Add to ORKGA well known strategy for handling the exponential complexity of modular discrete event systems is to represent the state space symbolically, using binary decision diagrams (BBDs). In this paper, key success factors in the design of efficient BDD-based reachability algorithms for synthesis and verification are discussed. It is also shown how the modular structure of a discrete event system (DES) can be utilized by taking advantage of the process communication graph and partitioning techniques. A reachability algorithm based on these principles is discussed and a proof of correctness for the algorithm is given
Abstract — This paper shows how to generate a finite-vertex graph, called a reachability graph for d...
Simulation used to be the most common technique to test the correctness of a system. However, the co...
AbstractThis paper describes how to employ multi-terminal binary decision diagrams (MTBDDs) for the ...
A well known strategy for handling the exponential complexity of modular discrete event systems is t...
Efficient analysis and controller synthesis in the context of Discrete-Event Systems (DES) is discus...
Due to the state-space explosion, many synthesis and verification problems for discrete event system...
The state-space explosion problem, resulting from the reachability computation of the synthesis task...
Verification techniques using symbolic state space traversal rely on efficient algorithms based on B...
The state-space explosion problem, resulting from the reachability computation of the synthesis task...
Efficient techniques for the manipulation of Binary Decision Diagrams (BDDs) are key to the success ...
Symbolic reachability analysis based on Binary Decision Diagrams (BDDs) is a technique that al-lows ...
AbstractBinary Decision Diagrams (BDDs) and their multi-terminal extensions have shown to be very he...
Due to the ever-increasing complexity of software and hardware, it is becoming more and more importa...
Decision diagrams are used in symbolic verification to concisely represent state spaces. A crucial s...
Binary decision diagrams (BDDs) are the state-of-the-art core technique for the symbolic representat...
Abstract — This paper shows how to generate a finite-vertex graph, called a reachability graph for d...
Simulation used to be the most common technique to test the correctness of a system. However, the co...
AbstractThis paper describes how to employ multi-terminal binary decision diagrams (MTBDDs) for the ...
A well known strategy for handling the exponential complexity of modular discrete event systems is t...
Efficient analysis and controller synthesis in the context of Discrete-Event Systems (DES) is discus...
Due to the state-space explosion, many synthesis and verification problems for discrete event system...
The state-space explosion problem, resulting from the reachability computation of the synthesis task...
Verification techniques using symbolic state space traversal rely on efficient algorithms based on B...
The state-space explosion problem, resulting from the reachability computation of the synthesis task...
Efficient techniques for the manipulation of Binary Decision Diagrams (BDDs) are key to the success ...
Symbolic reachability analysis based on Binary Decision Diagrams (BDDs) is a technique that al-lows ...
AbstractBinary Decision Diagrams (BDDs) and their multi-terminal extensions have shown to be very he...
Due to the ever-increasing complexity of software and hardware, it is becoming more and more importa...
Decision diagrams are used in symbolic verification to concisely represent state spaces. A crucial s...
Binary decision diagrams (BDDs) are the state-of-the-art core technique for the symbolic representat...
Abstract — This paper shows how to generate a finite-vertex graph, called a reachability graph for d...
Simulation used to be the most common technique to test the correctness of a system. However, the co...
AbstractThis paper describes how to employ multi-terminal binary decision diagrams (MTBDDs) for the ...