Postponement of ICMAHA- International Conference in Mathematical Analysis, History and Applications to 2021


Dear Colleague,

I hope this email finds you and your family in good health.

Due to the current uncertainty caused by the Covid-19, we regret to inform that the conference ICMAHA- International Conference in Mathematical Analysis, History and Applications, planned for September 9 – 11, 2020, has been POSTPONED to a date of next year (not yet determined). Continue reading

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Aouiti + Gharbia: Dynamics behavior for second-order neutral Clifford differential equations: inertial neural networks with mixed delays


Aouiti, C., Ben Gharbia, I. Dynamics behavior for second-order neutral Clifford differential equations: inertial neural networks with mixed delays. Comp. Appl. Math. 39, 120 (2020). DOI: 10.1007/s40314-020-01148-0 URL: https://link.springer.com/article/10.1007/s40314-020-01148-0

Abstract: In this paper, Clifford-valued inertial neutral neural networks with time-varying delays and infinite distributed delay are investigated.
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Wang W. et al: Geometric Algebra Correntropy: Definition and Application to Robust Adaptive Filtering


Wang, Wenyuan et al.: Geometric Algebra Correntropy: Definition and Application to Robust Adaptive Filtering, IEEE Transactions on Circuits and Systems II: Express Briefs. Volume: 67. Issue: 6. 2020, URL: https://ieeexplore.ieee.org/document/8778696, DOI: 10.1109/TCSII.2019.2931507, Page(s): 1164 – 1168

Abstract: Correntropy is an efficient tool for analyzing higher order statistical moments in non-Gaussian noise environments. Correntropy has been used with real, complex, and quaternion data. However, there is no literature
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Li, Yanping et al.: An Extended Multilayer Perceptron Model Using Reduced Geometric Algebra


Li, Yanping et al.: An Extended Multilayer Perceptron Model Using Reduced Geometric Algebra, IEEE Access. Volume: 7. 2019, Open Access URL: https://ieeexplore.ieee.org/document/8832154

Abstract: An extended model of multilayer perceptron (MLP) based on reduced geometric algebra (RGA), namely RGA-MLP, is proposed for multi-dimensional signal processing. Continue reading

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C. Joy et al: Bell’s Theorem Versus Local Realism in a Quaternionic Model of Physical Space


Christian, Joy et al.: Bell’s Theorem Versus Local Realism in a Quaternionic Model of Physical Space, IEEE Access. Volume: 7. 2019. Open Access URL: https://ieeexplore.ieee.org/document/8836453

Abstract: In the context of EPR-Bohm type experiments and spin detections confined to spacelike hypersurfaces, a local, deterministic and realistic model within a Friedmann-Robertson-Walker spacetime with a constant spatial curvature (S 3 ) is presented that describes simultaneous measurements of the spins of two fermions emerging in a singlet state from the decay of a spinless boson. Continue reading

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A.L.G. Mandolesi: Blade products in Grassmann and Clifford algebras


André L. G. Mandolesi, Blade products in Grassmann and Clifford algebras, preprint, 22. pages, URL: https://arxiv.org/pdf/1910.07327.pdf

Abstract:
The usual formulas relating the dot and cross products of vectors to their angle are generalized for products of real or complex blades (simple or decomposable multivectors). The inner product and contraction of blades Continue reading

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G. Sobczyk: Geometric Matrices of Dual Null Vectors


G. Sobczyk: Geometric Matrices of Dual Null Vectors, 5 pages, URL: https://www.garretstar.com/alg-duality19-5-2020.pdf

Abstract: (Clifford) geometric algebra is usually defined in terms of a quadratic form. Continue reading

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