A. Eid: GA Explorer Updates – February 2017


New Blog Posts:

GMac: The Next Generation (1 of 2)
In the summer of 2003, I was almost at the end of my M.Sc. thesis. One day I was surfing the web searching for some references to add to the thesis I’d been writing. I ran into Mikael Nilsson’s interesting M.Sc. thesis “Geometric Algebra with Conzilla: Building a Conceptual Web of Mathematics”. Continue reading

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M. Josipović: Multiplication of Vectors and Structure of 3D Euclidean Space


Miroslav Josipović, Multiplication of Vectors and Structure of 3D Euclidean Space, 78 Pages, preprint: http://vixra.org/abs/1609.0024

Abstract: The text is intended as some motivational survey of geometric algebra in 3D. Continue reading

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Easterr: On the K-Macga Mother Algebras of Conformal Geometric Algebras and the K-Cga Algebras


Robert B. Easter: On the K-Macga Mother Algebras of Conformal Geometric Algebras and the K-Cga Algebras, 8 Pages, preprint: http://vixra.org/abs/1702.0234, download: PDF

Abstract: This note very briefly describes or sketches the general ideas of some applications of the G(p,q) Geometric Algebra (GA) of a complex vector space C^(p,q) of signature (p,q), which is also known as the Clifford algebra Cl(p,q). Continue reading

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ENGAGE 2017 Full paper deadline Feb 20th 2017 and Guest Editor choice


Here is some important information for those who have not yet submitted a full paper.

Reminder: The full paper submission deadline for the Empowering Novel Geometric Algebra for Graphics & Engineering (ENGAGE 2017) Workshop at CGI 2017 is: 20th Feb. 2017! Continue reading

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Li et al: Some properties of T-operator with bihypermonogenic kernel in Clifford analysis


Zunfeng Li, Heju Yang, Yuying Qiao & Bingchan Guo, Some properties of T-operator with bihypermonogenic kernel in Clifford analysis, Pages 1-19 | Received 13 Jul 2016, Accepted 23 Oct 2016, Published online: 02 Feb 2017, http://dx.doi.org/10.1080/17476933.2016.1254203

Abstract: In this paper, we give the definition of T-operator with bihypermonogenic kernel in Clifford analysis Continue reading

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Fei et al: Real Paley–Wiener theorem for the quaternion Fourier transform


Minggang Fei, Yuan Xu & Jingjie Yan, Real Paley–Wiener theorem for the quaternion Fourier transform, CVEE, Pages 1-9 | Received 29 Jul 2016, Accepted 21 Nov 2016, Published online: 31 Jan 2017, http://dx.doi.org/10.1080/17476933.2016.1264939

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Brackx et al: Fundaments of quaternionic Clifford analysis II: splitting of equations


F. Brackx, H. De Schepper, D. Eelbode, R. Lávička & V. Souček, Fundaments of quaternionic Clifford analysis II: splitting of equations, CVEE, pages 1-26 | Received 30 May 2016, Accepted 01 Sep 2016, Published online: 22 Sep 2016, http://dx.doi.org/10.1080/17476933.2016.1234463

Abstract: Quaternionic Clifford analysis is a recent new branch of Clifford analysis, Continue reading

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