denotational semantic
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2015 ◽  
Vol 51 (1) ◽  
Author(s):  
Chariton Charitonidis

AbstractThis study deals with the morphology-pragmatics interface in Modern Greek compounding. The object of investigation are 64 compounds explicitly marked for stance. It is shown that the linking of denotational (semantic and/or categorial) and socioexpressive (pragmatic) heads defines the different classes of compounds in a highly restrictive manner. The threefold negative socio-expressive structure of the verbal derivatives in -(i)áz(o) shows up in the compounds as well. It is concluded that, in both verbal derivation and compounding, the morphology-pragmatics interface recruits specific denotational structures for its expression.


Author(s):  
Yingxu Wang ◽  
Xinming Tan

Real-time process algebra (RTPA) is a form of denotational mathematics for dealing with fundamental system behaviors such as timing, interrupt, concurrency, and event/time/interrupt-driven system dispatching. Because some key RTPA processes cannot be described adequately in conventional denotational semantic paradigms, a new framework for modeling time and processes is sought in order to represent RTPA in denotational semantics. Within this framework, time is modeled by the elapse of process execution. The process environment encompasses states of all variables represented as mathematical maps, which project variables to their corresponding values. Duration is introduced as a pair of time intervals and the environment to represent the changes of the process environment during a time interval. Temporal ordered durations and operations on them are used to denote process executions. On the basis of these means, a comprehensive set of denotational semantics for RTPA are systematically developed and formally expressed.


2001 ◽  
Vol 11 (02n03) ◽  
pp. 363-374 ◽  
Author(s):  
MINYI GUO

It is important for programmers to understand the semantics of a programming language. However, little work has been done about the semantic descriptions of HPF-like data-parallel languages. In this paper, we first define a simple language [Formula: see text], which includes the principal facilities of a data-parallel language such as HPF. Then we present a denotational semantic model of [Formula: see text]. It is useful for understanding the components of an HPF-like language, such as data alignment and distribution directives, forall data-parallel statements.


1980 ◽  
Vol 9 (118) ◽  
Author(s):  
Peter D. Mosses

<br /> It is suggested that denotational semantic definitions of programming languages should be based on a small number of abstract data types, each embodying a fundamental concept of computation. Once these fundamental abstract data types have been implemented in a particular target language (e.g. stack-machine code), it is a simple matter to construct a correct compiler for any source language from its denotational semantic definition. The approach is illustrated by constructing a compiler similar to the one which was proved correct by Thatcher, Wagner <em>Et</em> Wright ( 1979). Some familiarity with many-sorted algebras is presumed.


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