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On Certain Combinatorial Problems

American Journal of Physics, 1962
In a recent paper, McLachlan and Chamberlain have proposed and solved the following problem: To find the number W(n,m,M) of ways of distributing m indistinguishable objects into n boxes with no more than M in each box. We present in this paper two additional methods for solving this problem and give solutions to four problems proposed but not solved by
Rosenstock, H. B., Maradudin, A. A.
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Reducibility Among Combinatorial Problems

1972
Throughout the 1960s I worked on combinatorial optimization problems including logic circuit design with Paul Roth and assembly line balancing and the traveling salesman problem with Mike Held. These experiences made me aware that seemingly simple discrete optimization problems could hold the seeds of combinatorial explosions.
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On A Combinatorial Problem III

Canadian Mathematical Bulletin, 1964
A family of sets {Aα} is said by Miller [3] to have property B if there exists a set S which meets all the sets Aα and contains none of them. Property B has been extensively studied in several recent papers (see the references in [2] and the last chapter of P. Erdös and A. Hajnal, On chromatic number of graphs and set systems, Acta. Math. Acad.
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Combinatorial Optimization Problems

1999
Combinatorial optimization problems possess a discrete special structure, such that it is very difficult to develop general purpose test problems, as well as general purpose software for solving them. For the exact solution of these problems, usually an equivalent integer programming formulation is provided to an IP solver, that uses branch and bound ...
Christodoulos A. Floudas   +8 more
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Proteomics Facing the Combinatorial Problem

2009
A large number of scoring functions for ranking peptide matches to observed MS/MS spectra have been discussed in the literature. In contrast to scoring functions, search strategies have received less attention, and an accurate description of search algorithms is limited.
Rune, Matthiesen, António, Amorim
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Combinatorial Optimization Problems

2014
We consider combinatorial optimization problems (COP), i.e., finding extrema of an objective function on a combinatorial space. Many various important applied and theoretical problems of different degree of complexity can be presented as problems in graph theory.
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Integrative oncology: Addressing the global challenges of cancer prevention and treatment

Ca-A Cancer Journal for Clinicians, 2022
Jun J Mao,, Msce   +2 more
exaly  

A Combinatorial Problems

The American Mathematical Monthly, 1963
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Combinatorial Haplotyping Problems

2015
This chapter addresses the haplotyping problem for both a single individual and a set of individuals (a population). In the former case the input is haplotype data inconsistent with the existence of exactly two parents for an individual. This inconsistency is due to experimental errors and/or missing data.
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