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Remarks on Bell and higher order Bell polynomials and numbers
by
Ricci, Paolo Emilio
, Natalini, Pierpaolo
in
Combinatorial analysis
/ Composite functions
/ Derivatives
/ Mathematical analysis
/ Polynomials
2016
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Remarks on Bell and higher order Bell polynomials and numbers
by
Ricci, Paolo Emilio
, Natalini, Pierpaolo
in
Combinatorial analysis
/ Composite functions
/ Derivatives
/ Mathematical analysis
/ Polynomials
2016
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Remarks on Bell and higher order Bell polynomials and numbers
Journal Article
Remarks on Bell and higher order Bell polynomials and numbers
2016
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Overview
We recover a recurrence relation for representing in an easy form the coefficients of the Bell polynomials, which are known in literature as the partial Bell polynomials. Several applications in the framework of classical calculus are derived, avoiding the use of operational techniques. Furthermore, we generalize this result to the coefficients of the second-order Bell polynomials, i.e. of the Bell polynomials relevant to nth derivative of a composite function of the type f(g(h(t))). The second-order Bell polynomials and the relevant Bell numbers are introduced. Further extension of the nth derivative of M-nested functions is also touched on.
Publisher
Taylor & Francis Ltd
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