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15
Math.TechQA.Club
2018-10-14 14:47:04
125
Views
Solve the recurrence relation $T(n) = (n-1) T(n-1)$
Published on
14 Oct 2018 - 14:47
#induction
#recurrence-relations
#asymptotics
246
Views
Asymptotics of the integral $\int_0^\pi x^n \sin(x)dx $
Published on
15 Oct 2018 - 10:01
#asymptotics
494
Views
Prime counting function $\phi(x)-c(x)$ vs. $x/\ln(x)$
Published on
15 Oct 2018 - 22:49
#calculus
#number-theory
#elementary-number-theory
#prime-numbers
#asymptotics
102
Views
Asymptotic approximation to the integral of the exponential of a function with a degenerate critical point
Published on
16 Oct 2018 - 16:49
#integration
#asymptotics
90
Views
Why is $ \sum_{k = 1}^{n - 1}O\left( \binom{n}{k}k^2 \right) = O(n^22^n)$?
Published on
27 Mar 2026 - 22:12
#summation
#algorithms
#asymptotics
#binomial-coefficients
92
Views
Approximating the prime counting function
Published on
17 Oct 2018 - 18:06
#calculus
#integration
#prime-numbers
#asymptotics
53
Views
How should we change the function to apply Masters theorem
Published on
17 Oct 2018 - 19:54
#algorithms
#asymptotics
784
Views
Asymptotic normality implies consistency?
Published on
18 Oct 2018 - 13:30
#probability-theory
#statistics
#asymptotics
262
Views
Asymptotic behavior of the Coulomb logarithm
Published on
18 Oct 2018 - 22:34
#integration
#definite-integrals
#asymptotics
#physics
559
Views
Bessel integral asymptotics
Published on
26 Mar 2026 - 22:19
#real-analysis
#integration
#asymptotics
#bessel-functions
2.4k
Views
Asymptotics of inverse of normal CDF
Published on
21 Oct 2018 - 18:30
#real-analysis
#statistics
#probability-distributions
#asymptotics
#normal-distribution
309
Views
Big O and Order of growth
Published on
21 Oct 2018 - 21:35
#functions
#asymptotics
106
Views
Is there accepted notation for the homogeneous part of highest degree, and is there a name for "pseudodivision"?
Published on
22 Oct 2018 - 7:11
#abstract-algebra
#algebraic-geometry
#polynomials
#commutative-algebra
#asymptotics
292
Views
Is there an intuitive explanation for the occurrence of e and pi in Stirling's approximation? - $n!\approx \sqrt{2\pi n} (n/e)^n$
Published on
25 Mar 2026 - 19:06
#asymptotics
#exponential-function
#gamma-function
#pi
#stirling-numbers
16
Views
Having same term in both sides of expression in asymptotic analysis
Published on
11 Mar 2026 - 7:59
#asymptotics
#computer-science
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