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15
324
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leading behavior of $y''=\sqrt{x} y$ at $0$

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#ordinary-differential-equations #asymptotics
104
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Nontrivial solutions to $\sum f(x) - \int f(x) = \gamma $?

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#calculus #real-analysis #asymptotics #monotone-functions #euler-mascheroni-constant
355
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Asymptotic notations and inequalities

Published on
#inequality #asymptotics
51
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Example for this criterion?

Published on
#real-analysis #sequences-and-series #limits #asymptotics
418
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How to minimize a function following an asymptotic pattern?

Published on
#asymptotics #nonlinear-optimization #regression #linear-regression
441
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how fit a model with data following asymptotic / sigmoid pattern

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#asymptotics #regression #linear-regression
41
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The impact of asymptotic rates in non asymptotic setting

Published on
#calculus #asymptotics
284
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WKB (perturbation) theory

Published on
#ordinary-differential-equations #asymptotics #perturbation-theory
597
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Visualize $T(n)=2T(n/2)+O(n)=O(n\log(n))$ on a Tree

Published on
#recurrence-relations #asymptotics #recursion #recursive-algorithms
439
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Asymptotic approximation for $\epsilon^2 y'' = axy$

Published on
#ordinary-differential-equations #asymptotics #perturbation-theory
121
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Is my argument true : prove that $\int_0^\infty \frac{f}{\lambda +g}\sim\frac{1}{\lambda }\int_0^\infty f.$

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#real-analysis #integration #proof-verification #asymptotics
52
Views

If $f(x)=o(g(x))$ prove that $\int_a^x f(t)dt=C+o\left(\int_a^x g(t)dt\right)$

Published on
#real-analysis #asymptotics
370
Views

Laplace method (or other integral asymptotic) with near-corner

Published on
#real-analysis #integration #asymptotics
7.7k
Views

How can I prove that $\log^k(n) = O(n^\epsilon)$?

Published on
#calculus #asymptotics
85
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Is it possible to extend the notion of $H$-convergence to the case of distributions?

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#convergence-divergence #asymptotics #sobolev-spaces #distribution-theory #weak-convergence

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