The following explanation has been generated automatically by AI and may contain errors.
The provided code represents a computational model of neuronal dynamics in a network of 30 brain areas. Here's a concise breakdown of its biological underpinnings: ### Biological Basis - **Neuronal Populations**: - The model includes excitatory (E) and inhibitory (I) neuronal populations, indicated by the variable arrays (e.g., `rate`, `irate`). These populations reflect the common division in neural circuits, where excitatory neurons promote activity (via neurotransmitters like glutamate), and inhibitory neurons suppress it (typically via GABA). - **Network Architecture**: - This code models interactions within and between 30 brain areas, potentially mimicking a highly interconnected cerebral network. Each area's activity is influenced by both local intra-area interactions and inter-area projections, reflecting the interconnected nature of brain networks. - **Synaptic Mechanisms**: - Local synaptic connections are mediated through NMDA and GABA conductances (`iratenew(4:5,:)` for NMDA, `iratenew(6,:)` for GABA). NMDA receptors are associated with synaptic plasticity and are crucial for maintaining excitatory activity, while GABA receptors generally contribute to inhibition and network stability. - **Lesion Modeling**: - The code includes a mechanism to simulate lesions in designated brain areas (`lesionarea` parameter), reflecting experimental or pathological conditions like stroke or targeted ablation in neuroscience research. - **Transfer Functions**: - These functions model the neuronal responses to synaptic inputs: excitatory populations use a form of a sigmoidal activation function, and inhibitory populations employ a threshold-linear f-I (frequency-current) curve. This models the nonlinear response characteristics typical of neuronal firing rates. - **Noise and Variability**: - Stochastic elements are introduced through Gaussian white noise (`xi`) and an Ornstein-Uhlenbeck process (`ounoise`) to mimic the inherent variability and noise in neuronal firing patterns observed in biological systems. - **External Stimulation**: - The model can simulate the effect of external inputs (`Iext`) on specific areas for a defined period (`Tpulse`), akin to sensory or experimental stimulation in biological settings. - **Temporal Dynamics**: - The model employs differential equation solvers to simulate temporal dynamics, capturing how synaptic inputs evolve over time and influence neuronal firing rates. This aligns with the temporal nature of neuronal activity. Overall, this model seeks to capture the dynamic interplay of excitatory and inhibitory processes across a network of brain areas, influenced by both internal and external factors, to better understand brain function and dysfunctions.