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Artículos de revistas sobre el tema "Nonlinear optimization"

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Publicado: 4 de junio de 2021
Última modificación: 25 de mayo de 2024

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1

Moulard, Thomas, Benjamin Chr^|^eacute;tien y Eiichi Yoshida. "Software Tools for Nonlinear Optimization". Journal of the Robotics Society of Japan 32, n.º 6 (2014): 536–41. http://dx.doi.org/10.7210/jrsj.32.536.

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2

YUGE, Kohei, Susumu Ejima y Junichi ABE. "Nonlinear Optimization". Reference Collection of Annual Meeting VIII.03.1 (2003): 61–62. http://dx.doi.org/10.1299/jsmemecjsm.viii.03.1.0_61.

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3

Salman, Abbas Musleh y Ahmed Sabah Al-Jilawi. "Combinatorial Optimization and Nonlinear Optimization". Journal of Physics: Conference Series 1818, n.º 1 (1 de marzo de 2021): 012134. http://dx.doi.org/10.1088/1742-6596/1818/1/012134.

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4

NASSERI, S. H. "FUZZY NONLINEAR OPTIMIZATION". Journal of Nonlinear Sciences and Applications 01, n.º 04 (21 de diciembre de 2008): 230–35. http://dx.doi.org/10.22436/jnsa.001.04.05.

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5

Mardle, S. y K. M. Miettinen. "Nonlinear Multiobjective Optimization". Journal of the Operational Research Society 51, n.º 2 (febrero de 2000): 246. http://dx.doi.org/10.2307/254267.

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6

Yabe, Hiroshi y Naoki Sakaiwa. "A NEW NONLINEAR CONJUGATE GRADIENT METHOD FOR UNCONSTRAINED OPTIMIZATION". Journal of the Operations Research Society of Japan 48, n.º 4 (2005): 284–96. http://dx.doi.org/10.15807/jorsj.48.284.

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7

AMIR, Hossain M. y Takashi HASEGAWA. "Nonlinear discrete structural optimization." Doboku Gakkai Ronbunshu, n.º 392 (1988): 61–71. http://dx.doi.org/10.2208/jscej.1988.392_61.

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8

Pardalos, Panos y Stephen A. Vavasis. "Nonlinear Optimization: Complexity Issues." Mathematics of Computation 60, n.º 201 (enero de 1993): 440. http://dx.doi.org/10.2307/2153188.

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9

Belotti, Pietro, Christian Kirches, Sven Leyffer, Jeff Linderoth, James Luedtke y Ashutosh Mahajan. "Mixed-integer nonlinear optimization". Acta Numerica 22 (2 de abril de 2013): 1–131. http://dx.doi.org/10.1017/s0962492913000032.

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Many optimal decision problems in scientific, engineering, and public sector applications involve both discrete decisions and nonlinear system dynamics that affect the quality of the final design or plan. These decision problems lead to mixed-integer nonlinear programming (MINLP) problems that combine the combinatorial difficulty of optimizing over discrete variable sets with the challenges of handling nonlinear functions. We review models and applications of MINLP, and survey the state of the art in methods for solving this challenging class of problems.Most solution methods for MINLP apply some form of tree search. We distinguish two broad classes of methods: single-tree and multitree methods. We discuss these two classes of methods first in the case where the underlying problem functions are convex. Classical single-tree methods include nonlinear branch-and-bound and branch-and-cut methods, while classical multitree methods include outer approximation and Benders decomposition. The most efficient class of methods for convex MINLP are hybrid methods that combine the strengths of both classes of classical techniques.Non-convex MINLPs pose additional challenges, because they contain non-convex functions in the objective function or the constraints; hence even when the integer variables are relaxed to be continuous, the feasible region is generally non-convex, resulting in many local minima. We discuss a range of approaches for tackling this challenging class of problems, including piecewise linear approximations, generic strategies for obtaining convex relaxations for non-convex functions, spatial branch-and-bound methods, and a small sample of techniques that exploit particular types of non-convex structures to obtain improved convex relaxations.We finish our survey with a brief discussion of three important aspects of MINLP. First, we review heuristic techniques that can obtain good feasible solution in situations where the search-tree has grown too large or we require real-time solutions. Second, we describe an emerging area of mixed-integer optimal control that adds systems of ordinary differential equations to MINLP. Third, we survey the state of the art in software for MINLP.
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10

Levy, Robert y Huei-Shiang Perng. "Optimization for nonlinear stability". Computers & Structures 30, n.º 3 (enero de 1988): 529–35. http://dx.doi.org/10.1016/0045-7949(88)90286-6.

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11

Hansen, E. R. y G. W. Walster. "Nonlinear equations and optimization". Computers & Mathematics with Applications 25, n.º 10-11 (mayo de 1993): 125–45. http://dx.doi.org/10.1016/0898-1221(93)90288-7.

