An institution theory of formal meta-modelling in graphically extended BNF

Meta-modelling plays an important role in model driven software development. In this paper, a graphic exten- sion of BNF (GEBNF) is proposed to define the abstract syn- tax of graphic modelling languages. From a GEBNF syntax definition, a formal predicate logic language can be induced so that meta-m...

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Bibliographic Details
Published in:Frontiers of Computer Science Vol. 6; no. 1; pp. 40 - 56
Main Author: ZHU, Hong
Format: Journal Article
Language:English
Published: Heidelberg Higher Education Press 01.02.2012
SP Higher Education Press
Springer Nature B.V
Subjects:
ISSN:1673-7350, 2095-2228, 1673-7466, 2095-2236
Online Access:Get full text
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Summary:Meta-modelling plays an important role in model driven software development. In this paper, a graphic exten- sion of BNF (GEBNF) is proposed to define the abstract syn- tax of graphic modelling languages. From a GEBNF syntax definition, a formal predicate logic language can be induced so that meta-modelling can be performed formally by spec- ifying a predicate on the domain of syntactically valid mod- els. In this paper, we investigate the theoretical foundation of this meta-modelling approach. We formally define the se- mantics of GEBNF and its induced predicate logic languages, then apply Goguen and Burstall's institution theory to prove that they form a sound and valid formal specification lan- guage for meta-modelling.
Bibliography:11-5731/TP
meta-modelling, modelling languages, abstractsyntax, semantics, graphic extension of BNF (GEBNF), for-mal logic, institution
Meta-modelling plays an important role in model driven software development. In this paper, a graphic exten- sion of BNF (GEBNF) is proposed to define the abstract syn- tax of graphic modelling languages. From a GEBNF syntax definition, a formal predicate logic language can be induced so that meta-modelling can be performed formally by spec- ifying a predicate on the domain of syntactically valid mod- els. In this paper, we investigate the theoretical foundation of this meta-modelling approach. We formally define the se- mantics of GEBNF and its induced predicate logic languages, then apply Goguen and Burstall's institution theory to prove that they form a sound and valid formal specification lan- guage for meta-modelling.
modelling languages
abstract syntax
formal logic
institution
Document accepted on :2011-09-30
meta-modelling
Document received on :2011-07-20
semantics
graphic extension of BNF (GEBNF)
ObjectType-Article-1
SourceType-Scholarly Journals-1
ObjectType-Feature-2
content type line 14
ISSN:1673-7350
2095-2228
1673-7466
2095-2236
DOI:10.1007/s11704-012-2902-4