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WG211/M16Laemmel: Difference between revisions
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Megamodels have been used in diverse contexts: | Megamodels have been used in diverse contexts: | ||
* model management | |||
* software architecture | |||
* technology documentation | |||
* et al. | |||
Megamodels reside at different abstraction levels: | Megamodels reside at different abstraction levels: | ||
* Scripting (in the scope of model repositories) | |||
* Modeling (in the scope of linguistic architecture) | |||
* Verification (in the scope of testing) | |||
* et al. | |||
We present a use case for compiling higher level megamodels to lower level megamodels. The domain of interest is concerned with software transformation---with bidirectional transformations specifically. The higher level is concerned with logic properties of transformations such as universal consistency properties between artifacts or interest. The lower level is concerned with testing-related properties around individual artifacts. | We present a use case for compiling higher level megamodels to lower level megamodels. The domain of interest is concerned with software transformation---with bidirectional transformations specifically. The higher level is concerned with logic properties of transformations such as universal consistency properties between artifacts or interest. The lower level is concerned with testing-related properties around individual artifacts. | ||
Revision as of 01:35, 5 August 2016
Ralf Lämmel: Compilation of megamodels
Megamodels have been used in diverse contexts:
- model management
- software architecture
- technology documentation
- et al.
Megamodels reside at different abstraction levels:
- Scripting (in the scope of model repositories)
- Modeling (in the scope of linguistic architecture)
- Verification (in the scope of testing)
- et al.
We present a use case for compiling higher level megamodels to lower level megamodels. The domain of interest is concerned with software transformation---with bidirectional transformations specifically. The higher level is concerned with logic properties of transformations such as universal consistency properties between artifacts or interest. The lower level is concerned with testing-related properties around individual artifacts.
