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Space-filling experimental designs for constrained design spaces
Engineering Optimization, 2018Conventional space-filling experimental design provides uniform coverage of a hypercube design space. When constraints are imposed, the results may contain many infeasible points.
Zeping Wu +5 more
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Design space abstraction and metamodeling for embedded systems design space exploration
Proceedings of the 7th International Workshop on Model-Based Methodologies for Pervasive and Embedded Software, 2010In this paper, we present a design space exploration (DSE) method for embedded systems, which represents the design space as a categorical graph product, in order to overcome the challenge of performing multiple DSE activities, such as task mapping, processor allocation, and software binding. Moreover, the method adopts a Model-Driven Engineering (MDE)
Marcio Ferreira da Silva Oliveira +3 more
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AIAA Space Architecture Symposium, 2002
The aim of this paper is underline why the designer must really become a central figure in space research programs that involve human presence focussing the attention on the importance of theoretical and methodological approach “half way between design and human sciences”.
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The aim of this paper is underline why the designer must really become a central figure in space research programs that involve human presence focussing the attention on the importance of theoretical and methodological approach “half way between design and human sciences”.
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Canadian Theatre Review, 1975
Josef Svoboda, chief designer of the National Theatre of Czechslovakia, spent time in Canada recently overseeing a touring exhibition of his work. He was interviewed for CTR by Peter Perina, one of the organizers of the exhibit.
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Josef Svoboda, chief designer of the National Theatre of Czechslovakia, spent time in Canada recently overseeing a touring exhibition of his work. He was interviewed for CTR by Peter Perina, one of the organizers of the exhibit.
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2010
In the analysis of artifacts above, we observed that the mask of every binary, uniform, stationary scheme can be expressed as the product of a number of \( \sigma = (1 + z)/2\sqrt z \) factors and a further factor called the kernel. Then we saw that the kernel itself can be expressed as the sum of a number of terms, each of which is just a constant ...
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In the analysis of artifacts above, we observed that the mask of every binary, uniform, stationary scheme can be expressed as the product of a number of \( \sigma = (1 + z)/2\sqrt z \) factors and a further factor called the kernel. Then we saw that the kernel itself can be expressed as the sum of a number of terms, each of which is just a constant ...
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On the design of hyper “spaces”
Communications of the ACM, 1995Andreas Dieberger, Jay D. Bolter
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