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Extending the Universal Approximation Theorem for a Broad Class of
  Hypercomplex-Valued Neural Networks

Extending the Universal Approximation Theorem for a Broad Class of Hypercomplex-Valued Neural Networks

6 September 2022
Wington L. Vital
Guilherme Vieira
Marcos Eduardo Valle
ArXivPDFHTML

Papers citing "Extending the Universal Approximation Theorem for a Broad Class of Hypercomplex-Valued Neural Networks"

2 / 2 papers shown
Title
Dual Quaternion Ambisonics Array for Six-Degree-of-Freedom Acoustic
  Representation
Dual Quaternion Ambisonics Array for Six-Degree-of-Freedom Acoustic Representation
Eleonora Grassucci
Gioia Mancini
Christian Brignone
A. Uncini
Danilo Comminiello
36
16
0
04 Apr 2022
Applications of Clifford's Geometric Algebra
Applications of Clifford's Geometric Algebra
E. Hitzer
T. Nitta
Y. Kuroe
AI4CE
58
167
0
24 May 2013
1