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12

Izmailov, Alexey F., Fernando Lobo Pereira y Boris S. Mordukhovich. "Nonlinear Analysis and Optimization". Journal of Optimization Theory and Applications 180, n.º 1 (22 de noviembre de 2018): 1–4. http://dx.doi.org/10.1007/s10957-018-1444-9.

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13

Neghab, Hamed Keshmiri y Hamid Keshmiri Neghab. "Calibration of a Nonlinear DC Motor under Uncertainty Using Nonlinear Optimization Techniques". Periodica Polytechnica Electrical Engineering and Computer Science 65, n.º 1 (28 de enero de 2021): 42–52. http://dx.doi.org/10.3311/ppee.16165.

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The use of DC motors is increasingly high and it has more parameters which should be normalized. Now the calibration of each parameters is important for each motor, because it affects in its performance and accuracy. A lot of researches are investigated in this area. In this paper demonstrated how to estimate the parameters of a Nonlinear DC Motor using different Nonlinear Optimization techniques of fitting parameters to model, that called model calibration. First, three methods for calibration of a DC motor are defined, then unknown parameters of the mathematical model with the nonlinear optimization techniques for the fitting routines and model calibration process, are identified. In addition, three optimization techniques such as Levenberg-Marquardt, Constrained Nonlinear Optimization and Gauss-Newton, are compared. The goal of this paper is to estimate nonlinear parameters of a DC motor under uncertainty with nonlinear optimization methods by using LabVIEW software as an industrial software and compare the nonlinear optimization methods based on position, velocity and current. Finally, results are illustrated and comparison between these methods based on the results are made.
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14

Liu, Xin. "Subspace Methods for Nonlinear Optimization". CSIAM Transactions on Applied Mathematics 2, n.º 4 (junio de 2021): 585–651. http://dx.doi.org/10.4208/csiam-am.so-2021-0016.

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15

Forsgren, Anders, Philip E. Gill y Margaret H. Wright. "Interior Methods for Nonlinear Optimization". SIAM Review 44, n.º 4 (enero de 2002): 525–97. http://dx.doi.org/10.1137/s0036144502414942.

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16

Holzapfel, Eduardo A. y Miguel A. Mariño. "Surface‐Irrigation Nonlinear Optimization Models". Journal of Irrigation and Drainage Engineering 113, n.º 3 (agosto de 1987): 379–92. http://dx.doi.org/10.1061/(asce)0733-9437(1987)113:3(379).

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17

Holzapfel, Eduardo A., Miguel A. Mariño y Alejandro Valenzuela. "Drip Irrigation Nonlinear Optimization Model". Journal of Irrigation and Drainage Engineering 116, n.º 4 (julio de 1990): 479–96. http://dx.doi.org/10.1061/(asce)0733-9437(1990)116:4(479).

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18

Wang, S. y J. Kang. "Topology optimization of nonlinear magnetostatics". IEEE Transactions on Magnetics 38, n.º 2 (marzo de 2002): 1029–32. http://dx.doi.org/10.1109/20.996264.

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19

Chu, Liang-Ju. "Unified Approaches to Nonlinear Optimization". Optimization 46, n.º 1 (enero de 1999): 25–60. http://dx.doi.org/10.1080/02331939908844443.

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20

Amir, Hossain M. y Takashi Hasegawa. "Nonlinear Mixed‐Discrete Structural Optimization". Journal of Structural Engineering 115, n.º 3 (marzo de 1989): 626–46. http://dx.doi.org/10.1061/(asce)0733-9445(1989)115:3(626).

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21

MCLOONE, SEÁN y GEORGE IRWIN. "Nonlinear optimization of RBF networks". International Journal of Systems Science 29, n.º 2 (febrero de 1998): 179–89. http://dx.doi.org/10.1080/00207729808929510.

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22

Guddat, J. y H. TH Jongen. "Structural stability in nonlinear optimization". Optimization 18, n.º 5 (enero de 1987): 617–31. http://dx.doi.org/10.1080/02331938708843275.

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23

HEYNE, GREGOR, MICHAEL KUPPER y LUDOVIC TANGPI. "PORTFOLIO OPTIMIZATION UNDER NONLINEAR UTILITY". International Journal of Theoretical and Applied Finance 19, n.º 05 (29 de julio de 2016): 1650029. http://dx.doi.org/10.1142/s0219024916500291.

