Associative memory in networks of spiking neurons

被引:52
作者
Sommer, FT [1 ]
Wennekers, T
机构
[1] Univ Ulm, Dept Neural Informat Proc, D-89069 Ulm, Germany
[2] Max Planck Inst Math Sci, D-04103 Leipzig, Germany
关键词
compartment-neuron model; sparse associative memory; long-term memory; gamma oscillations;
D O I
10.1016/S0893-6080(01)00064-8
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Here, we develop and investigate a computational model of a network of cortical neurons on the base of biophysically well constrained and tested two-compartmental neurons developed by Pinsky and Rinzel [Pinsky, P. F., & Rinzel, J. (1994). Intrinsic and network rhythmogenesis in a reduced Traub model for CA3 neurons. Journal of Computational Neuroscience, 1, 39-60]. To study associative memory, we connect a pool of cells by a structured connectivity matrix. The connection weights are shaped by simple Hebbian coincidence learning using a set of spatially sparse patterns. We study the neuronal activity processes following an external stimulation of a stored memory. In two series of simulation experiments, we explore the effect of different classes of external input, tonic and flashed stimulation. With tonic stimulation, the addressed memory is an attractor of the network dynamics. The memory is displayed rhythmically, coded by phase-locked bursts or regular spikes. The participating neurons have rhythmic activity in the gamma-frequency range (30-80 Hz). If the input is switched from one memory to another, the network activity can follow this change within one or two gamma cycles. Unlike similar models in the literature, we studied the range of high memory capacity (in the order of 0.1 bit/synapse), comparable to optimally tuned formal associative networks. We explored the robustness of efficient retrieval varying the memory load, the excitation/inhibition parameters, and background activity. A stimulation pulse applied to the identical simulation network can push away ongoing network activity and trigger a phase-locked association event within one gamma period. Unlike as under tonic stimulation, the memories are not attractors. After one association process, the network activity moves to other states. Applying in close succession pulses addressing different memories, one can switch through the space of memory patterns. The readout speed can be increased up to the point where in every gamma cycle another pattern is displayed. With pulsed stimulation, bursts become relevant for coding, their occurrence can be used to discriminate relevant processes from background activity. (C) 2001 Elsevier Science Ltd. All rights reserved.
引用
收藏
页码:825 / 834
页数:10
相关论文
共 21 条
[1]  
AMIT DJ, 1995, BEHAV BRAIN SCI, V18, P617, DOI 10.1017/S0140525X00040164
[2]  
Braitenberg V., 1991, ANATOMY CORTEX STAT
[3]   A model of cortical associative memory based on a horizontal network of connected columns [J].
Fransen, E ;
Lansner, A .
NETWORK-COMPUTATION IN NEURAL SYSTEMS, 1998, 9 (02) :235-264
[4]   A search for the optimal thresholding sequence in an associative memory [J].
Hirase, H ;
Recce, M .
NETWORK-COMPUTATION IN NEURAL SYSTEMS, 1996, 7 (04) :741-756
[5]   Theta/gamma networks with slow NMDA channels learn sequences and encode episodic memory: Role of NMDA channels in recall [J].
Jensen, O ;
Lisman, JE .
LEARNING & MEMORY, 1996, 3 (2-3) :264-278
[6]   Physiologically realistic formation of autoassociative memory in networks with theta/gamma oscillations: Role of fast NMDA channels [J].
Jensen, O ;
Idiart, MAP ;
Lisman, JE .
LEARNING & MEMORY, 1996, 3 (2-3) :243-256
[7]   MODELING HEBBIAN CELL ASSEMBLIES COMPRISED OF CORTICAL-NEURONS [J].
LANSNER, A ;
FRANSEN, E .
NETWORK-COMPUTATION IN NEURAL SYSTEMS, 1992, 3 (02) :105-119
[8]   Neuromodulatory control of hippocampal function: towards a model of Alzheimer's disease [J].
Menschik, ED ;
Finkel, LH .
ARTIFICIAL INTELLIGENCE IN MEDICINE, 1998, 13 (1-2) :99-121
[9]   Synaptic depression: a key player in the cortical balancing act [J].
Nelson, SB ;
Turrigiano, GG .
NATURE NEUROSCIENCE, 1998, 1 (07) :539-541
[10]  
Palm G., 1996, Models of Neural Networks III: Association, Generalization, and Representation, P79