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Topology optimization is a numerical method for determining optimal material distributions. Originally developed for stiffness optimization of elastic structures, the method has since then expanded to all kinds of other physics and multiphysics problems. Application areas rich on challenges are fluid and thermofluidic problems. Apart from the issues associated with efficient numerical solving of coupled fluid problems, various issues with regards to material interpolation models and boundary modelling and control provide additional challenges. | Topology optimization is a numerical method for determining optimal material distributions. Originally developed for stiffness optimization of elastic structures, the method has since then expanded to all kinds of other physics and multiphysics problems. Application areas rich on challenges are fluid and thermofluidic problems. Apart from the issues associated with efficient numerical solving of coupled fluid problems, various issues with regards to material interpolation models and boundary modelling and control provide additional challenges. | ||
| − | The talk will review recent activities on topology optimization of thermofluidic problems within the TopOpt group. On the parameterization side we discuss pros and cons between element-based (fictitious domain) and boundary tracking topology optimization formulations as well as comparisons between Finite Element and Lattice Boltzman formulations. On the application side we discuss recent applications within systematic design of active and passive (natural convection) cooling devices, heat exchangers, as well as simplified models for fire-protection of structures. | + | The talk will review recent activities on topology optimization of thermofluidic problems within the TopOpt group. On the parameterization side we discuss pros and cons between element-based (fictitious domain) and boundary tracking topology optimization formulations [<span id='cite-1'></span>[[#1|1]]] as well as comparisons between Finite Element and Lattice Boltzman formulations. On the application side we discuss recent applications within systematic design of active and passive [<span id='cite-1'></span>[[#1|1]]] (natural convection) cooling devices, heat exchangers, as well as simplified models for fire-protection of structures. |
== Recording of the presentation == | == Recording of the presentation == | ||
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* [//congress.cimne.com/coupled2015/frontal/default.asp IV Coupled] Official Website of the Conference. | * [//congress.cimne.com/coupled2015/frontal/default.asp IV Coupled] Official Website of the Conference. | ||
* [//www.cimnemultimediachannel.com/ CIMNE Multimedia Channel] | * [//www.cimnemultimediachannel.com/ CIMNE Multimedia Channel] | ||
| + | |||
| + | ==References== | ||
| + | <div id="1"></div> | ||
| + | [[#cite-1|[1]]] Christiansen, A.; Nobel-Jørgensen, M.; Aage, N.; Sigmund, O. and Bærentzen, J., Topology | ||
| + | optimization using an explicit interface representation, Structural and Multidisciplinary | ||
| + | Optimization, 2014, 49, 387-399. | ||
| + | <div id="2"></div> | ||
| + | [[#cite-2|[2]]] Alexandersen, J.; Aage, N.; Andreasen, C. and Sigmund, O., Topology optimisation for natural | ||
| + | convection problems, International Journal for Numerical Methods in Fluids, 2014, 76, 699- | ||
| + | 721. | ||
Latest revision as of 16:57, 20 July 2016
Abstract
Topology optimization is a numerical method for determining optimal material distributions. Originally developed for stiffness optimization of elastic structures, the method has since then expanded to all kinds of other physics and multiphysics problems. Application areas rich on challenges are fluid and thermofluidic problems. Apart from the issues associated with efficient numerical solving of coupled fluid problems, various issues with regards to material interpolation models and boundary modelling and control provide additional challenges.
The talk will review recent activities on topology optimization of thermofluidic problems within the TopOpt group. On the parameterization side we discuss pros and cons between element-based (fictitious domain) and boundary tracking topology optimization formulations [1] as well as comparisons between Finite Element and Lattice Boltzman formulations. On the application side we discuss recent applications within systematic design of active and passive [1] (natural convection) cooling devices, heat exchangers, as well as simplified models for fire-protection of structures.
Recording of the presentation
| Location: San Servolo Complex. |
| Date: 18 - 20 May 2015, San Servo Island, Venice, Italy. |
General Information
- Location: San Servolo Complex, Venice, Italy.
- Date: 18 - 20 May 2015, San Servo Island, Venice, Italy.
- Secretariat: International Center for Numerical Methods in Engineering (CIMNE).
External Links
- IV Coupled Official Website of the Conference.
- CIMNE Multimedia Channel
References
[1] Christiansen, A.; Nobel-Jørgensen, M.; Aage, N.; Sigmund, O. and Bærentzen, J., Topology optimization using an explicit interface representation, Structural and Multidisciplinary Optimization, 2014, 49, 387-399.
[2] Alexandersen, J.; Aage, N.; Andreasen, C. and Sigmund, O., Topology optimisation for natural convection problems, International Journal for Numerical Methods in Fluids, 2014, 76, 699- 721.
Document information
Published on 30/06/16
Licence: CC BY-NC-SA license
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