| Affiliations |
Institute of Mathematics and Mechanics, Ural Branch of the Russian Academy of Sciences, ul. S. Kovalevskoi 16, Yekaterinburg, Russian Federation; Institute of Mathematics and Computer Science, Ural Federal University, pr. Lenina 51, Yekaterinburg, Russian Federation |
| Funding Details |
12-P-1-1016, UB RAS, Russian Foundation for Basic Research; 12-P-1-1023, UB RAS, Russian Foundation for Basic Research; 12-P-1-1034, UB RAS, Russian Foundation for Basic Research; 12-S-1-1017/1, UB RAS, Russian Foundation for Basic Research; 13-01-00210, RFBR, Russian Foundation for Basic Research; 13-07-00181, RFBR, Russian Foundation for Basic Research |
| References |
Eremin, I.I., Duality for improper problems of linear and convex programming (1981) Dokl. Akad. Nauk SSSR, 256 (2), pp. 272-276; Eremin, I.I., Mazurov, V.D., Astaf’ev, N.N., (1983) Improper Problems of Linear and Convex Programming, , Nauka, Moscow; Eremin, I.I., (1988) Contradictory Models of Optimal Planning, , Nauka, Moscow; Morozov, V.A., Pseudo-solutions (1969) USSR Comp. Math. Math. Phys., 9 (6), pp. 196-203; Kochikov, I.V., Matvienko, A.N., Yagola, A.G., A generalized discrepancy principle for solving incompatible equations (1984) USSR Comp. Math. Math. Phys., 24 (4), pp. 78-80; Skarin, V.D., Barrier function method and correction algorithms for improper convex programming problems (2008) Proc. Steklov Inst. Math., Suppl. 2, pp. S120-S134; Popov, L.D., Use of barrier functions for optimal correction of improper problems of linear programming of the 1st kind (2012) Autom. Remote Control, 73 (3), pp. 417-424; Eremin, I.I., Astaf’ev, N.N., (1976) Introduction to the Theory of Linear and Convex Programming, , Nauka, Moscow; Fiacco, A.V., McCormick, G.P., (1968) Nonlinear Programming: Sequential Unconstrained Minimization Techniques, , Wiley, New York; Eremin, I.I., Popov, L.D., Interior penalty functions and duality in linear programming (2013) Proc. Steklov Inst. Math., 283, pp. S56-S63 |