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MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010
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Page 1: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

MASINGER group

Dr. Ferrante NeriDepartment of Mathematical Information Technology,

University of Jyväskylä, Finland

10th May 2010

Page 2: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

MASINGER group

Memetic Algorithms, Swarm Intelligence, Networks, Genetic and Evolutionary Robotics

Page 3: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

02/17/10

Group Members 1/2

Dr. Ferrante Neri

Dr. Ernesto Mininno

Dr. Ville Tirronen

Page 4: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

02/17/10

Group Members 2/2

Ph. Lic Matthieu Weber

Mr. Giovanni Iacca

Page 5: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

02/17/10

Structure of the Group

• Horizontal and Non-hierarchical• Everybody is fundamental within its role

JUST LIKE A FOOTBALL TEAM !!

Page 6: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

02/17/10

Research Topics at the first glance

Computational Intelligence Optimization

When the problem cannot be solved by means of an exact method due to the lack of differentiability or even analytic expression an alternative way must be found

Page 7: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Research Topics in details 1/2

Methodologies:– Memetic Computing

Encoding of culture into optimization algorithms, e.g. hybrid approaches, integration of knowledge– Differential Evolution

Specific Oprimization Algorithm for continuous problems

Page 8: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

02/17/10

Research Topics in details 2/2

Applications:– Evolutionary Optimization in the Presence

of Uncertainties

– Large Scale and Computationally Expensive Optimization Problems

Page 9: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Current Research Lines

Distributed Memetic/Evolutionary Algorithms

Compact Memetic/Evolutionary Algorithms

Page 10: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Distributed Algorithms• If a population is properly structured,

with no additional overhead, the performance might be significantly improved and thus highly dimensional problems (1000 D) can be handled.

Page 11: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Compact Algorithms

– belong to the class of Estimation Distribution Algorithms

– do not use a population of individuals– make use of a statistic representation of the

populationThis approach is necessary to solve complex optimization problems despite the absence of a full performance computer

Page 12: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Graphical Convergence Representation

Page 13: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Compact Algorithms in Real-World

AutomotiveAerospaceMedical engineeringRoboticsManufacturing

Performances depend on the control system tuning.

Page 14: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Application Example

•A cartesian robot controller for pick&place

•Compact algorithm to optimize the nonlinear controller (NN)

•The system has been optimized in orderto reject the unpredictable payload variation

•No external computer has been used

•Details on IEEE Computational IntelligenceMagazine, May 2010

Page 15: MASINGER group Dr. Ferrante Neri Department of Mathematical Information Technology, University of Jyväskylä, Finland 10th May 2010.

Questions?


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