Abstract:
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In this paper, we generalise the semantics of ASL including
the three behavioural operators for a fixed but
arbitrary algebraic institution. After that,
we define a behavioural algebraic institution which
is used to give an alternative semantics of the
behavioural operators, to define the normal forms
of the both semantics of behavioural operators and to relate both
semantics. Finally, we present a higher-order behavioural
algebraic institution. |