In mathematics, the inverse Laplace transform of a function is a real function that is piecewise continuous and exponentially restricted, satisfying a defining property that connects it back to the original function under the Laplace transform. The lead retrieved for this entity truncated at an embedded formula image before showing that defining property in full; the exact statement is left as a gap for the depth wave.
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Source Inverse Laplace Transform (Wikipedia)
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1. Inverse Laplace Transform (Wikipedia)
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Attributed To: Mathias Lerch, Lead sentence, attribution
first proven by Mathias Lerch in 1903
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