Traditional signal processing and machine learning applications rely on the use of learning methods in the real- and complex-valued domains. However, modern technologies have fueled an ever-increasing number of emerging applications in which signals relies on unconventional algebraic structures (e.g., non-commutative). In this context, advanced complex- and hypercomplex-valued signal processing encompasses many of these challenging areas. In the complex domain, the augmented statistics have been found to be very effective in different methods of machine learning and nonlinear signal processing. However, processing signals in hypercomplex domains enables us to exploit some different properties, albeit raising challenges in designing and implementing new and more effective learning algorithms. More generally, learning in the hypercomplex domain allows us to process multidimensional data as a single entity rather than modelling as a multichannel entity, hence preserving the integrity of the data. In that direction, quaternions have attracted attention in the signal processing and machine learning communities for their capability of dealing with 3D and 4D models.
The aim of this special session is to bring together leading researchers in the fields of signal processing and machine learning and provide advances on learning methods in complex and hypercomplex domains that can empower science and technology for humankind.
Prospective authors are invited to submit full-length papers of not more than four pages of technical content including illustrations, with an optional fifth page containing only references.
Papers must be submitted by October 29, 2018. They must adhere to the same rules and deadlines as regular papers: https://2019.ieeeicassp.org/paperkit
All the submissions will go through peer review.
Paper submissions to this special session are NOT possible through the regular ICASSP website, but directly using following link: Special Session Submission and selecting the Special Session 20.18 Learning Methods in Complex and Hypercomplex Domains.
DANILO COMMINIELLO
Sapienza University of Rome, Italy
Email: danilo.comminiello@uniroma1.it
CLIVE CHEONG TOOK
Royal Holloway University of London, UK
Email: clive.cheongtook@rhul.ac.uk