Reminder: May 2 paper deadline for Workshop ENGAGE 2024 at CGI 2024, 01 July 2024, Geneva, Switzerland


Empowering Novel Geometric Algebra for Graphics & Engineering Workshop @ CGI 2024 – 1st July 2024

Paper Submission Deadline: 02 May 2024 (Easy Chair)

https://easychair.org/conferences/?conf=cgi2024
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AGACSE 2024 registration now open, Amsterdam, 27-29 Aug. 2024


Dear colleague,

Registration for AGASCSE2024 in Amsterdam August 27-29, 2024, is now open at Continue reading

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Second Call: Session “Clifford Algebras, Clifford Analysis and Applications” at ICGTMP (Benin, July 2024)


Dear Colleagues,

On behalf of the organizers of the session, we would like to invite you and your colleagues to participate in the parallel session “Clifford algebras, Clifford analysis and applications” at the international conference The 33rd/35th International Colloquium on Group Theoretical Methods in Physics (ICGTMP, Group 33/35). Continue reading

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Yang et al: Stability and Synchronization of Delayed Quaternion-Valued Neural Networks under Multi-Disturbances


Yang, Jibin, Xiaohui Xu, Quan Xu, Haolin Yang, and Mengge Yu. 2024. “Stability and Synchronization of Delayed Quaternion-Valued Neural Networks under Multi-Disturbances” Mathematics 12, no. 6: 917. Open Access. DOI: https://doi.org/10.3390/math12060917

Abstract: This paper discusses a type of mixed-delay quaternion-valued neural networks (QVNNs) under impulsive and stochastic disturbances. Continue reading

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200 word abstract deadline for ENGAGE 2024 extended to 30 April 2024


The 200 word abstract deadline for Empowering Novel Geometric Algebra for Graphics & Engineering Workshop @ CGI 2024 (ENGAGE 2024) submissions has been extended from 15th April 2024 to 30th April 2024. 

For more information on ENGAGE 2024, please see: https://gaupdate.wordpress.com/2024/03/14/2nd-cfp-engage-2024-cgi-2024-01-july-2024-geneva-switzerland/

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Pepe et al: CGAPoseNet+GCAN: A Geometric Clifford Algebra Network for Geometry-Aware Camera Pose Regression:


Alberto Pepe, Joan Lasenby, Sven Buchholz; CGAPoseNet+GCAN: A Geometric Clifford Algebra Network for Geometry-Aware Camera Pose Regression, Proceedings of the IEEE/CVF Winter Conference on Applications of Computer Vision (WACV), 2024, pp. 6593-6603, URL (full text): https://openaccess.thecvf.com/content/WACV2024/html/Pepe_CGAPoseNetGCAN_A_Geometric_Clifford_Algebra_Network_for_Geometry-Aware_Camera_Pose_WACV_2024_paper.html, PDF (full text)

Abstract: We introduce CGAPoseNet+GCAN, which enhances CGAPoseNet, an architecture for camera pose regression, with a Geometric Clifford Algebra Network (GCAN). Continue reading

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New dates for AGACSE 2024: 27-29 Aug. 2024, Amsterdam, The Netherlands


The new dates for the international conference Continue reading

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Yu et al: Synchronization Analysis for Quaternion-Valued Delayed Neural Networks with Impulse and Inertia via a Direct Technique


Yu, Juan, Kailong Xiong, and Cheng Hu. 2024. “Synchronization Analysis for Quaternion-Valued Delayed Neural Networks with Impulse and Inertia via a Direct Technique” Mathematics 12, no. 7: 949. https://doi.org/10.3390/math12070949

Abstract: The asymptotic synchronization of quaternion-valued delayed neural networks with impulses and inertia is studied in this article. Continue reading

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Doğan: Geometrik Cebir: Etkin Bir Modelleme ve Analiz Yaklaşımı


Doğan, S. (2024). Geometrik Cebir: Etkin Bir Modelleme ve Analiz Yaklaşımı. Turkish Journal of Remote Sensing and GIS, 5(1), 117-124. Free download at: https://dergipark.org.tr/tr/download/article-file/3644680, DOI https://doi.org/10.48123/rsgis.1415971

Abstract: Bu makalede, iç ve dış çarpım işlemlerini ve bunların tanımladığı iç ve dış çarpım uzaylarının birleştirilmesine olanak sağlayan yeni bir geometri ve bu geometrinin kuruluşunu sağlayan cebir anlatılmıştır. Continue reading

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Volosivets, S. Boas Type Results for Two-Sided Quaternion Fourier Transform and Uniform Lipschitz Spaces


Volosivets, S. Boas Type Results for Two-Sided Quaternion Fourier Transform and Uniform Lipschitz Spaces. Complex Anal. Oper. Theory 18, 46 (2024). https://doi.org/10.1007/s11785-024-01491-8

Abstract: For the quaternion algebra H and f : R^2 –> H, Continue reading

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