Smooth vs. Non-smooth Functions

Smooth functions have a unique defined first derivative (slope or gradient) at every point. Graphically, a smooth function of a single variable can be plotted as a single

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Generalization of hyperbolic smoothing approach for non-smooth and

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PDF] Treating Non-Smooth Functions as Smooth Functions in Global

real analysis - Smooth Transition Function (with fixed start & end

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Smooth Muscle and Cardiac Muscle

The approximation of nonsmooth function and smooth function at

The derivative of a non-smooth function is set valued at