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Johannes Trost

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asymptotics

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Votes Activity Newest Views Added
130
votes
63
answers
28k
views

Important formulas in combinatorics

co.combinatorics big-list
Jul 14 at 15:12 Martin Sleziak 4,232
71
votes
1
answer
6k
views

A hard integral identity on MATH.SE

ca.classical-analysis-and-odes integration
Feb 18 '14 at 15:23 Community♦ 1
50
votes
6
answers
2k
views

Why does $d^n \exp(-x-x^{-1})/(dx)^n$ only have $n$ positive real zeroes?

ca.classical-analysis-and-odes real-analysis polynomials
Dec 23 '15 at 20:22 Community♦ 1
46
votes
2
answers
3k
views

A strengthening of the Cauchy-Schwarz inequality

fa.functional-analysis linear-algebra inequalities
Jun 2 '18 at 21:24 GH from MO 76.4k
34
votes
3
answers
4k
views

Solve in positive integers: $n!=m(m+1)$

diophantine-equations nt.number-theory
Aug 16 '16 at 23:15 Community♦ 1
31
votes
1
answer
979
views

Finding a path through real rooted polynomials

ca.classical-analysis-and-odes polynomials inequalities
May 27 '18 at 22:08 Alexandre Eremenko 68.3k
30
votes
1
answer
1k
views

Mysterious symmetry - in search for a bijection

co.combinatorics permutations q-analogs catalan-numbers bijective-combinatorics
Mar 1 '18 at 18:18 Zachary Hamaker 1,386
28
votes
2
answers
2k
views

A new way of approaching the pole of the Riemann zeta function - and a new conjectured formula

ca.classical-analysis-and-odes special-functions asymptotics riemann-zeta-function
Dec 2 '19 at 12:33 Wolfgang 11.8k
28
votes
4
answers
3k
views

The function $\sum_{0}^{\infty} x^n/n^n$

special-functions sequences-and-series teaching
Jan 7 '19 at 17:25 Alexandre Eremenko 68.3k
26
votes
3
answers
2k
views

An explicit series representation for the analytic tetration with complex height

ca.classical-analysis-and-odes sequences-and-series conjectures fractional-iteration analytic-continuation
Jun 9 '17 at 3:06 ěŕëĺíüęŕ͘  ěţěëŕ 5,763
26
votes
2
answers
725
views

Symmetric strengthening of the Cauchy-Schwarz inequality

fa.functional-analysis linear-algebra matrices inequalities
Nov 19 '18 at 9:56 Mahdi 1,961
26
votes
4
answers
2k
views

$\binom{x}{2}+\binom{x}{4}+\cdots+\binom{x}{2u}$ is a convex function on $[0,+\infty)$?

co.combinatorics pr.probability real-analysis polynomials
Jun 23 '17 at 18:32 esg 2,527
22
votes
6
answers
1k
views

Number of collinear ways to fill a grid

co.combinatorics enumerative-combinatorics recreational-mathematics sage
Feb 5 at 21:54 atenao 91
21
votes
2
answers
481
views

Do these polynomials have alternating coefficients?

co.combinatorics pr.probability polynomials random-graphs recurrences
Oct 9 '17 at 7:19 მამუკა ჯიბლაძე 15.4k
19
votes
4
answers
1k
views

Are surjections $[n]\to [k]$ more common than injections $[k]\to [n]$?

co.combinatorics binomial-coefficients stirling-numbers
Jul 4 '17 at 1:50 Filip Nikšić 453
18
votes
0
answers
705
views

A question related to Hofstadter-Conway \$10000 sequence

nt.number-theory sequences-and-series limits-and-convergence integer-sequences
Aug 17 at 9:11 Alkan 583
17
votes
2
answers
631
views

Does the mean ratio of the perimeter to the hypotenuse of right triangles converge to $1 + \dfrac{4}{\pi}$?

nt.number-theory analytic-number-theory
Oct 7 '19 at 15:12 Michael Hardy 9,018
17
votes
2
answers
877
views

A conjecture harmonic numbers

nt.number-theory co.combinatorics permutations enumerative-combinatorics integer-sequences
Nov 20 at 16:50 Max Alekseyev 18.5k
17
votes
1
answer
1k
views

A conjecture of Littlewood

cv.complex-variables inequalities
Oct 25 '18 at 19:21 BigM 1,533
16
votes
1
answer
1k
views

More mysteries about the zeros of the Riemann zeta function

cv.complex-variables analytic-number-theory riemann-zeta-function riemann-hypothesis conjectures
Jan 9 at 17:10 Vincent Granville 1,415
16
votes
1
answer
760
views

Fourier transform of $f_a(x)= a^{-2}\exp(-|x|^a)$, $a \in (0,2)$, is decreasing in $a$

pr.probability ca.classical-analysis-and-odes fourier-analysis fourier-transform integral-transforms
Jan 4 at 6:02 Community♦ 1
16
votes
5
answers
2k
views

Expected value of determinant of simple infinite random matrix

pr.probability random-matrices determinants matrix-theory
Apr 8 '18 at 18:55 Community♦ 1
16
votes
3
answers
727
views

Show that $(\sum_{k=1}^{n}x_{k}\cos{k})^2+(\sum_{k=1}^{n}x_{k}\sin{k})^2\le (2+\frac{n}{4})\sum_{k=1}^{n}x^2_{k}$

reference-request inequalities trigonometric-sums
Mar 18 '20 at 19:30 Ivan Meir 3,293
15
votes
0
answers
637
views

Prove $\int_{0}^{\infty} \cos(\omega x) \exp(-x^{\alpha}) \, {\rm d} x \ge {\alpha^2 \sqrt{\pi} \over 8} \exp \left( -\frac{\omega^2}{4} \right)$

pr.probability real-analysis inequalities fourier-analysis special-functions
Aug 7 at 4:33 Tanya Vladi 401
15
votes
3
answers
2k
views

Asymptotic expansion of $\sum\limits_{n=1}^{\infty} \frac{x^{2n+1}}{n!{\sqrt{n}} }$

fa.functional-analysis ca.classical-analysis-and-odes real-analysis sequences-and-series asymptotics
Apr 4 '17 at 18:07 Community♦ 1
14
votes
0
answers
662
views

Lower bounds on analytic functions connected to Fox H

fa.functional-analysis pr.probability real-analysis special-functions analytic-functions
Jul 1 at 19:55 Tanya Vladi 401
14
votes
7
answers
2k
views

A special type of generating function for Fibonacci

nt.number-theory reference-request co.combinatorics generating-functions
Feb 22 '20 at 11:41 Wolfgang 11.8k
14
votes
2
answers
787
views

Formula for volume of $n$-ball for negative $n$

co.combinatorics gamma-function
Oct 10 at 13:22 Anixx 7,214
14
votes
1
answer
306
views

Asymptotic behavior of sum linked with Lagrange interpolation

nt.number-theory asymptotics interpolation
Nov 6 '18 at 6:27 Fedor Petrov 77.2k
13
votes
0
answers
518
views

Nice proof of inequality $(1-x^p)^{1/p}(1-x^q)^{1/q}\ge (1-x)(1+x^c)^{1/c}$ where $2^{1/c} = p^{1/p} q^{1/q}$?

inequalities
Oct 8 '19 at 11:29 George Shakan 2,153
1
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