Question

Stirling numbers of the second kind $S (r,k)$ - does one ever sum over $r$?

score 2.2k · Answer 1 · 2011-01-27 20:08:44

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Stirling numbers of the second kind $S (r,k)$ - does one ever sum over $r$?

Published on 27 Jan 2011 - 20:08

score 971 · Answer 2 · 2011-02-11 15:27:58

971

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Stirling numbers of the second kind with max cardinality

Published on 11 Feb 2011 - 15:27

score 1.1k · Answer 3 · 2011-02-18 16:37:11

1.1k

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Computing the Coefficients of a Polynomial in the Binomial Basis

Published on 18 Feb 2011 - 16:37

score 680 · Answer 4 · 2011-03-02 09:07:27

680

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Is this identity involving Stirling numbers of the first kind well-known?

Published on 02 Mar 2011 - 9:07

score 477 · Answer 5 · 2011-03-05 10:02:13

477

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How to prove the equality $\sum_{j=0}^n (x)^j (-1)^{n-j} \left\{{n \atop j}\right\} = x^n$?

Published on 05 Mar 2011 - 10:02

score 1.6k · Answer 6 · 2011-03-13 19:30:12

1.6k

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Formula for $\sum_{k=0}^n S(n,k) k$, where $S(n,k)$ is a Stirling number of the second kind?

Published on 13 Mar 2011 - 19:30

score 1.3k · Answer 7 · 2011-04-02 04:27:09

1.3k

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Stirling Number of the Second Kind Identity

Published on 02 Apr 2011 - 4:27

score 5k · Answer 8 · 2011-04-20 20:08:23

5k

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Stirling number of the first kind: Proof of Recursion formula

Published on 20 Apr 2011 - 20:08

score 2.4k · Answer 9 · 2011-05-14 11:04:05

2.4k

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Proving function for Stirling Numbers of the Second Kind

Published on 14 May 2011 - 11:04

score 249 · Answer 10 · 2011-05-21 14:56:06

249

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Define term using Stirling Numbers

Published on 21 May 2011 - 14:56

score 2.6k · Answer 11 · 2011-05-29 20:51:41

2.6k

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Stirling Numbers and inverse matrices

Published on 29 May 2011 - 20:51

score 465 · Answer 12 · 2011-06-22 06:12:53

465

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Computing Stirling cycle and subset numbers with minimal storage

Published on 22 Jun 2011 - 6:12

score 2.2k · Answer 13 · 2011-11-06 15:29:40

2.2k

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About the Stirling number of the second kind

Published on 06 Nov 2011 - 15:29

score 1.9k · Answer 14 · 2011-12-03 18:35:23

1.9k

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Stirling Numbers of the Second Kind

Published on 03 Dec 2011 - 18:35

score 2.1k · Answer 15 · 2011-12-05 04:33:51

2.1k

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Stirling Numbers of the Second Kind and Finding a General Formula

Published on 05 Dec 2011 - 4:33

List Question

Stirling numbers of the second kind $S (r,k)$ - does one ever sum over $r$?

Stirling numbers of the second kind with max cardinality

Computing the Coefficients of a Polynomial in the Binomial Basis

Is this identity involving Stirling numbers of the first kind well-known?

How to prove the equality $\sum_{j=0}^n (x)^j (-1)^{n-j} \left\{{n \atop j}\right\} = x^n$?

Formula for $\sum_{k=0}^n S(n,k) k$, where $S(n,k)$ is a Stirling number of the second kind?

Stirling Number of the Second Kind Identity

Stirling number of the first kind: Proof of Recursion formula

Proving function for Stirling Numbers of the Second Kind

Define term using Stirling Numbers

Stirling Numbers and inverse matrices

Computing Stirling cycle and subset numbers with minimal storage

About the Stirling number of the second kind

Stirling Numbers of the Second Kind

Stirling Numbers of the Second Kind and Finding a General Formula

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