Mathematical Methods in Classical and Quantum Mechanics
Differentiability refers to the property of a function where it has a derivative at a given point, indicating that the function is locally linear around that point. This concept is critical in understanding how functions behave and change, particularly in the context of complex numbers and their functions. In the realm of complex analysis, differentiability not only pertains to the existence of derivatives but also leads to the notion of analytic functions, which are infinitely differentiable and satisfy specific criteria.
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