Computational Neuroscience
Euler's Method is a numerical technique used to approximate solutions to ordinary differential equations (ODEs) by iteratively calculating points on the solution curve. It works by using the slope of the function at a known point to estimate the value at the next point, effectively stepping forward in small increments. This method is particularly useful for simulating biological systems and neuronal dynamics in integrate-and-fire models, where differential equations describe how membrane potential evolves over time.
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