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Y = expint(X)
The exponential integral computed by this function is defined as
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Another common definition of the exponential integral function is the Cauchy principal value integral
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which, for real positive x, is related to expint as
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Y = expint(X) evaluates the exponential integral for each element of X.
[1] Abramowitz, M. and I. A. Stegun. Handbook of Mathematical Functions. Chapter 5, New York: Dover Publications, 1965.
![]() | exp | expm | ![]() |
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