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Optimal phasing of the European tidal stream resource using the greedy algorithm with penalty functionNEILL, Simon P; REZA HASHEMI, M; LEWIS, Matt J et al.Energy (Oxford). 2014, Vol 73, pp 997-1006, issn 0360-5442, 10 p.Article

Second-Order Analysis of Penalty FunctionYANG, X. Q; ZHOU, Y. Y.Journal of optimization theory and applications. 2010, Vol 146, Num 2, pp 445-461, issn 0022-3239, 17 p.Article

Properties of a genetic algorithm equipped with a dynamic penalty functionPASZKOWICZ, W.Computational materials science. 2009, Vol 45, Num 1, pp 77-83, issn 0927-0256, 7 p.Conference Paper

Characterizations for perturbed exact penalty functionsYANG, X. Q; RALPH, D.Nonlinear analysis. 2005, Vol 62, Num 1, pp 101-106, issn 0362-546X, 6 p.Article

Mechanics of field-consistency in finite element analysis ― a penalty function approachRAMESH BABU, C; SUBRAMANIAN, G; PRATHAP, G et al.Computers & structures. 1987, Vol 25, Num 2, pp 161-173, issn 0045-7949Article

The role of the multipliers in the multiplier methodIBIEJUGBA, M. A.Journal of optimization theory and applications. 1985, Vol 47, Num 2, pp 195-216, issn 0022-3239Article

Damage tolerant design using collapse techniquesHAFTKA, R. T.AIAA journal. 1983, Vol 21, Num 10, pp 1462-1466, issn 0001-1452Article

Study on the minimization of ship viscous resistanceNAGAMATSU, T; SAKAMOTO, T; BABA, E et al.Journal of the Society of Naval Architects of Japan. 1983, Vol 154, Num 12, pp 56-64, issn 0514-8499Article

Multiobjective programming and penalty functionsWHITE, D. J.Journal of optimization theory and applications. 1984, Vol 43, Num 4, pp 583-599, issn 0022-3239Article

Image Reduction Using Means on Discrete Product LatticesBELIAKOV, Gleb; BUSTINCE, Humbeto; PATERNAIN, Daniel et al.IEEE transactions on image processing. 2012, Vol 21, Num 3, pp 1070-1083, issn 1057-7149, 14 p.Article

Tyings in linear systems of equations modelled with positive and negative penalty functionsASKES, Harm; PIERCY, Stewart; ILANKO, Sinniah et al.Communications in numerical methods in engineering. 2008, Vol 24, Num 11, pp 1163-1169, issn 1069-8299, 7 p.Article

Exact Penalty Functions for Nonlinear Integer Programming ProblemsLUCIDI, S; RINALDI, F.Journal of optimization theory and applications. 2010, Vol 145, Num 3, pp 479-488, issn 0022-3239, 10 p.Article

Resource Allocation Mechanism with New Models for Grid EnvironmentSATHISH, Kuppani; RAMA MOHAN REDDY, A.International journal of grid and high performance computing (Print). 2013, Vol 5, Num 2, pp 1-26, issn 1938-0259, 26 p.Article

Shape matching of two-dimensional objectsBHANU, B; FAUGERAS, O. D.IEEE transactions on pattern analysis and machine intelligence. 1984, Vol 6, Num 2, pp 137-156, issn 0162-8828Article

A projected Lagrangian algorithm for semi-infinite programmingCOOPE, I. D; WATSON, G. A.Mathematical programming. 1985, Vol 32, Num 3, pp 337-356, issn 0025-5610Article

Sufficiency of exact penalty minimizationMANGASARIAN, O. L.SIAM journal on control and optimization. 1985, Vol 23, Num 1, pp 30-37, issn 0363-0129Article

An improved computational approach for multilevel optimum designHAFTKA, R. T.Journal of structural mechanics. 1984, Vol 12, Num 2, pp 245-261, issn 0360-1218Article

A review of some finite element methods to solve the stationary Navier-Stokes equationsSEGAL, A.International journal for numerical methods in fluids. 1985, Vol 5, Num 3, pp 269-280, issn 0271-2091Article

Partial solution of large symmetric generalized eigenvalue problems by nonlinear optimization of a modified Rayleigh quotientBELIVEAU, J.-G; LEMIEUX, P; SOUCY, Y et al.Computers & structures. 1985, Vol 21, Num 4, pp 807-813, issn 0045-7949Article

APPLICATIONS OF A QUADRATIC EXTENDED INTERIOR PENALTY FUNCTION FOR STRUCTURAL OPTIMIZATION.HAFIKA RT; STARNES JH JR.1976; A.I.A.A. J., NEW YORK; U.S.A.; DA. 1976; VOL. 14; NO 6; PP. 718-724; BIBL. 11 REF.Article

A penalty-based edge assembly memetic algorithm for the vehicle routing problem with time windowsNAGATA, Yuichi; BRÄYSY, Olli; DULLAERT, Wout et al.Computers & operations research. 2010, Vol 37, Num 4, pp 724-737, issn 0305-0548, 14 p.Article

Application of the penalty function method to generalized convex programsNAHAK, Chandal.Applied mathematics letters. 2007, Vol 20, Num 5, pp 479-483, issn 0893-9659, 5 p.Article

Examples of ill-behaved central paths in convex optimizationGILBERT, J. Charles; GONZAGA, Covis C; KARAS, Elizabeth et al.Mathematical programming. 2005, Vol 103, Num 1, pp 63-94, issn 0025-5610, 32 p.Article

Improved estimators of Kullback-Leibler information for autoregressive model selection in small samplesHURVICH, C. M; SHUMWAY, R; CHIH-LING TSAI et al.Biometrika. 1990, Vol 77, Num 4, pp 709-719, issn 0006-3444, 11 p.Article

Lagrangian regularization approach to constrained optimization problemsSHAOHUA PAN; XINGSI LI.Nonlinear analysis. 2004, Vol 59, Num 8, pp 1207-1219, issn 0362-546X, 13 p.Article

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