Bachmair, L., Ganzinger, H.: Rewrite techniques for transitive relations. In: 9th Annual IEEE Symposium on Logic in Computer Science, 1994, pp. 384–393
Bachmair, L., Tiwari, A.: Abstract congruence closure and specializations. In: Conference on Automated Deduction CADE ‘2000, David McAllester, (ed.), Springer-Verlag, Pittsburgh, PA, Jun 2000, pp. 64–78 LNAI 1831
Comon, H., Dauchet, M., Gilleron, R., Jacquemard, F., Lugiez, D., Tison, S., Tommasi, M.: Tree Automata Techniques and Applications. Available at urlhttp://www.grappa.univ-lille3.fr/tata, 1997
Comon, H., Godoy, G., Nieuwenhuis, R.: The confluence of ground term rewrite systems is decidable in polynomial time. In: 42nd Annual IEEE Symposium on Foundations of Computer Science (FOCS), Las Vegas Nevada, USA, 2001, pp. 298–307
Dauchet, M., Tison, S., Heuillard, T., Lescanne, P.: Decidability of the confluence of ground term rewriting systems. In: Proceedings Symposium on Logic in Computer Science, Ithaca, New York, 22–25 Jun 1987, pp. 353–359. The computer society of the IEEE
Dershowitz, N., Jouannaud, J.-P.: Rewrite systems. In: Handbook of Theoretical Computer Science Volume B: Formal Models and Sematics (B), van Leeuwen, J., (ed.), MIT press/Elsevier, 1990, pp. 243–320
Ganzinger, H., Jacquemard, F., Veanes, M.: Rigid Reachability: The Non-Symmetric Form of Rigid E-Unification. Intl. J. Foundat. Comput. Sci. 11(1), 3–27 (2000) Google Scholar
Godoy, G., Nieuwenhuis, R., Tiwari, A.: Classes of term rewrite systems with polynomial confluence problems. ACM Transactions on Computational Logic (TOCL), 2004. To appear
Godoy, G., Tiwari, A., Verma, R.: On the confluence of linear shallow term rewrite systems. In: 20th Intl. Symposium on Theoretical Aspects of Computer Science STACS 2003, Alt, H., (ed.), 2607, Springer, LNCS, Feb 2003, 85–96
Hullot, J-M.: Canonical forms and unification. In: Fifth International Conference on Automated Deduction (CADE), R. Kowalski, (ed.), LNCS bf 87, Les Arcs France, Springer-Verlag, Jul 1980, pp. 318–334
Levy, A., Agusti, J.: Bi-rewriting a term rewriting technique for monotoneorder relations. In: Rewriting Techniques and Applications RTA-93, Kirchner, C., (ed.), 1993, pp. 17–31 LNCS 690
Mitra, S.: Semantic unification for convergent systems. PhD thesis,University of Illinois at Urbana-Champaign, 1994
Mitsuhashi, I., Oyamaguchi, M., Ohta, Y., Yamada, T.: On the unification problem for confluent monadic term rewriting systems. IPSJ Trans. Program. 44(4), 54–66 (2003) Google Scholar
Oyamaguchi, M.: On the word problem for right-ground term-rewriting systems Trans. IEICE E73-5, 718–723 (1990) Google Scholar
Oyamaguchi, M., Ohta, Y.: The unification problem for confluent right-ground term rewriting systems. In: Rewriting Techniques and Applications 12th Intl Conf RTA 2001, Aart Middeldorp, (ed.), LNCS, 2051, Springer, 2001, pp. 246–260
Oyamaguchi, M.: The reachability and joinability problems for right-ground term-rewriting systems. Inf. Proc. 347–354 (1990)
Tiwari, A.: Rewrite closure for ground and cancellative AC theories. In: Conference on Foundations of Software Technology and Theoretical Computer Science FST & TCS ‘2001, Hariharan, R., Vinay, V., (eds.), Bangalore, India, Springer-Verlag, 2001, pp. 334–346 LNCS 2245
Tiwari, A.: Deciding confluence of certain term rewriting systems in polynomial time. In: IEEE Symposium on Logic in Computer Science LICS 2002, Gordon Plotkin, (ed.), IEEE Society, Jul 2002, pp. 447–456
Rakesh, M.: Verma algorithms and reductions for rewriting problems. II. Inf. Proc. Lett. 84(4), 227–233 (2002) Google Scholar
Verma, R.M., Rusinowitch, M., Lugiez, D.: Algorithms and reductions for rewriting problems. Fundamenta Informaticae 43(3), 257–276 (2001). Also in Proc. of Int’l Conf. on Rewriting Techniques and Applications 1998 MATH Google Scholar