1. Christopher Strachey, 1965, "An Impossible Program", Computer Journal,
  2. Alan M. Turing, 1949, "Checking a large routine". In: Report of a Conference on High Speed Automatic Calculating Machines.
  3. Shmuel M. Katz and Zohar Manna, 1975, "A closer look at termination", Acta Informatica 5 (4) 333-352.
  4. Aaron R. Bradley, Zohar Manna, Henny B. Sipma, 2005, "Termination of polynomial programs", Proc. of Verification, Model Checking, and Abstract Interpretation, LNCS 3385.
  5. Byron Cook, Andreas Podelski, and Andrey Rybalchenko, 2009, "Proving program termination: In contrast to popular belief, proving termination is not always impossible", CACM.
  6. Nachum Dershowitz and Zohar Manna, 1979, Proving Termination With Multiset Orderings, Comm. ACM 22 (8) 465-476.
  7. Zohar Manna and Richard Waldinger, 1978, "Is sometime sometimes better than always: Intermittent assertions in proving program correctness", Communications of the ACM 21 (2) 159-172.
  8. Zohar Manna, Stephen Ness and Jean Vuillemin, 1973, "Inductive methods for proving properties of programs", Communications of the ACM 16 (8) 91-502.
  9. Zohar Manna and Steven Ness, Jan. 1970, "On the termination of Markov algorithms", Proc. of the Third Hawaii International Conference on System Science, Honolulu, HI, pp. 789-792.
  10. Laurie Kirby and Jeff Paris, 1982, "Accessible independence results for Peano arithmetic", Bulletin London Mathematical Society 14, 285-293.
  11. C. St. J. A. Nash-Williams, Oct. 1963, "On Well-quasi-ordering Finite Trees", Mathematical Proceedings of the Cambridge Philosophical Society 59(4) 833-835.
  12. Nachum Dershowitz, 1982, Orderings for Term-Rewriting Systems, Theoret. Comp. Sci. 17 (3) 279-301.
  13. Sam Kamin and Jean-Jacques Lévy, Feb. 1980, "Attempts for generalizing the recursive path orderings", unpublished note.
  14. Nachum Dershowitz, Feb./Apr. 1987, “Termination of Rewriting”, J. of Symbolic Computation, 3(1&2) 69-115
  15. Nachum Dershowitz, 1995, “33 Examples of Termination”, in: French Spring School of Theoretical Computer Science Advanced Course on Term Rewriting, Lecture Notes in Computer Science, vol. 909, Springer-Verlag, Berlin, pp. 16-26.
  16. Thomas Arts and Jürgen Giesl, Apr. 2000, “Termination of term rewriting using dependency pairs”, Theoretical Computer Science 236 (1-2) 133-178.
  17. Nachum Dershowitz and Georg Moser, “The Hydra Battle Revisited”, June 2007, Rewriting, Computation and Proof -- Essays Dedicated to Jean-Pierre Jouannaud on the Occasion of his 60th Birthday, Lecture Notes in Computer Science, vol. 4600, Springer-Verlag, Berlin, pp. 1-27.
  18. Nachum Dershowitz and Charles Hoot, May 1995, “Natural Termination”, Theoretical Computer Science 142 (2) 179-207.
  19. Alfons Geser, 1996, "An Improved General Path Order", Applicable Algebra in Engineering, Communication and Computing 7 (6) 469-511.
  20. Hans Zantema, 1994, "Termination of term rewriting: interpretation and type elimination", Journal of Symbolic Computation 17,  23-50.
  21. Nachum Dershowitz, Naomi Lindenstrauss, Yehoshua Sagiv, and Alexander Serebrenik, 2001, “A General Framework for Automatic Termination Analysis of Logic Programs”, Applicable Algebra in Engineering, Communication and Computing 12 (1/2) 117-156. 
  22. Nachum Dershowitz, Dec. 2012, “Jumping and Escaping: Modular Termination and the Abstract Path Ordering”, Theoretical Computer Science 464, pp. 35-47.
  23. Deepak Kapur and G. Sivakumar, 1998, Proving Associative-Communicative Termination Using RPO-Compatible Orderings. FTP, LNCS pp. 9-61.
  24. Nachum Dershowitz, 1995, “Hierarchical Termination”, Proceedings of the International Workshop on Conditional and Typed Rewriting Systems, Lecture Notes in Computer Science, vol. 968, Springer-Verlag, Berlin, pp. 89-105.
  25. Frédéric Blanqui, Jean-Pierre Jouannaud, and Albert Rubio, "The Computability Path Ordering: The End of a Quest", CSL
  26. Nachum Dershowitz and Mitsuhiro Okada, July 1988, “Proof-Theoretic Techniques and the Theory of Rewriting”, Proceedings of the Third IEEE Symposium on Logic in Computer Science, Edinburgh, Scotland, pp. 104-111.