https://github.com/ngorogiannis/cyclist/releases/tag/JAR
Berdine, J., Calcagno, C., O’Hearn, P.W.: A decidable fragment of separation logic. In: Proceedings of FSTTCS-24, pp. 97–109. Springer, Berlin (2004)
Beyer, D., Henzinger, T.A., Jhala, R., Majumdar, R.: The software model checker blast: applications to software engineering. Int. J. Softw. Tools Technol. Transfer 9, 505–525 (2007)
Bhat, G., Cleaveland, R., Grumberg, O.: Efficient on-the-fly model checking for CTL*. In: Proceedings of LICS-10, pp. 388–397. IEEE (1995)
Brotherston, J.: Sequent calculus proof systems for inductive definitions. Ph.D. thesis, University of Edinburgh (2006)
Brotherston, J.: Formalised inductive reasoning in the logic of bunched implications. In: Proceedings of SAS-14, LNCS, vol. 4634, pp. 87–103. Springer, Berlin (2007)
Brotherston, J., Bornat, R., Calcagno, C.: Cyclic proofs of program termination in separation logic. In: Proceedings of POPL-35, pp. 101–112. ACM (2008)
Brotherston, J., Gorogiannis, N.: Cyclic abduction of inductively defined safety and termination preconditions. In: Proceedings of SAS-21, LNCS, vol. 8723, pp. 68–84. Springer, Berlin (2014)
Brotherston, J., Gorogiannis, N., Petersen, R.L.: A generic cyclic theorem prover. In: Proceedings of APLAS-10, LNCS, pp. 350–367. Springer, Berlin (2012)
Clarke, E., Kroening, D., Lerda, F.: A tool for checking ANSI-C programs. In: Proceedings of TACAS, LNCS, vol. 2988, pp. 168–176. Springer, Berlin (2004)
Clarke, E.M., Emerson, E.A.: Design and synthesis of synchronization skeletons using branching-time temporal logic. Logic of Programs. Workshop, pp. 52–71. Springer, Berlin (1981)
Cook, B., Gotsman, A., Podelski, A., Rybalchenko, A., Vardi, M.Y.: Proving that programs eventually do something good. In: Proceedings of POPL-34, POPL ’07, pp. 265–276. ACM (2007)
Cook, B., Khlaaf, H., Piterman, N.: On automation of CTL* verification for infinite-state systems. In: Proceedings of CAV-27, LNCS, vol. 9206. Springer, Berlin (2015)
Cook, B., Koskinen, E.: Making prophecies with decision predicates. In: Proceedings of POPL-38, vol. 46, pp. 399–410. ACM (2011)
Cook, B., Koskinen, E.: Reasoning about nondeterminism in programs. In: Proceedings of PLDI-34, pp. 219–230. ACM (2013)
Dam, M.: Translating CTL* Into the Modal Mu-calculus. ECS-LFCS-.University of Edinburgh, Department of Computer Science, Laboratoryfor Foundations of Computer Science (1990)
Emerson, E.A., Halpern, J.Y.: “Sometimes” and “Not never” revisited: on branching versus linear time temporal logic. J. ACM 33, 151–178 (1986)
Fix, L., Grumberg, O.: Verification of temporal properties. J. Log. Comput. 6, 343–361 (1996)
Hungar, H., Grumberg, O., Damm, W.: What if model checking must be truly symbolic. In: Proceedings of CHARME, pp. 1–20. Springer, Berlin (1995)
Lamport, L.: Proving the correctness of multiprocess programs. IEEE Trans. Softw. Eng. 3, 125–143 (1977)
Löding, C., Thomas, W.: Methods for the transformation of \(\omega \)-automata: complexity and connection to second order logic (2007)
Magill, S., Tsai, M.H., Lee, P., Tsay, Y.K.: Automatic numeric abstractions for heap-manipulating programs. In: Proceedings of the 37th Annual Symposium on Principles of Programming Languages, POPL ’10, pp. 211–222. ACM (2010)
Manna, Z., Pnueli, A.: Completing the temporal picture. Theor. Comput. Sci. 83(1), 97–130 (1991)
Pnueli, A.: The temporal logic of programs. In: 18th Annual Symposium on Foundations of Computer Science, pp. 46–57. IEEE (1977)
Queille, J.P., Sifakis, J.: Specification and verification of concurrent systems in cesar. In: Proceedings of the 5th CISP, pp. 337–351. Springer, Berlin (1982)
Reynolds, J.C.: Separation logic: a logic for shared mutable data structures. In: Proceedings LICS-17, pp. 55–74. IEEE (2002)
Rowe, R.N.S., Brotherston, J.: Automatic cyclic termination proofs for recursive procedures in separation logic. In: Proceedings of CPP-6. ACM (2016)
Schopp, U., Simpson, A.: Verifying temporal properties using explicit approximants: completeness for context-free processes. In: Proceedings of FoSSaCS, pp. 372–386. Springer, Berlin (2002)
Sprenger, C.: Deductive local model checking—on the verification of ctl* properties of infinite-state reactive systems. Ph.D. thesis, Swiss Federal Institute of Technology (2000)
Sprenger, C., Dam, M.: On the structure of inductive reasoning: circular and tree-shaped proofs in the \(\mu \)-calculus. In: Proceedings of FOSSACS 2003, LNCS, vol. 2620, pp. 425–440. Springer, Berlin (2003)
Tellez, G., Brotherston, J.: Automatically verifying temporal properties of pointer programs with cyclic proof. In: Automated Deduction—CADE 26, pp. 491–508. Springer, Berlin (2017)
Vafeiadis, V., Parkinson, M.: A marriage of rely/guarantee and separation logic. In: Proceedings of CONCUR-18, pp. 256–271. Springer, Berlin (2007)
Vardi, M.Y.: Verification of concurrent programs: the automata-theoretic framework*. Ann. Pure Appl. Logic 51(1), 79–98 (1991)
Visser, W., Barringer, H.: Practical CTL* model checking: should spin be extended? Int. J. Softw. Tools Technol. Transfer 2(4), 350–365 (2000)