Foundations of software technology and theoretical computer science : fourth conference, Bangalore, India, Dec. 13-15, 1984 : proceedings
著者
書誌事項
Foundations of software technology and theoretical computer science : fourth conference, Bangalore, India, Dec. 13-15, 1984 : proceedings
（Lecture notes in computer science, 181）
Springer-Verlag, 1984
- : gw
- : us
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FSTandTCS4
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注記
Includes bibliographies
内容説明・目次
目次
Logic for knowledge representation.- Logical specification and implementation.- Process specification of logic programs.- Functional programming systems revisited.- Models and transformations for nondeterministic extensions of functional programming.- Degrees of non-determinism and concurrency: A Petri net view.- Proof rules for communication abstractions.- A distributed algorithm for detecting communication deadlocks.- On the existence and construction of robust communication protocols for unreliable channels.- Heuristic search approach to optimal routing in a distributed architecture.- Replacement in monotone Boolean networks: An algebraic perspective.- A new characterization of BPP.- Treating terminals as function values of time.- Logics of knowledge, games and dynamic logic.- Persistent first class procedures are enough.- Abstraction concepts for modeling screen oriented dialogue interfaces.- VLSI systems for design rule checks.- Bounds on the length of convex partitions of polygons.- On mapping cube graphs onto VLSI arrays.- A linear-time algorithm for determining the intersection type of two star polygons.- Eliminating cascading rollback in structured databases.- Recognition and top-down generation of ?-acyclic database schemes.- Universal and representative instances using unmarked nulls.- On some computational problems related to data base coding.- Generic oracles.- Approximation algorithm for maximum independent set in planar traingle-free graphs.- Grid file algorithms: An analysis in the biased case.- On the mean weight balance factor of binary trees.- An efficient algorithm for random sampling without replacement.- Proof rules for communication abstractions.
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