekimpe +2 more
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Isospin particle systems on quaternionic projective spaces [PDF]
Physical Review D, 2013 8 pages, PACS numbers: 03.65-w, 02.30.Ik, 1 reference ...
Stefano Bellucci +3 more
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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.
Samik Basu, Ramesh Kasilingam
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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 ( QP ∞ : Z ) = Z {H_{4k}}({\operatorname {QP} ^\infty }:Z) = Z of stable homotopy under the Hurewicz homomorphism be
David M. Segal
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On the quaternion projective space [PDF]
Journal of Taibah University for Science, 2020 Apart from being a vital and exciting field in mathematics with interesting results, projective spaces have various applications in design theory, coding theory, physics, combinatorics, number theory and extremal combinatorial problems. In this paper, we consider real, complex and quaternion projective spaces.
Y. Omar +4 more
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