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Diplans: a new language for the study and implementation of coordination
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Volume 6 ,  Issue 2  (April 1988) table of contents
Pages: 109 - 125  
Year of Publication: 1988
ISSN:1046-8188
Author
Anatol W. Holt  Coordination Technology, Inc., Trumbull, CT
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 1,   Downloads (12 Months): 32,   Citation Count: 6
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ABSTRACT

In this paper the reader is introduced to coordination in the workplace as an object of scientific study and computer automation. Diplans are the expressions of a new graphical language used to describe plans of operation in human organizations. With diplans, systems of constraint, which may or may not take the form of procedure definitions, can be specified. Among the special strengths of diplans is their ability to render explicit the interactive aspects of complex work distributed over many people and places—in other words, coordination. Diplans are central to coordination technology, a new approach to developing support for cooperative work on heterogeneous computer networks.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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HOLT, A. W. Introduction to occurrence systems. In Associative Information Techniques, E. L. Jacks, Ed. Elsevier, New York, 1971, pp. 175-203.
 
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HOLT, A. W., AND CASHMAN, P. Designing systems to support cooperative activity: An example from software management. In Proceedings of IEEE Computer Society's 5th International Computer Software and Applications Conference (Nov.). IEEE Computer Society, Los Alamitos, Calif., 1981, pp. 184-190.
 
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HOLT, A. W., RAMSEY, H. R., AND GRIMES, J.D. Coordination system technology as the basis for a programming environment. Electr. Commun. 77, 4 (1983), 307-313.
 
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MELDMAN, J. A., AND HOLT, A.W. Petri nets and legal systems. Jurimetrics J. 12, 2 (1971), 65-75.
 
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PETRI, C.A. Kommunikation mit automaten. Schriften des Rheinisch- Westfaelischen Institutes {uer Instrumentelle Mathematik and der Universitaet Bonn, no. 2, E. Peschi and H. Unger, Eds. Univ. of Bonn, Bonn, West Germany, 1962.
 
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