Laboratory for Intelligent Signal Processing and Communications (LISPC)

Laboratory for Machine Intelligence and Neural and Soft Computing (LMINSC)


Director

Rui J.P. de Figueiredo

Research Professor of Electrical Engineering and Computer Science, and Mathematics

Located on the campus of the University of California, Irvine, the Laboratory operates under the auspices of the California Institute for Telecommunications and Information Technology, in 4430 Calit2 Building. For additional information, please contact
Professor Rui J.P. de Figueiredo, Office: 4417 Calit2 Building, University of California Irvine, California 92697-2800, e-mail: rui at uci dot edu Tels: Office: (949) 824-9953, Lab: (949) 824-7043, Fax: (949) 854-6528.


 

Some of the most important emerging signal, image, and information processing (SIIP) systems may be viewed as distributed decision systems that require multi-scale nonlinear dynamical system models to describe their complex behavior.  SIIP systems are called intelligent and cognitively agile when the underlying computational models incorporate functionality commonly associated with computational intelligence and cognitive computing.

   Under the direction of Prof. de Figueiredo, the Laboratory is continuing pioneering research (see Research Highlights, Selected Publications I and Selected Publications II) on the mathematical foundations as well as on modeling, algorithms, and architectures for Nonlinear (i.e., Not necessarily linear) Signal, Image and Information  Processing (NSIIP) in the context of emerging applications. These occur at two levels.  

 

 

 

1. NSIIP: Filters and Processors                                                         

One component of the fundamental research is concerned with mathematical definitions and properties of nonlinear recurrence and nonlinear convolution in Hilbert Spaces of nonlinear functionals. In such a formulation, the selection and appropriate use of the reproducing kernel of such spaces plays a key role. The research is developing a novel methodology for the modeling and design of generic nonlinear IIR (Infinite Impulse Response) and FIR (Finite Impulse Response) models and filters for nonlinear signal, image, and information processing (NSIIP), which can be customized for applications.

Applications include (a) Pre-distorters  for mitigation (by conventional and intelligent computing approach) of nonlinear distortion caused by high PAPR (Peak-to-Average-Power Ratio) in multi-carrier wireless communication systems[1] [75, 76], and (b) new nonlinear filters that maximize contrast on an image by taking human visual system properties (expressed by Munsell’s scale) into account [37]. Several other applications are described under Research Highlights and Selected Publications I, and the results for others are in the process of being submitted for publication.    

2. NSIIP: Networks and Systems

The other component of the fundamental research is concerned with networks, the nodes of which are NSIIP processors or sub-networks of such processors, that is,   networks of networks. We have created Hilbert Spaces where such nonlinear networks can reside, and thus be optimally identified or designed by appropriate orthogonal projections of the unknown desired network into the subspace spanned by the representers of the functionals corresponding to input-output observations. The recent characterization of fuzzy sets by Prof. de Figueiredo [38] [39] can help enhance this endeavor.  

The above mathematical foundations and developments enable us to model analyze and identify or design  computationally intelligent and cognitively agile systems, that is,  systems that are capable of adaptation, learning, with or without supervision, evolution, discovery, and invention, often in an internet environment. To execute such functionality, as allowed by our formulation, the network structure usually needs to be complex; that is, multi-scale, parallel, distributed, nonlinear, time-varying, robust, that is, capable of graceful degradation, and in the case of design, affordable. Also, in most instances the criterion for optimization is the conditional risk or some functional (i. e., value assignment) equivalent to this risk in an approximation-theoretic sense.

 

Applications:

(a)     Ad-Hoc Networks. Strategies and methodology for optimal power management and optimal power control in wireless communication networks [77] [78]. Insertion of intelligence and cognitive agility into such networks and extension of the technology to Intelligent Multi-Media Communication (IMMC) systems, under planning.

(b)    Intelligent Search Engines. Under planning.

(c)     Telemedicine. Automated diagnosis of (i) dementia [29], and (ii) diabetic retinopathy from retina images taken by a mydriatric camera (which does not require pupil dilation) [67].

(d)    Intelligent Multi-media Communications (IMMC). IMMC systems will enable a machine to communicate with a human or with another machine in the same way you and I do. For this purpose, a powerful abstraction is needed to model, design, and implement machines that are capable of detecting, classifying, and interpreting complex events present in the multi-media signal. With this motivation, we are developing a rigorous abstract approach to IMMC in human/machine systems, whereby the machine is modeled as a Multiple-Input/Multiple-Output (MIMO) Intelligent Multi-Media Signal Processor (IMMSP). The input-output map f of such a MIMO IMMSP resides in an appropriate Reproducing Kernel Hilbert Space F of nonlinear functionals on the multi-media input space X. The realization of the optimal model is obtained by an appropriate orthogonal projection in F, subject to design-specification and exemplary input-output-data constraints. Such optimal realizations of MIMO IMMSPs naturally appear in the form of fuzzy neural systems [38] [39], the fuzziness of which is encapsulated in the reproducing kernel of the space F that gave birth to them. Work in progress.

(e)     Intelligent Data Mining. This technology deals with the segmentation of a very large database based on the conditional risk. In other words, the criterion for optimization is the so-called “Lift”, i. e., the ratio of the posterior to prior probabilities for the segment being searched. Work has been completed but technology is not in the public domain. 

 

3. Recent Members of the Group: Dr. Lin Fang, Dr. Bradley Denney, Dr. Katia Estabridis, Dr. Byung Moo Lee, Ms. Carolina Soto, Mr. Frederico Llarena

SOME OTHER RECENT INFORMATION


 
Last modified: 07/29/2007, Questions or Comments? pscsg at uci dot edu

 



[1] Numbers in […] refer to the references listed under Selected Publications I.