Voir la notice du chapitre de livre provenant de la source Math-Net.Ru
[1] Serdyukov A. I., “Asimptoticheski tochnyi algoritm dlya zadachi kommivoyazhera na maksimum v evklidovom prostranstve”, Metody tselochislennoi optimizatsii (Upravlyaemye sistemy), 27, Novosibirsk, 1987, 79–87 | MR | Zbl
[2] Gimadi E. Kh., “Novaya versiya asimptoticheski tochnogo algoritma resheniya evklidovoi zadachi kommivoyazhera”, Metody optimizatsii i ikh prilozheniya, Tr. XII Baikalskoi mezhdunar. konf. T. 1, Irkutsk, 2001, 117–124
[3] Baburin A. E., Gimadi E. Kh., “Ob asimptoticheskoi tochnosti odnogo algoritma resheniya zadachi kommivoyazhera na maksimum v evklidovom prostranstve”, Diskretnyi analiz i issledovanie operatsii. Ser. 1, 9:4 (2002), 23–32, Novosibirsk | MR | Zbl
[4] Barvinok A. A., Gimadi E. Kh., and Serdyukov A. I., “The maximum TSP”, The traveling salesman problem and its variations, eds. A. Punnen and G. Gutin, Kluwer Acad. Publ., Dordrecht, 2002, 585–608 | MR
[5] Fekete S. P., Simplicity and hardness of the maximum traveling salesman problem under geometric distances, Tech. Rep. 98.329, Center for Applied Computer Science, Köln, 2006
[6] Gabow H. N., “An efficient reduction technique for degree-constrained subgraph and bidirected network flow problems”, Proc. of the 15th annual ACM symposium on theory of computing, ACM, New York, 1983, 448–456
[7] Baburin A. E., Gimadi E. Kh., “Certain generalization of the maximum traveling salesman problem”, J. of Appl. and Industr. Mathematics, 1:4 (2007), 418–423 | DOI | MR