2011
DOI: 10.1073/pnas.1105933108
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A triplet spike-timing–dependent plasticity model generalizes the Bienenstock–Cooper–Munro rule to higher-order spatiotemporal correlations

Abstract: Synaptic strength depresses for low and potentiates for high activation of the postsynaptic neuron. This feature is a key property of the Bienenstock-Cooper-Munro (BCM) synaptic learning rule, which has been shown to maximize the selectivity of the postsynaptic neuron, and thereby offers a possible explanation for experience-dependent cortical plasticity such as orientation selectivity. However, the BCM framework is rate-based and a significant amount of recent work has shown that synaptic plasticity also depe… Show more

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Cited by 184 publications
(209 citation statements)
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References 49 publications
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“…Variables symbol description I j external stimulus for excitatory population j u j non-dimensional firing rate of excitatory population j (maximum u j = 1) v non-dimensional firing rate of global inhibitory population (maximum v = 1) p j level of facilitation of synapses from population j (baseline p j = 1) w jk , w strength of excitation from population k to excitatory population j T j , T duration of stimulus Similar assumptions have been used in previous rate-based models of LTP/LTD (von der Malsburg, 1973;Bienenstock et al, 1982;Oja, 1982;Miller, 1994), and it has been shown that calciumbased (Graupner and Brunel, 2012) and spike-time dependent (Clopath et al, 2010;Gjorgjieva et al, 2011) plasticity rules can be reduced to such ratebased rules (Pfister and Gerstner, 2006). Furthermore, the fact that pre-synaptic activity is necessary to initiate either LTP or LTD is supported by experimental observations that plasticity depends on calcium influx through NMDA receptors (Malenka and Bear, 2004).…”
Section: Rate-based Long Term Plasticitymentioning
confidence: 99%
“…Variables symbol description I j external stimulus for excitatory population j u j non-dimensional firing rate of excitatory population j (maximum u j = 1) v non-dimensional firing rate of global inhibitory population (maximum v = 1) p j level of facilitation of synapses from population j (baseline p j = 1) w jk , w strength of excitation from population k to excitatory population j T j , T duration of stimulus Similar assumptions have been used in previous rate-based models of LTP/LTD (von der Malsburg, 1973;Bienenstock et al, 1982;Oja, 1982;Miller, 1994), and it has been shown that calciumbased (Graupner and Brunel, 2012) and spike-time dependent (Clopath et al, 2010;Gjorgjieva et al, 2011) plasticity rules can be reduced to such ratebased rules (Pfister and Gerstner, 2006). Furthermore, the fact that pre-synaptic activity is necessary to initiate either LTP or LTD is supported by experimental observations that plasticity depends on calcium influx through NMDA receptors (Malenka and Bear, 2004).…”
Section: Rate-based Long Term Plasticitymentioning
confidence: 99%
“…The proposed circuit, hence, can be utilized in the implementation of a VLSI synapse which possesses timing-and rate-based plasticity features, simultaneously. This synapse then can be employed in various neuromorphic systems aiming for different applications ranging from classifying complex patterns Mitra et al (2009), to a TSTDP circuit which generalizes the BCM rule to higher order spatio-temporal correlations Gjorgjieva et al (2011). All These features make the proposed circuit a valued and interesting contribution to the silicon based synaptic neural systems and pave the way for a realistic neuromorphic engineering implementation.…”
Section: Discussionmentioning
confidence: 99%
“…This variation aware design technique exploits source degeneration and negative feedback methods to increase the dynamic range of input voltages of transistors and make them robust against mismatch errors that happen majorly because of the low input voltage dynamic range in traditional subthreshold current mode circuits . A direction for future research is to use the source degeneration and negative feedback design technique and build a network of neurons with TSTDP synapses which is capable of pattern selection as described in Gjorgjieva et al (2011).…”
Section: Mismatch and Variationmentioning
confidence: 99%
“…Для хебівської форми використано правило триплетної спайк-часовозалежної пластичності [15], яке може бути зведено до розширеного правила BCM [16].…”
Section: огляд моделіunclassified