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Cortically-inspired Computational Models for Multimodality

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HAL Id: inria-00536869

https://hal.inria.fr/inria-00536869

Submitted on 17 Nov 2010

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Cortically-inspired Computational Models for Multimodality

Thomas Girod, Mathieu Lefort, Jean-Charles Quinton

To cite this version:

Thomas Girod, Mathieu Lefort, Jean-Charles Quinton. Cortically-inspired Computational Models for Multimodality. 3rd EUCogII Members’ Conference, Oct 2010, Palma de Mallorca, Spain. �inria- 00536869�

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Thomas Girod, Mathieu Lefort, Jean-Charles Quinton CORTEX Project – LORIA/INRIA (cortex.loria.fr)

615 rue du Jardin Botanique 54600 Villers-lès-Nancy France

We focus in this poster on the distributed, continuous and unsupervised learning of multi-sensory representations and sensorimotor behaviors. For localized bumps of activity to emerge on cortical maps when coherent stimuli are presented, adequate competition mechanisms such as the CNFT (Continuous Neural Field Theory) are required. Nearby units can thus become selective to similar stimuli and self-organize.

Competition

&

Self-organization Dynamic Neural Fields

The BCM theory uses a bio-plausible learning rule for assemblies of neurons to become selective to specific stimuli. With the standard formulation of the rule, the lower the probability of a stimulus, the harder it is to become selective to it. This is problematic in a multimodal context, as it often leads to the dominance of one modality. Adaptive parameters are introduced to improve stability and speed up convergence.

BCM Learning Rule

In the field of computational neuroscience, we develop distributed models of the cortex to account for perceptual and sensorimotor capabilities. Adopting a mesoscopic level of modeling with dynamic neural fields representing topologically organized populations of cortical columns, we propose various learning rules, competition mechanisms and interconnection schemes. Under the right conditions, these allow the emergence of spatially coherent bumps of activity yielding attentional properties and high robustness to noise.

The nature of multimodal representations depends on the number of maps used and their interconnections. Different modalities can either be directly merged as a single sensory flow or directed to a set of unimodal maps later combined in associative maps. Interactions may directly modulate the activity, dynamics or learning rules, on which the emergence of distributed coherent representations depends.

CORTEX

PROJECT

C ortically-inspired C omputational

M odels for M ultimodality

Interconnection Schemes

In order to speed up the computations and alleviate the 2D constraints of cortical sheets, the regular mesh generally considered can be replaced by discrete interacting points. The resulting topology lacks the flexibility of self-organizing maps but allows the manipulation of an arbitrary and variable number of dimensions.

column map

neuron cortex

?

?

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? associative map

unimodal maps and inputs

=0(² +1)

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Computational Abstraction

(x1, y1, z1)

(x2, z2) (y3)

|y3 - y1|

||x2 - x1 , y2 - y1||

Y

X Z

output weights

input

inspiration

Références

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