Results 71 to 80 of about 4,039,367 (143)
Rigidity in Complex Projective Space. [PDF]
An open convex set in real projective space is called divisible if there exists a discrete group of projective automorphisms which acts co-compactly. There are many examples of such sets and a theorem of Benoist implies that many of these examples are ...
Zimmer, Andrew M.
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Factorization of quaternionic polynomials of bi-degree (n,1). [PDF]
Beitr Algebra Geom, 2023 Lercher J +3 more
europepmc +1 more source
Dynamical properties of quaternionic behavioral systems [PDF]
, 2004 In this paper we study behavioral systems whose trajectories are given as solutions of quaternionic difference equations. As happens in the commutative case, it turns out that quaternionic polynomial matrices play an important role in this context ...
Vettori, Paolo, Pereira, Ricardo
core
Projective geometry and the quaternionic Feix-Kaledin construction [PDF]
, 2019 Starting from a complex manifold S with a real-analytic c-projective structure whose curvature has type (1, 1), and a complex line bundle L → S with a connection whose curvature has type (1, 1), we construct the twistor space Z of a quaternionic manifold
Calderbank, David M. J. +2 more
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Willmore spheres in quaternionic projective space
, 2002 23 pages, v2: improved presentation, qualified references ...
openaire +2 more sources
Nematic bits and universal logic gates. [PDF]
Sci Adv, 2022 Kos Ž, Dunkel J.
europepmc +1 more source
Hyper-Hermitian quaternionic Kähler manifolds
, 2008 We call a quaternionic K\u7fahler manifold with non-zero scalar curvature, whose quaternionic structure is trivialized by a hypercomplex structure, a hyper-Hermitian quaternionic K\u7fahler manifold.
Bogdan Alexandrov
core
Stability of quaternionic systems: a determinantal approach [PDF]
, 2006 In this paper we propose a definition of determinant for quaternionic polynomial matrices. This definition is later used in the study of stability of linear quaternionic systems within the behavioral ...
Pereira, Ricardo, Rocha, Paula
core
Parallel Kahler submanifolds of Quaternionic Kahler Symmetric Spaces [PDF]
, 2005 The non totally geodesic parallel $2n$-dimensional Kahler submanifolds of the $n$-dimensional quaternionic projective space were classified by K. Tsukada.
STEFANO MARCHIAFAVA +5 more
core
Projective-Space Colour Filters Using Quaternion Algebra
, 2008 Publication in the conference proceedings of EUSIPCO, Lausanne, Switzerland ...
Todd A. Ell, Stephen J. Sangwine
openaire +3 more sources