824 research outputs found
Process algebra with strategic interleaving
In process algebras such as ACP (Algebra of Communicating Processes),
parallel processes are considered to be interleaved in an arbitrary way. In the
case of multi-threading as found in contemporary programming languages,
parallel processes are actually interleaved according to some interleaving
strategy. An interleaving strategy is what is called a process-scheduling
policy in the field of operating systems. In many systems, for instance
hardware/software systems, we have to do with both parallel processes that may
best be considered to be interleaved in an arbitrary way and parallel processes
that may best be considered to be interleaved according to some interleaving
strategy. Therefore, we extend ACP in this paper with the latter form of
interleaving. The established properties of the extension concerned include an
elimination property, a conservative extension property, and a unique expansion
property.Comment: 19 pages, this version is a revision of the published versio
Probabilistic thread algebra
We add probabilistic features to basic thread algebra and its extensions with
thread-service interaction and strategic interleaving. Here, threads represent
the behaviours produced by instruction sequences under execution and services
represent the behaviours exhibited by the components of execution environments
of instruction sequences. In a paper concerned with probabilistic instruction
sequences, we proposed several kinds of probabilistic instructions and gave an
informal explanation for each of them. The probabilistic features added to the
extension of basic thread algebra with thread-service interaction make it
possible to give a formal explanation in terms of non-probabilistic
instructions and probabilistic services. The probabilistic features added to
the extensions of basic thread algebra with strategic interleaving make it
possible to cover strategies corresponding to probabilistic scheduling
algorithms.Comment: 25 pages (arXiv admin note: text overlap with arXiv:1408.2955,
arXiv:1402.4950); some simplifications made; substantially revise
A thread calculus with molecular dynamics
We present a theory of threads, interleaving of threads, and interaction
between threads and services with features of molecular dynamics, a model of
computation that bears on computations in which dynamic data structures are
involved. Threads can interact with services of which the states consist of
structured data objects and computations take place by means of actions which
may change the structure of the data objects. The features introduced include
restriction of the scope of names used in threads to refer to data objects.
Because that feature makes it troublesome to provide a model based on
structural operational semantics and bisimulation, we construct a projective
limit model for the theory.Comment: 47 pages; examples and results added, phrasing improved, references
replace
Personal Multi-threading
Multi-threading allows agents to pursue a heterogeneous collection of tasks
in an orderly manner. The view of multi-threading that emerges from thread
algebra is applied to the case where a single agent, who may be human,
maintains a hierarchical multithread as an architecture of its own activities
Interface groups and financial transfer architectures
Analytic execution architectures have been proposed by the same authors as a
means to conceptualize the cooperation between heterogeneous collectives of
components such as programs, threads, states and services. Interface groups
have been proposed as a means to formalize interface information concerning
analytic execution architectures. These concepts are adapted to organization
architectures with a focus on financial transfers. Interface groups (and
monoids) now provide a technique to combine interface elements into interfaces
with the flexibility to distinguish between directions of flow dependent on
entity naming.
The main principle exploiting interface groups is that when composing a
closed system of a collection of interacting components, the sum of their
interfaces must vanish in the interface group modulo reflection. This certainly
matters for financial transfer interfaces.
As an example of this, we specify an interface group and within it some
specific interfaces concerning the financial transfer architecture for a part
of our local academic organization.
Financial transfer interface groups arise as a special case of more general
service architecture interfaces.Comment: 22 page
Thread algebra for poly-threading
International audienceIt is a fact of life that sequential programs are often fragmented. Consequently, fragmented program behaviours are frequently found. We consider this phenomenon in the setting of thread algebra. We extend basic thread algebra with poly-threading, the barest mechanism for sequencing of threads that are taken for program fragment behaviours. This mechanism is the counterpart of program overlaying at the level of program behaviours. We relate the resulting theory to the process theory known as ACP and use it to describe analytic execution architectures suited for fragmented programs. We also consider the case where the steps of fragmented program behaviours are interleaved in the ways of non-distributed and distributed multi-threading
Process algebra, process scheduling, and mutual exclusion
In the case of multi-threading as found in contemporary programming
languages, parallel processes are interleaved according to what is known as a
process-scheduling policy in the field of operating systems. In a previous
paper, we extend ACP with this form of interleaving. In the current paper, we
do so with the variant of ACP known as ACP. The choice of
ACP stems from the need to cover more process-scheduling policies.
We show that a process-scheduling policy supporting mutual exclusion of
critical subprocesses is now covered.Comment: 15 pages, there is noticeable text overlap with earlier papers
(arXiv:1912.10041, arXiv:1703.06822); 15 pages, Section 3.2 improved; 15
pages, minor improvements including replacement of reference at end Section
3.
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