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This paper studies the utility maximization problem of an agent with nontrivial endowment, and whose preferences are modeled by the maximal subsolution of a backward stochastic differential equation (BSDE). We prove existence of an optimal trading strategy and relate our existence result to the existence of a maximal subsolution to a controlled decoupled forward–BSDE (FBSDE). Using BSDE duality, we show that the utility maximization problem can be seen as a robust control problem admitting a saddle point if the generator of the BSDE additionally satisfies a specific growth condition. We show by convex duality that any saddle point of the robust control problem agrees with a primal and a dual optimizer of the utility maximization problem, and can be characterized in terms of a BSDE solution.
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24

Son, Jaeho, Martin Mack y Kris G. Mattila. "Nonlinear cash flow optimization model". Canadian Journal of Civil Engineering 33, n.º 11 (1 de noviembre de 2006): 1450–54. http://dx.doi.org/10.1139/l06-086.

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During construction, progress payments (cash inflow) are made periodically to contractors based on work performed. Contractors are required to pay the direct costs (cash outflow) during construction. The net difference between the cash inflow and outflow is the overdraft, which contractors must finance either from the bank or from their own resources. To increase profit margin, contractors consider methods to improve their cash flow, which will increase profit. These methods include front end loading (Stark 1974) and shifting of activities (Easa 1992). These two linear procedures could be done sequentially. However, this sequential linear formulation may not produce an optimized solution because of the nonlinear characteristics of the model. This note examines the combination of the two linear procedures into a single nonlinear formulation such that better profit margin can be achieved.Key words: cost analysis, optimization, linear programming, nonlinear programming.
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25

Wallin, Mathias y Daniel A. Tortorelli. "Nonlinear homogenization for topology optimization". Mechanics of Materials 145 (junio de 2020): 103324. http://dx.doi.org/10.1016/j.mechmat.2020.103324.

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26

Alamir, Mazen. "Optimization based nonlinear observers revisited". IFAC Proceedings Volumes 32, n.º 2 (julio de 1999): 2357–62. http://dx.doi.org/10.1016/s1474-6670(17)56400-9.

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27

Migdalas, A., G. Toraldo y V. Kumar. "Nonlinear optimization and parallel computing". Parallel Computing 29, n.º 4 (abril de 2003): 375–91. http://dx.doi.org/10.1016/s0167-8191(03)00013-9.

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28

Wang, M. Y., S. Zhou y H. Ding. "Nonlinear diffusions in topology optimization". Structural and Multidisciplinary Optimization 28, n.º 4 (6 de julio de 2004): 262–76. http://dx.doi.org/10.1007/s00158-004-0436-6.

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29

Saouma, Victor E. y Efthimios S. Sikiotis. "Interactive graphics nonlinear constrained optimization". Computers & Structures 21, n.º 4 (enero de 1985): 759–69. http://dx.doi.org/10.1016/0045-7949(85)90152-x.

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30

Liu, Jiakun. "Light reflection is nonlinear optimization". Calculus of Variations and Partial Differential Equations 46, n.º 3-4 (14 de febrero de 2012): 861–78. http://dx.doi.org/10.1007/s00526-012-0506-3.

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31

Eskelinen, Petri. "Andrzej P. Ruszczyński: Nonlinear optimization". Mathematical Methods of Operations Research 65, n.º 3 (12 de octubre de 2006): 581–82. http://dx.doi.org/10.1007/s00186-006-0116-y.

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32

Cheng, H., V. Rokhlin y N. Yarvin. "Nonlinear Optimization, Quadrature, and Interpolation". SIAM Journal on Optimization 9, n.º 4 (enero de 1999): 901–23. http://dx.doi.org/10.1137/s1052623498349796.

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33

Jung, Daeyoon y Hae Chang Gea. "Topology optimization of nonlinear structures". Finite Elements in Analysis and Design 40, n.º 11 (julio de 2004): 1417–27. http://dx.doi.org/10.1016/j.finel.2003.08.011.

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34

Pintér, János D. "Nonlinear optimization with GAMS /LGO". Journal of Global Optimization 38, n.º 1 (7 de octubre de 2006): 79–101. http://dx.doi.org/10.1007/s10898-006-9084-2.

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35

Rapcsák, Tamás. "Sectional curvatures in nonlinear optimization". Journal of Global Optimization 40, n.º 1-3 (3 de agosto de 2007): 375–88. http://dx.doi.org/10.1007/s10898-007-9212-7.

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36

Hager, William W. y Delphine Mico-Umutesi. "Error estimation in nonlinear optimization". Journal of Global Optimization 59, n.º 2-3 (9 de abril de 2014): 327–41. http://dx.doi.org/10.1007/s10898-014-0186-y.

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37

Birgin, E. G., R. D. Lobato y J. M. Martínez. "Packing ellipsoids by nonlinear optimization". Journal of Global Optimization 65, n.º 4 (19 de diciembre de 2015): 709–43. http://dx.doi.org/10.1007/s10898-015-0395-z.

