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differentiable ADJ

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differentiable

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On the other hand, two positive integrable and infinitely differentiable functions may have a nowhere continuous convolution.
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It also has a standard differentiable structure on it, making it a differentiable manifold.
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Mathematicians also study weak solutions (relying on weak derivatives), which are types of solutions that do not have to be differentiable everywhere.
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First, it implies that a function which is holomorphic in an open set is in fact infinitely differentiable there.
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If the derivative exists everywhere, the function is differentiable.
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In some sense a diffeology generalizes the concept of smooth charts in a differentiable manifold.
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Somewhat surprisingly, a differential equation may have solutions which are not differentiable; and the weak formulation allows one to find such solutions.
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A differentiable function of one variable is convex on an interval if and only if its derivative is monotonically non-decreasing on that interval.
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Though the derivative of a differentiable function never has a jump discontinuity, it is possible for the derivative to have an essential discontinuity.
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Also, monsters (nowhere continuous functions, continuous but nowhere differentiable functions, space-filling curves) began to be investigated.
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