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Dec
20
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14
revised Definite integral involving Error function
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Dec
14
revised Definite integral involving Error function
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Dec
13
comment Definite integral involving Error function
Yes, sure. But then you end up with an integral over powers of $erf$, which I do not know how to evaluate either.
Dec
13
asked Definite integral involving Error function
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2
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Jun
23
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May
24
revised Generalisation of vector-valued Marcinkiewicz interpolation theorem
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May
23
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May
16
revised Generalisation of vector-valued Marcinkiewicz interpolation theorem
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May
16
asked Generalisation of vector-valued Marcinkiewicz interpolation theorem
Feb
23
revised Closure of Schwartz space in homogeneous Besov space
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Feb
23
asked Closure of Schwartz space in homogeneous Besov space
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5
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25
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30
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Jun
22
comment Calculate: $\lim_{n\to\infty} \int_{0}^{\pi/2}\frac{1}{1+x\tan^{n} x }dx$
You could try to split the integral into one over $(0,\pi/4)$ and one over $(\pi/4.\pi/2)$ and treat them separately with the Dominated Convergence Theorem.
Jun
8
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8
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