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Mathematics of Program Construction : 375th Anniversary of the Groningen University International Conference Groningen, The Netherlands, June 26–30, 1989 Proceedings
Specifications of concurrently accessed data
other
Author(s):
Jayadev Misra
Publication date
(Online):
June 1 2005
Publisher:
Springer Berlin Heidelberg
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Abstract data types and the development of data structures
John V. Guttag
(1977)
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Parallel Program Design: A Foundation
K.M. Chandy
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K. G. Chandy
,
K.M. Chandy
…
(1988)
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Verifying Concurrent Processes Using Temporal Logic
Brent T. Hailpern
(1982)
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Book Chapter
Publication date (Print):
1989
Publication date (Online):
June 1 2005
Pages
: 91-114
DOI:
10.1007/3-540-51305-1_6
SO-VID:
28f02ff9-1f59-4247-8f9c-e001af90768a
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Book chapters
pp. 1
A formal approach to large SOFTWARE CONSTRUCTION
pp. 21
Mathematics of program construction applied to analog neural networks
pp. 36
Termination is timing
pp. 48
Towards totally verified systems
pp. 66
Constructing a calculus of programs
pp. 91
Specifications of concurrently accessed data
pp. 115
Stepwise refinement of action systems
pp. 139
A lattice-theoretical basis for a specification language
pp. 157
Transformational programming and forests
pp. 174
Networks of communicating processes and their (De-)composition
pp. 197
Towards a calculus of data refinement
pp. 219
Stepwise refinement and concurrency: A small exercise
pp. 239
Deriving mixed evaluation from standard evaluation for a simple functional language
pp. 256
Realizability models for program construction
pp. 273
Initialisation with a final value, an exercise in program transformation
pp. 281
A derivation of a systolic rank order filter with constant response time
pp. 297
Searching by elimination
pp. 307
The projection of systolic programs
pp. 325
The formal construction of a parallel triangular system solver
pp. 335
Homomorphisms and promotability
pp. 348
Applicative assertions
pp. 363
Types and invariants in the refinement calculus
pp. 379
Algorithm theories and design tactics
pp. 399
A categorical approach to the theory of lists
pp. 409
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