Spiking neural P systems with mute rules

IF 0.8 4区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Information and Computation Pub Date : 2024-05-23 DOI:10.1016/j.ic.2024.105179
Tingfang Wu , Luis Valencia-Cabrera , Mario J. Pérez-Jiménez , Linqiang Pan
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Abstract

Spiking neural P (SNP) systems are a class of neural network models that draw inspiration from the functioning of biological neurons. It was experimentally found that there exist autapses from neurons onto themselves in the brain, i.e., a neuron can transmit a signal back to itself through an autapse. In this work, inspired by the characteristics of autapses, a new variant of the SNP system, termed SNP systems with mute rules (SNPMR systems), is considered. Specifically, mute rules have no communication functioning, namely the execution of a mute rule only applies the change on the number of spikes within its residing neuron, rather than affecting other postsynaptic neurons. The computational power of SNPMR systems is examined by demonstrating that SNPMR systems achieve Turing universality with four or ten neurons. In addition, a simulator for SNPMR systems is developed to provide an experimental validation of the systems designed theoretically.

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具有静音规则的尖峰神经 P 系统
尖峰神经 P(SNP)系统是一类从生物神经元功能中汲取灵感的神经网络模型。实验发现,在大脑中存在神经元自身向自身的自突触,即神经元可以通过自突触将信号传回自身。在这项工作中,受自突触特征的启发,我们考虑了 SNP 系统的一种新变体,即带有静音规则的 SNP 系统(SNPMR 系统)。具体来说,静音规则没有通信功能,即静音规则的执行只对其驻留神经元内的尖峰数量产生变化,而不会影响其他突触后神经元。通过证明 SNPMR 系统能在四个或十个神经元的情况下实现图灵普适性,研究了 SNPMR 系统的计算能力。此外,还开发了 SNPMR 系统的模拟器,为理论设计的系统提供实验验证。
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来源期刊
Information and Computation
Information and Computation 工程技术-计算机:理论方法
CiteScore
2.30
自引率
0.00%
发文量
119
审稿时长
140 days
期刊介绍: Information and Computation welcomes original papers in all areas of theoretical computer science and computational applications of information theory. Survey articles of exceptional quality will also be considered. Particularly welcome are papers contributing new results in active theoretical areas such as -Biological computation and computational biology- Computational complexity- Computer theorem-proving- Concurrency and distributed process theory- Cryptographic theory- Data base theory- Decision problems in logic- Design and analysis of algorithms- Discrete optimization and mathematical programming- Inductive inference and learning theory- Logic & constraint programming- Program verification & model checking- Probabilistic & Quantum computation- Semantics of programming languages- Symbolic computation, lambda calculus, and rewriting systems- Types and typechecking
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