Jörg Schray und Finite Lorentz - Info zur Person

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Quaternions, octonions, and now, 16-ons and 2n-onsCenter for Range Voting

rangevoting.org

von WD Smith · · Zitiert von: 21 — Manogue & Jörg Schray: Finite Lorentz transforma- tions, automorphisms, and division algebras, J.Math'l.Phys (1993) [170] ... von WD Smith · · Zitiert von: 21 — Manogue & Jörg Schray: Finite Lorentz transforma- tions, automorphisms, and division algebras, J.Math'l.Phys (1993) [170] ...

Modular groups over real normed division algebras JLUpubJustus-Liebig-Universität Gießen

jlupub.ub.uni-giessen.de

von C Jiang · — Corinne A Manogue and Jörg Schray. Finite lorentz transformations, automorphisms, and division algebras. Journal of Mathematical Physics,. 34(8):3746– von C Jiang · — Corinne A Manogue and Jörg Schray. Finite lorentz transformations, automorphisms, and division algebras. Journal of Mathematical Physics,. 34(8):3746–

Wikipedia: Corinne ManogueWikipedia

Manogue; Jörg Schray (1993). "Finite Lorentz Transformations, Automorphisms, and Division Algebras". J. Math. Phys. 34 (8): 3746– arXiv:hep-th Manogue; Jörg Schray (1993). "Finite Lorentz Transformations, Automorphisms, and Division Algebras". J. Math. Phys. 34 (8): 3746– arXiv:hep-th

Alle Infos zum Namen "Jörg Schray"

6. BibliographyUniversity of California, Riverside

math.ucr.edu

Manogue and Jörg Schray, Finite Lorentz transformations, automorphisms, and division algebras, Jour. Math. Phys. 34 (1993), : Corinne A. Manogue ... Manogue and Jörg Schray, Finite Lorentz transformations, automorphisms, and division algebras, Jour. Math. Phys. 34 (1993), : Corinne A. Manogue ...

Las álgebras de división normadas en las teorías ...studylib.es

studylib.es

Manogue and Jörg Schray. Finite Lorentz transformations, automorphisms, and division algebras. J. Math. Phys., 34(8):3746–3767, [15] Paul Eakin and ... Manogue and Jörg Schray. Finite Lorentz transformations, automorphisms, and division algebras. J. Math. Phys., 34(8):3746–3767, [15] Paul Eakin and ...

SL(2,O) in nLabnLab

ncatlab.org

von B Hitchin — Corinne Manogue, Jörg Schray, Finite Lorentz transformations, automorphisms, and division algebras. Section 5: Lorentz transformations. J ... von B Hitchin — Corinne Manogue, Jörg Schray, Finite Lorentz transformations, automorphisms, and division algebras. Section 5: Lorentz transformations. J ...

The Standard Model Symmetry and Qubit EntanglementQeios

www.qeios.com

von J Szangolies · · Zitiert von: 1 — Corinne A Manogue and Jörg Schray. Finite Lorentz Transformations, Automorphisms, and Division Algebras. Journal of Mathematical Physics ... von J Szangolies · · Zitiert von: 1 — Corinne A Manogue and Jörg Schray. Finite Lorentz Transformations, Automorphisms, and Division Algebras. Journal of Mathematical Physics ...

investigation into higher dimensional rotationsTexas Digital Library

utd-ir.tdl.org

von SS Bal · — [20] Corinne A Manogue and Jörg Schray. “Finite Lorentz transformations, automorphisms, and division algebras”. In: Journal of Mathematical Physics von SS Bal · — [20] Corinne A Manogue and Jörg Schray. “Finite Lorentz transformations, automorphisms, and division algebras”. In: Journal of Mathematical Physics

Finite Lorentz transformations, automorphisms, and division ...AIP.ORG

pubs.aip.org

— Jörg Schray. Jörg Schray. Department of Physics, Oregon State University, Corvallis, Oregon c). Search for other works by this author on — Jörg Schray. Jörg Schray. Department of Physics, Oregon State University, Corvallis, Oregon c). Search for other works by this author on ...

Journal of Mathematical PhysicsThe University of Utah

ftp.math.utah.edu

— ... Jörg Schray Finite Lorentz transformations, automorphisms, and division algebras Alfonso Romero and Miguel Sánchez On the — ... Jörg Schray Finite Lorentz transformations, automorphisms, and division algebras Alfonso Romero and Miguel Sánchez On the ...

math.ucr.edu/home/baez/twf_ascii/week104

math.ucr.edu

... A. Manogue and Joerg Schray, Finite Lorentz transformations automorphisms, ... Corinne A. Manogue and Joerg Schray, Octonionic representations of Clifford ...

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