Articole-preprinturi

• M. Buneci, A generalization of Zakrzewski morphisms, Advanced Studies in Contemporary Mathematics 59 (19), (2009), no. 2, 223-240. MR2566919.

• M. Buneci, Borel morphisms and C*-algebras, Hot topics in operator theory, Theta Ser. Adv. Math., 9, Theta, Bucharest, 2008, 23-37. MR2436750(2009i:22003). Zbl pre05649025.

• M. Buneci, Groupoid categories, Perspectives in operator algebras and mathematical physics, Theta Ser. Adv. Math., 8, Theta, Bucharest, 2008, 27-40. MR2433025(2010b:22007). Zbl pre05634995.

• M. Buneci, Haar systems compatible with groupoid morphisms, An. Univ. Timisoara Ser. Mat.-Inform. 44(2006) no. 2, 19-32. MR2368682(2009a:22002). Zbl 1164.22307.

• M. Buneci, Groupoid C*-algebras, Surveys in Mathematics and its Applications, 1 (2006), 71-98. MR2274294(2007h:46067). Zbl 1130.22002.

• M. Buneci şi P. Stachura, Morphisms of locally compact groupoids endowed with Haar systems, arXiv : math.OA/0511613.

• M. Buneci, A notion of open generalized morphism that carries amenability , Acta Univ. Apulensis Math. Inform. No. 10 (2005) - Proceedings of the International Conference on Theory and Applications of Mathematics and Informatics (ICTAMI 2005)-Part A, 177-187. MR2240133(2007c:22001). Zbl 1113.22001.

• M. Buneci, Amenable map and semi-direct products, Proceedings of the 9th National conference of the Romanian Mathematical Society, Lugoj, 6-7 mai 2005, Editura Universitatii de Vest, Seria Alef, Timisoara 2005, 69-80.

• M. Buneci, C^*-algebras associated to groupoids with proper orbit space, Advances in operator algebras and mathematical physics (eds. K. R. Davidson, D. Gaşpar, Ş. Strătilă, D. Timotin, F.H. Vasilescu), 45-53, Theta Ser. Adv. Math., 6, Theta, Bucharest, 2006. MR2276931(2008j:43002). Zbl pre05595463.

• M. Buneci, An application of Mackey's selection lemma, Studia Universitatis Babes-Bolyai, Matematica vol. L(4) (2005), 23-32. MR2247528(2008g:22004). Zbl 1111.22005.

• M. Buneci, Isomorphic groupoid C*-algebras associated with different Haar systems, New York J. Math. 11, 225-245 (2005). MR2154355(2007e:43003). Zbl 1091.43001.

• M. Buneci, Morphisms that are continuous on a neighborhood of the base of a groupoid, Studia Sci. Math. Hungar. 42(3) (2005), 265-276. MR2208021(2006m:22004). Zbl 1120.22300.

• M. Buneci, Amenable equivariant maps defined on a groupoid, Advances in Operator Algebras and Mathematical Physics –Conference Proceedings, Sinaia (Romania), June 26-July 4, 2003 (eds. F.P. Boca, O. Bratteli, R.Longo, H. Siedentop), 25--41, Theta Ser. Adv. Math., 5, Theta, Bucharest, 2005. MR2238280(2008g:43001). Zbl pre05595229.

• M. Buneci, Necessary and sufficient conditions for the continuity of a pre-Haar system at a unit with singleton orbit, Quasigroups and Related Systems 12 (2004), 29-38. MR2130577(2005m:22002). Zbl 1061.22004.

• M. Buneci, The equality of the reduced and the full C*-algebras and the amenability of a topological groupoid, Recent advances in operator theory, operator algebras, and their applications, Oper. Theory Adv. Appl, Birkhauser Verlag, Basel/Switzerland, Vol. 153 (2005), 61-78. MR2105469(2005m:46089). Zbl 1062.22004.

• M. Buneci, Topologies on the graph of the equivalence relation associated to a groupoid, Acta Univ. Apulensis Math. Inform No. 6 (2003). - Proceedings of the International Conference on Theory and Applications of Mathematics and Informatics ICTAMI 2003-Part A, 23-32. MR2060684(2005c:22008). Zbl 1100.22003.

• M. Buneci, Haar systems and topologies on groupoids, Proceedings of the 28th Congress of the American Romanian Academy of Arts and Sciences (ARA), (Târgu-Jiu, June 3 -June 8, 2003) -Vol. II, Presses Internationales Polytechnique, 2003, 775-778.

• M. Buneci, Isomorphism for transitive groupoid C*-algebras, Proceedings of CAIM 2003 (Conference on Applied and Industrial Mathematics), Vol. 1, Editura Universităţii din Oradea (2003), 42-46.

• M. Buneci, Amenable unitary representations of measured groupoids. Rev. Roumaine Math. Pures Appl., 48 (2003), no. 2, 129-133. MR1999014(2004f:22004), Zbl 1045.22004.

• M. Buneci, Invariant means on groupoids, Rev. Roumaine Math. Pures Appl., 48 (2003), no. 1, 13-29. MR1998058(2004i:43002). Zbl 1045.22003.

• M. Buneci, Groupoid algebras for transitive groupoids, Math. Reports, vol. 5 (55), nr. 1(2003), 9-26. MR2067938(2005e:43001). Zbl 1054.43001.

• M. Buneci, Haar systems on a groupoid whose orbit space is an analytic Borel space, Proceedings of the 3rd International Conference on Applied Mathematics (Borşa, 2002). Bul. Ştiinţ. Univ. Baia Mare Ser. B Fasc. Mat.-Inform. 18 (2002), no. 2, 159-164. MR2015938. Zbl 1031.22001.

• M. Buneci, The structure of the Haar systems on locally compact groupoids, Math. Phys. Electron. J. 8 (2002) Paper 4, 11 pp. (electronic). MR1978500(2004c:46102). Zbl 1023.46057.

• M. Buneci, Haar systems and homomorphism on groupoids, Operator algebras and mathematical physics (Constanţa, 2001) (eds. J-M. Combes, J. Cuntz, G. Elliott, Gh. Nenciu, H. Siedentop, Ş. Strătilă), 35-49, Theta, Bucharest, 2003. MR2018222(2004j:22006).

• M. Buneci, Consequences of the Hahn structure theorem for Haar measure, Math. Reports, vol. 4 (54), nr. 4(2002), 321-334. MR2067412(2007k:28017). Zbl 1058.22004.

• M. Buneci, C*-algebras associated to the transitive groupoids, An. Univ. Craiova Ser. Mat. Inform, 28 (2001), 79-92. MR1902038(2003b:46085). Zbl 1069.46510.

mergi la începutul listei de articole

Monografii

• M. Buneci, Systems of measures on groupoids, Editura Universităţii din Bucureşti, 2009.

• M. Buneci, Reprezentări de grupoizi, Editura Mirton Timişoara, 2003.

Manuale de specialitate pentru învăţământul superior

• M. Buneci, Metode Numerice - aspecte teoretice şi practice (Numerical Methods - theoretical and practical aspect), Editura Academica Brâncuşi, 2009.

• M. Buneci, Optimizări, Editura Academica Brâncuşi, 2008.

• V. Ungureanu şi M. Buneci, Algebră Liniară: teorie şi aplicaţii, Editura Mirton Timişoara, 2004.

• M. Buneci, Metode Numerice - Lucrări de laborator Editura Academica Brâncuşi, 2003.

• M. Buneci, Dezvoltarea sistemelor expert în PROLOG, 2000.