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Co-Algebraic Models for Quantitative Spatial Logics
@INPROCEEDINGS{CF:STLCS,
title = {{Co-Algebraic Models for Quantitative Spatial Logics}},
author = {{Vincenzo} {Ciancia} and {Gianluigi} {Ferrari}},
booktitle = {Quantitative Aspects of Programming Languages (QAPL'07)},
abstract = {We introduce a class of coalgebraic models and a family of modal logics that support the specification of spatial properties of distributed applications. The evaluation of a formula yields a value in a suitable multi-valued algebraic structure, giving a measure of the satisfaction of a requirement, induced by the decomposition of a system into subsystems, meant as available resources. As semantic domain we consider certain algebraic structures, called c-semirings, that allow us to generalize boolean logics to the multi-valued case, while keeping a number of the axioms of boolean algebras. Under suitable conditions on the structure of c-semirings, we show that, even if our logical formalisms are equipped with spatial operators, the interpretation of formulas fully characterizes bisimilarity.},
year = {2007},
url = {http://www.di.unipi.it/~ciancia/content/c-semirings_spatial.pdf},
keywords = {c-semirings, coalgebras, model checking, quality of service},
partner = {PISA},
school = {Ph.D. school in Computer Science},
status = {public},
task = {T3.2, T3.3},
}
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