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Stationary phase analysis for a Schwartz function

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#real-analysis #fourier-analysis #asymptotics
55
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What does £ mean in mathematics?

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#algorithms #asymptotics
63
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Order of growth of recurrence $4T(n/4) + n\log n^3$

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#recurrence-relations #asymptotics
32
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Solving recurrence relation: ()=(−1)+⋅(−1), T(1) = 0

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#recurrence-relations #asymptotics
138
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Function and its derivatives at infinity

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#real-analysis #functions #asymptotics
43
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asymptotic distribution of two probability-similar sequences

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#probability #probability-theory #convergence-divergence #asymptotics
817
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Get approximations of series involving Cauchy numbers of the first kind and the Möbius function

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#real-analysis #sequences-and-series #asymptotics #analytic-number-theory #mobius-function
49
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Proving $(f \circ g)(n) \in O( (g \circ f)(n) ) $ given $f$ and $g$ are increasing functions

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#discrete-mathematics #algorithms #asymptotics #computational-complexity
94
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Asymptotic behavior of the sequence $u_n=\int_0^1\frac{e^{-t}}{t+\frac{1}{n}}dt$

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#calculus #sequences-and-series #analysis #asymptotics #improper-integrals
95
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On some conjectures about an inequality involving different arithmetic functions related to prime numbers

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#prime-numbers #asymptotics #analytic-number-theory #prime-factorization #prime-gaps
218
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How one can define rigorously the time and space complexities of algorithms?

Published on
#asymptotics #definition #computer-science
37
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Is $\int_t^{t+s}f(y)\mathrm{d}y=sf(t)(1+O(1))$?

Published on
#integration #asymptotics
101
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Approximate modified Bessel Integral as x goes to infinty

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#calculus #asymptotics
801
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Subtraction with Big O notation

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#asymptotics
627
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Asymptotic expansion of complete elliptic integral of third kind

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#integration #asymptotics #elliptic-integrals

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