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Investigates temperature and electromagnetic flux effects on Huber–Braun neurons, suggesting improved robustness and dynamics in neuromorphic systems.
This paper investigates the simultaneous effects of temperature and electromagnetic flux on the dynamics of a network of Huber–Braun (HB) neuron models. The model incorporates memristive feedback to emulate electromagnetic flux and temperature-dependent scaling to modulate ion-channel kinetics. Results show that increasing temperature shifts activity from low-frequency bursting to high-frequency tonic spiking, whereas stronger magnetic flux coupling suppresses spiking, indicating a quenching effect. Sensitivity analysis reveals that electromagnetic flux improves robustness by reducing sensitivity to input-current fluctuations. Noise analysis indicates that memristive feedback yields a more gradual response to stochastic perturbations than the non-memristive case. At the network level, simulations on a 150 × 150 lattice reveal spatiotemporal patterns, including spiral waves, whose stability and morphology depend on the coupling coefficient, stimulus amplitude, and frequency. Strong coupling promotes synchronized wave propagation. Two Field-Programmable Gate Array (FPGA) realizations are presented: an accurate HB design and a hardware-optimized approximated HB (AHB) model. On Virtex-6, AHB reduces slice registers by 10.76%, Look-Up Table Flip-Flop (LUT-FF) pairs by 15.89%, and slice LUTs by 1.22%, while increasing the maximum frequency from 145.21 MHz to 235.24 MHz (61.98%). Overall, AHB achieves high-speed, resource-efficient neuromorphic hardware without sacrificing dynamical accuracy. • Effects of temperature and EM flux on a memristive Huber–Braun neuron are studied. • Noise robustness and firing rates analyzed vs. thermal and EM coupling strengths. • First spatiotemporal study of the HB model on a 150 × 150 neuronal network. • First high-speed FPGA implementation of the HB model for neuromorphic systems. • Efficient AHB model achieves higher speed and lower hardware costs on FPGA.
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Sohrab Majidifar (2026) studied this question.
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