Matthew John Craven

Dr. Matthew John Craven

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Research Focus & Metrics

Academic Career Length

20Years (2007-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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PMPawel Lukasz Manikowski
Pawel Lukasz Manikowski
DWDavid Walker
David Walker
MCMatthew John Craven
Matthew John Craven
Wind farm layout optimisation has become a very challenging and widespread problem in recent years. In many publications, the main goal is to achieve the maximum power output and minimum wind farm cost. This may be accomplished by applying single or multi-objective optimisation techniques. In this paper, we apply a single objective hill-climbing algorithm (HCA) and three multi-objective evolutionary algorithms (NSGA-II, SPEA2 and PESA-II) to a well-known benchmark optimisation problem proposed by Mosetti et al., which includes three different wind scenarios. We achieved better results by applying single- and multi-objective algorithms. Furthermore, we showed that the best performing multi-objective algorithm was NSGA-II. Finally, an extensive comparison of the results of past publications is made.

1 March 2020 in Applied Soft Computing
Verified
Journal Article
Closed access
DWDavid J. Walker
David J. Walker
MCMatthew John Craven
Matthew John Craven

13 February 2020 in Journal of the Operational Research Society
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Journal Article
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DGDavid I. Graham
David I. Graham
MCMatthew John Craven
Matthew John Craven
Real-world portfolio optimisation problems are often NP-hard, their efficient frontiers (EFs) in practice being calculated by randomised algorithms. In this work, a deterministic method of decomposition of EFs into a short sequence of sub-EFs is presented. These sub-EFs may be calculated by a quadratic programming algorithm, the collection of such sub-EFs then being subjected to a sifting process to produce the full EF. Full EFs of portfolio optimisation problems with small-cardinality constraints are computed to a high resolution, providing a fast and practical alternative to randomised algorithms. The method may also be used with other practical classes of portfolio problems, complete with differing measures of risk. Finally, it is shown that the identified sub-EFs correspond closely to local optima of the objective function of a case study evolutionary algorithm.

14 June 2025 in Ocean Engineering
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Journal Article
Open access
ARAdam Roberts
Adam Roberts
FPFrédéric Le Pivert
Frédéric Le Pivert
SKSaied Kazemi
Saied Kazemi
TTTom Tosdevin
Tom Tosdevin
ALAdán López-Santander
Adán López-Santander
Lars JohanningLars Johanning
Lars Johanning

5 March 2025 in Applied Ocean Research
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Journal Article
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FPFrédéric Le Pivert
Frédéric Le Pivert
ARAdam Roberts
Adam Roberts
ALAdán López-Santander
Adán López-Santander
MCMatthew John Craven
Matthew John Craven
SKSaeid Kazemi
Saeid Kazemi

7 March 2022 in IEEE Transactions on Evolutionary Computation
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Journal Article
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MWMathew J. Walter
Mathew J. Walter
DWDavid Walker
David Walker
MCMatthew John Craven
Matthew John Craven
This work assesses the efficacy of evolutionary algorithms (EAs) using an intuitive Multi-Dimensional Scaling (MDS) visualisation of the evolution of a population. We propose the use of Landmark Multi-Dimensional Scaling (LMDS) to overcome computational challenges inherent to visualising many-objective and complex problems with MDS. For the benchmark problems we tested, LMDS is akin to MDS visually, whilst requiring less than 1% of the time and memory necessary to produce an MDS visualisation of the same objective space solutions, leading to the possibility of online visualisations for multi-and many-objective optimisation evaluation. Using multi-and many-objective problems from the DTLZ and WFG benchmark test suites, we analyse how Landmark MDS visualisations can offer far greater insight into algorithm performance than using traditional algorithm performance metrics such as hypervolume alone, and can be used to complement explicit performance metrics. Ultimately, this visualisation allows visual identification of problem features and assists the decision maker in making intuitive recommendations for algorithm parameters/operators for creating and testing better EAs to solve multi-and many-objective problems.