Class (philosophy), Inductive reasoning, Dependency (UML) and Quantifier (linguistics) are all intertwined in Artificial intelligence research. His study in Artificial intelligence extends to Class (philosophy) with its themes. His research brings together the fields of Pure mathematics and Algebra over a field. His Pure mathematics study frequently involves adjacent topics like Algebra over a field. His research on Theoretical computer science often connects related areas such as Automated theorem proving. Automated theorem proving is closely attributed to Theoretical computer science in his research. As part of his studies on Programming language, Jürgen Giesl frequently links adjacent subjects like Confluence. Jürgen Giesl combines Confluence and Rewriting in his research. Rewriting is closely attributed to Equational logic in his research.
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Termination of term rewriting using dependency pairs
Thomas Arts;Jürgen Giesl.
Theoretical Computer Science (2000)
AProVE 1.2: automatic termination proofs in the dependency pair framework
Jürgen Giesl;Peter Schneider-Kamp;René Thiemann.
international joint conference on automated reasoning (2006)
Mechanizing and Improving Dependency Pairs
Jürgen Giesl;René Thiemann;Peter Schneider-Kamp;Stephan Falke.
Journal of Automated Reasoning (2006)
Automated Termination Proofs with AProVE
Jürgen Giesl;René Thiemann;Peter Schneider-Kamp;Stephan Falke.
rewriting techniques and applications (2004)
The Dependency Pair Framework: Combining Techniques for Automated Termination Proofs
Jürgen Giesl;René Thiemann;Peter Schneider-Kamp.
international conference on logic programming (2005)
SAT solving for termination analysis with polynomial interpretations
Carsten Fuhs;Jürgen Giesl;Aart Middeldorp;Peter Schneider-Kamp.
theory and applications of satisfiability testing (2007)
Proving and disproving termination of higher-order functions
Jürgen Giesl;René Thiemann;Peter Schneider-Kamp.
frontiers of combining systems (2005)
Analyzing Program Termination and Complexity Automatically with AProVE
Jürgen Giesl;Cornelius Aschermann;Marc Brockschmidt;Fabian Emmes.
Journal of Automated Reasoning (2017)
Proving Termination of Programs Automatically with AProVE
Jürgen Giesl;Marc Brockschmidt;Fabian Emmes;Florian Frohn.
international joint conference on automated reasoning (2014)
Modular Termination Proofs for Rewriting Using Dependency Pairs
Jürgen Giesl;Thomas Arts;Enno Ohlebusch.
Journal of Symbolic Computation (2002)
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