In this system description, we present the tool AProVE for automatic termination and complexity proofs of Java, C, Haskell, Prolog, and rewrite systems. In addition to classical term rewrite systems (TRSs), AProVE also supports rewrite systems containing built-in integers (int-TRSs). To analyze programs in high-level languages, AProVE automatically converts them to (int-)TRSs. Then, a wide range of techniques is employed to prove termination and to infer complexity bounds for the resulting rewrite systems. The generated proofs can be exported to check their correctness using automatic certifiers. To use AProVE in software construction, we present a corresponding plug-in for the popular Eclipse software development environment
Term rewrite systems have been extensively used in order to model computer programs for the purpose ...
There are two kinds of approaches for termination analysis of logic programs: transformational and...
In earlier work we presented an approach to prove termination of non-recursive Java Bytecode (JBC) ...
Abstract. AProVE is a system for automatic termination and complex-ity proofs of Java, C, Haskell, P...
Abstract. AProVE is a system for automatic termination and complex-ity proofs of Java, C, Haskell, P...
Abstract. AProVE is a system for automatic termination and complex-ity proofs of C, Java, Haskell, P...
Abstract. AProVE 1.2 is one of the most powerful systems for automated termination proofs of term re...
We present an automated approach to prove termination of Java Bytecode (JBC) programs by automatical...
For term rewrite systems (TRSs), a huge number of automated termination analysis tech-niques have be...
Analysing if programs and processes terminate is one of the central topics of theoretical computer s...
There are many powerful techniques for automated termination analysis of term rewrite systems (TRSs)...
Besides functional correctness, one of the most important prerequisites for the success of a piece o...
Program analysis has a long history in computer science. Even when only considering the important as...
The most fundamental decision problem in computer science is the halting problem, i.e., given a desc...
In programming, termination of a program/algorithm means that its evaluation will eventually termina...
Term rewrite systems have been extensively used in order to model computer programs for the purpose ...
There are two kinds of approaches for termination analysis of logic programs: transformational and...
In earlier work we presented an approach to prove termination of non-recursive Java Bytecode (JBC) ...
Abstract. AProVE is a system for automatic termination and complex-ity proofs of Java, C, Haskell, P...
Abstract. AProVE is a system for automatic termination and complex-ity proofs of Java, C, Haskell, P...
Abstract. AProVE is a system for automatic termination and complex-ity proofs of C, Java, Haskell, P...
Abstract. AProVE 1.2 is one of the most powerful systems for automated termination proofs of term re...
We present an automated approach to prove termination of Java Bytecode (JBC) programs by automatical...
For term rewrite systems (TRSs), a huge number of automated termination analysis tech-niques have be...
Analysing if programs and processes terminate is one of the central topics of theoretical computer s...
There are many powerful techniques for automated termination analysis of term rewrite systems (TRSs)...
Besides functional correctness, one of the most important prerequisites for the success of a piece o...
Program analysis has a long history in computer science. Even when only considering the important as...
The most fundamental decision problem in computer science is the halting problem, i.e., given a desc...
In programming, termination of a program/algorithm means that its evaluation will eventually termina...
Term rewrite systems have been extensively used in order to model computer programs for the purpose ...
There are two kinds of approaches for termination analysis of logic programs: transformational and...
In earlier work we presented an approach to prove termination of non-recursive Java Bytecode (JBC) ...