Optimization theory for noise and vibration performance || Prof. Ming ZHOU & Tom GOODWIN

Welcome to the series of videos recorded in the framework of the No2Noise EU project (no2noise.eu/).
This video is a part of the Network Short Course 4 (NSC4) related to "The challenge of designing optimal multifunctional structures".
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Presentation title: Optimization theory and applications for noise and vibration performance
Speaker: Prof. Ming ZHOU & Tom GOODWIN - Altair (USA & UK)
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Other videos in this series :
- Aero applications: On the application of porous materials for aerodynamic and aeroacoustic purposes by Prof. Mahdi AZARPEYVAND - University of Bristol (UK) • Applications of porous...
- Optimization approaches: Hyper heuristics & other general methods by Prof. Andrew PARKES & Prof. Ender OZCAN - University of Nottingham (UK) • Optimization approache...
- Marine applications: Acoustic modelling of soft media with resonant inclusions by Dr. Gyani SHANKAR SHARMA - University of New South Wales (Australia) • Marine applications: A...
- Automotive applications: CAE Evolution for vehicle electrificiation and model order reduction by Dr. Philippe MORDILLAT - Renault (France) • CAE Evolution for vehi...
- ESR1 : Multiscale numerical modelling of porous composite structures by Abhilash SREEKUMAR (University of Nottingham, UK) • Multiscale numerical m...
- ESR2 : Advanced vibro-acoustic condensed models for modelling multilayer structures by Arasan UTHAYASURIYAN (Matelys - Research Lab, France) • Multiscale numerical m...
- ESR3 : Heuristics and metaheuristics in porous topology optimisation by Vivek RAMAMOORTHY (University of Nottingham, UK) • Heuristics and metaheu...
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For the reactive applications on the vibro-acoustic topics: apmr.matelys.com/
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No2Noise is a project that is funded by the European Commission under Marie Skłodowska-Curie Actions | Horizon 2020 (Grant No. 765472). More information: no2noise.eu/

[@ManuelRamsaier]

Watching Ming explain topology optimization - it doesn't get any better than that. Very well done :)