kw.\*:("Cuaternión")
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Unit Quaternion from Rotation MatrixLANDIS MARKLEY, F.Journal of guidance, control, and dynamics. 2008, Vol 31, Num 2, pp 440-442, issn 0731-5090, 3 p.Article
The ℝ3 exponential x-ray transform inversion in quaternion analysisSABERI FATHI, S. M.Journal of physics. A, Mathematical and theoretical (Print). 2010, Vol 43, Num 29, issn 1751-8113, 295203.1-295203.11Article
Coset for Hopf fibration and squashingHATSUDA, Machiko; TOMIZAWA, Shinya A.Classical and quantum gravity (Print). 2009, Vol 26, Num 22, issn 0264-9381, 225007.1-225007.15Article
Rigidity of nonnegatively curved compact quaternionic-Kähler manifoldsCHOW, B; YANG, D.Journal of differential geometry. 1989, Vol 29, Num 2, pp 361-372, issn 0022-040XArticle
Composite systems in quaternionic quantum mechanicsNASH, C. G; JOSHI, G. C.Journal of mathematical physics. 1987, Vol 28, Num 12, pp 2883-2885, issn 0022-2488Article
Quaternions and ideal flowsESHRAGHI, H; GIBBON, J. D.Journal of physics. A, Mathematical and theoretical (Print). 2008, Vol 41, Num 34, issn 1751-8113, 344004.1-344004.19Article
Differentiability of functions with values in some real associative algebras: approaches to an old problemDELANGHE, R; KRAUSSHAR, R. S; MALONEK, H. R et al.Bulletin de la Société Royale des Sciences de Liège. 2001, Vol 70, Num 4-6, pp 231-249, issn 0037-9565Article
Collision detection for moving polyhedraCANNY, J.IEEE transactions on pattern analysis and machine intelligence. 1986, Vol 8, Num 2, pp 200-209, issn 0162-8828Article
Formes quadratiques et algèbres de quaternions sur certains corps de caractéristique 2 = Quadratic forms and quaternion algebras of some fields of characteristic 2LHACHEMI, Mohamed; LEGRAND, Solange.1986, 42 fThesis
Quaternion and space hypercomplex formulation for robot kinematicsNOUR ELDIN, H; HACHICHO, O; PU, H et al.CESA'96 IMACS Multiconference : computational engineering in systems applications. 1996, pp 151-156, isbn 2-9510266-1-7Conference Paper
Einstein metrics and hyperbolic monopolesPEDERSEN, H; TOD, P.Classical and quantum gravity (Print). 1991, Vol 8, Num 4, pp 751-760, issn 0264-9381, 10 p.Article
Polyhedra obtained from Coxeter groups and quaternionsKOCA, Mehmet; AL-AJMI, Mudhahir; KOC, Ramazan et al.Journal of mathematical physics. 2007, Vol 48, Num 11, issn 0022-2488, 113514.1-113514.14Article
Quaternionic diffusion by a potential stepDE LEO, Stefano; DUCATI, Gisele C.Journal of mathematical physics. 2006, Vol 47, Num 10, issn 0022-2488, 102104.1-102104.9Article
Zeros of quaternion polynomialsSERODIO, R; SIU, Lok-Shun.Applied mathematics letters. 2001, Vol 14, Num 2, pp 237-239, issn 0893-9659Article
Uniformisation des variétés de Laumon-Rapoport-Stuhler et application à la correspondance de Langlands locale = Uniformisation of Laumon-Rapoport-Stuhler varieties and application to the local Langlands correspondenceHausberger, Thomas; Carayol, Henri; Zink, Thomas et al.2001, 97 p.Thesis
Special rotation vectors: a means for transmitting quaternions in three componentsKATZ, A.Journal of aircraft. 1993, Vol 30, Num 1, pp 148-150, issn 0021-8669Article
Quaternionic reduction and quaternionic orbifoldsGALICKI, K; LAWSON, H. B. JR.Mathematische Annalen. 1988, Vol 282, Num 1, pp 1-21, issn 0025-5831Article
Quaternionic quantum field theoryADLER, S. L.Communications in mathematical physics. 1986, Vol 104, Num 4, pp 611-656, issn 0010-3616Article
Conjugacy invariants of Sl(2, H)FOREMAN, B.Linear algebra and its applications. 2004, Vol 381, pp 25-35, issn 0024-3795, 11 p.Article
On left eigenvalues of a quaternionic matrixLIPING HUANG; WASIN SO.Linear algebra and its applications. 2001, Vol 323, pp 105-116, issn 0024-3795Article
Circular and hyperbolic quaternions, octonions, and sedenions : Further resultsCARMODY, K.Applied mathematics and computation. 1997, Vol 84, Num 1, pp 27-47, issn 0096-3003Article
Quaternionic monopolesOKONEK, C; TELEMAN, A.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 1995, Vol 321, Num 5, pp 601-606, issn 0764-4442Article
A note on quaternion algebra and finite rotationsRUSSO SPENA, F.Il Nuovo cimento. B. 1993, Vol 108, Num 6, pp 689-698, issn 0369-3554Article
Scattering and decay theory for quaternionic quantum mechanics, and the structure of induced T nonconservationADLER, S. L.Physical review. D. Particles and fields. 1988, Vol 37, Num 12, pp 3654-3662, issn 0556-2821Article
Hamilton operators and dual-number-quaternions in spatial kinematicsOM PRAKASH AGRAWAL.Mechanism and machine theory. 1987, Vol 22, Num 6, pp 569-575, issn 0094-114XArticle