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Randomized Parameterized Algorithms for the Kidney Exchange Problem
by
Fu, Bin
, Feng, Qilong
, Lin, Mugang
, Wang, Jianxin
in
Algorithms
/ Altruism
/ Approximation
/ Chains
/ Decomposition
/ Exchanging
/ Graph theory
/ Integer programming
/ kidney exchange problem
/ Kidneys
/ multilinear monomial detection
/ Parameterization
/ parameterized algorithm
/ Patients
/ random partitioning
/ randomized algorithm
/ Transplants
/ Transplants & implants
2019
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Randomized Parameterized Algorithms for the Kidney Exchange Problem
by
Fu, Bin
, Feng, Qilong
, Lin, Mugang
, Wang, Jianxin
in
Algorithms
/ Altruism
/ Approximation
/ Chains
/ Decomposition
/ Exchanging
/ Graph theory
/ Integer programming
/ kidney exchange problem
/ Kidneys
/ multilinear monomial detection
/ Parameterization
/ parameterized algorithm
/ Patients
/ random partitioning
/ randomized algorithm
/ Transplants
/ Transplants & implants
2019
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Do you wish to request the book?
Randomized Parameterized Algorithms for the Kidney Exchange Problem
by
Fu, Bin
, Feng, Qilong
, Lin, Mugang
, Wang, Jianxin
in
Algorithms
/ Altruism
/ Approximation
/ Chains
/ Decomposition
/ Exchanging
/ Graph theory
/ Integer programming
/ kidney exchange problem
/ Kidneys
/ multilinear monomial detection
/ Parameterization
/ parameterized algorithm
/ Patients
/ random partitioning
/ randomized algorithm
/ Transplants
/ Transplants & implants
2019
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Randomized Parameterized Algorithms for the Kidney Exchange Problem
Journal Article
Randomized Parameterized Algorithms for the Kidney Exchange Problem
2019
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Overview
In order to increase the potential kidney transplants between patients and their incompatible donors, kidney exchange programs have been created in many countries. In the programs, designing algorithms for the kidney exchange problem plays a critical role. The graph theory model of the kidney exchange problem is to find a maximum weight packing of vertex-disjoint cycles and chains for a given weighted digraph. In general, the length of cycles is not more than a given constant L (typically 2 ≤ L ≤ 5), and the objective function corresponds to maximizing the number of possible kidney transplants. In this paper, we study the parameterized complexity and randomized algorithms for the kidney exchange problem without chains from theory. We construct two different parameterized models of the kidney exchange problem for two cases L = 3 and L ≥ 3, and propose two randomized parameterized algorithms based on the random partitioning technique and the randomized algebraic technique, respectively.
Publisher
MDPI AG
Subject
MBRLCatalogueRelatedBooks
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