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Constrained Integer Partitions
2004We consider the problem of partitioning n integers into two subsets of given cardinalities such that the discrepancy, the absolute value of the difference of their sums, is minimized. The integers are i.i.d. random variables chosen uniformly from the set {1,...,M}. We study how the typical behavior of the optimal partition depends on n,M and the bias s,
Stephan Mertens+3 more
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On Intersecting Properties of Partitions of Integers
Combinatorics, Probability and Computing, 2005We derive a generalization of a theorem of Raimi proving there is a partition of natural numbers with given densities of classes which meet structured translates of any other class of a partition of natural numbers.
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Integer Partitions with Even Parts Below Odd Parts and the Mock Theta Functions
Annals of Combinatorics, 2018G. Andrews
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The Riemann Zeta Function With Even Arguments as Sums Over Integer Partitions
The American mathematical monthly, 2017M. Merca
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2013
This chapter is aimed at studying generating functions in their application to the theory of integer partitions. Historically, this area marks the beginning of modern combinatorics in the form of a very large number discoveries mainly by Euler and later by many others such as Gauss, Jacobi, Sylvester and Ramanujan.
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This chapter is aimed at studying generating functions in their application to the theory of integer partitions. Historically, this area marks the beginning of modern combinatorics in the form of a very large number discoveries mainly by Euler and later by many others such as Gauss, Jacobi, Sylvester and Ramanujan.
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Parallel and sequential dynamics of two discrete models of signed integer partitions
Applied Mathematics and Computation, 2014G. Chiaselotti, T. Gentile, P. Oliverio
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Mixtures and limits of symmetric random integer partitions
, 2012M. Gasparini
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