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Stirling numbers

   Also found in: Wikipedia 0.01 sec.
Stirling numbers [′stir·liŋ ‚nəm·bərz]
(mathematics)
The coefficients which occur in the Stirling interpolation formula for a difference operator.


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1) where s(n, k) are the signless stirling numbers of the first kind, i.
In the case where Z is a hypercube with edges parallel to those of the objects, the expected value of this natural estimator, or reduced mean connectivity (RMC), is equal to [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (4) In this expression, a is the edge length of the hypercubic field, and the S(i, j)'s are the Stirling numbers of the second kind (cf.
The name comes from relations with the Stirling numbers, see (6).
 
 
 
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