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38

Kanzow, C. "Nonlinear complementarity as unconstrained optimization". Journal of Optimization Theory and Applications 88, n.º 1 (enero de 1996): 139–55. http://dx.doi.org/10.1007/bf02192026.

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39

Betts, J. T. y P. D. Frank. "A sparse nonlinear optimization algorithm". Journal of Optimization Theory and Applications 82, n.º 3 (septiembre de 1994): 519–41. http://dx.doi.org/10.1007/bf02192216.

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40

Levin, V. I. "Nonlinear optimization under interval uncertainty". Cybernetics and Systems Analysis 35, n.º 2 (marzo de 1999): 297–306. http://dx.doi.org/10.1007/bf02733477.

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41

Schwarz, St, R. Kemmler y E. Ramm. "Structural optimization in nonlinear mechanics". ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik 81, S3 (2001): 695–96. http://dx.doi.org/10.1002/zamm.200108115123.

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42

Weltin, E. E. "Direct optimization of nonlinear parameters". International Journal of Quantum Chemistry 9, S9 (18 de junio de 2009): 337–41. http://dx.doi.org/10.1002/qua.560090842.

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43

Rapcsák, T. "Geodesic convexity in nonlinear optimization". Journal of Optimization Theory and Applications 69, n.º 1 (abril de 1991): 169–83. http://dx.doi.org/10.1007/bf00940467.

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44

Cui-Cui Cai, Cui-Cui Cai, Mao-Sheng Fu Cui-Cui Cai, Xian-Meng Meng Mao-Sheng Fu, Qi-Jian Wang Xian-Meng Meng y Yue-Qin Wang Qi-Jian Wang. "Modified Harris Hawks Optimization Algorithm with Multi-strategy for Global Optimization Problem". 電腦學刊 34, n.º 6 (diciembre de 2023): 091–105. http://dx.doi.org/10.53106/199115992023123406007.

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<p>As a novel metaheuristic algorithm, the Harris Hawks Optimization (HHO) algorithm has excellent search capability. Similar to other metaheuristic algorithms, the HHO algorithm has low convergence accuracy and easily traps in local optimal when dealing with complex optimization problems. A modified Harris Hawks optimization (MHHO) algorithm with multiple strategies is presented to overcome this defect. First, chaotic mapping is used for population initialization to select an appropriate initiation position. Then, a novel nonlinear escape energy update strategy is presented to control the transformation of the algorithm phase. Finally, a nonlinear control strategy is implemented to further improve the algorithm&rsquo;s efficiency. The experimental results on benchmark functions indicate that the performance of the MHHO algorithm outperforms other algorithms. In addition, to validate the performance of the MHHO algorithm in solving engineering problems, the proposed algorithm is applied to an indoor visible light positioning system, and the results show that the high precision positioning of the MHHO algorithm is obtained.</p> <p>&nbsp;</p>
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45

Kobayashi, Masakazu, Shinji Nishiwaki y Hiroshi Yamakawa. "Integrated Multi-Step Design Method for Practical and Sophisticated Compliant Mechanisms Combining Topology and Shape Optimizations". Journal of Robotics and Mechatronics 19, n.º 2 (20 de abril de 2007): 141–47. http://dx.doi.org/10.20965/jrm.2007.p0141.

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Compliant mechanisms designed by traditional topology optimization have a linear output response, and it is difficult for traditional methods to implement mechanisms having nonlinear output responses, such as nonlinear deformation or path. To design a compliant mechanism having a specified nonlinear output path, we propose a two-stage design method based on topology and shape optimizations. In the first stage, topology optimization generates an initial conceptual compliant mechanism based on ordinary design conditions, with “additional” constraints used to control the output path in the second stage. In the second stage, an initial model for the shape optimization is created, based on the result of the topology optimization, and additional constraints are replaced by spring elements. The shape optimization is then executed, to generate the detailed shape of the compliant mechanism having the desired output path. At this stage, parameters that represent the outer shape of the compliant mechanism and of spring element properties are used as design variables in the shape optimization. In addition to configuring the specified output path, executing the shape optimization after the topology optimization also makes it possible to consider the stress concentration and large displacement effects. This is an advantage offered by the proposed method, because it is difficult for traditional methods to consider these aspects, due to inherent limitations of topology optimization.
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46

Tseng, Hsuan-Yu, Pao-Hsien Chu, Hao-Chun Lu y Ming-Jyh Tsai. "Easy Particle Swarm Optimization for Nonlinear Constrained Optimization Problems". IEEE Access 9 (2021): 124757–67. http://dx.doi.org/10.1109/access.2021.3110708.

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47

Berahas, Albert S., Frank E. Curtis, Daniel Robinson y Baoyu Zhou. "Sequential Quadratic Optimization for Nonlinear Equality Constrained Stochastic Optimization". SIAM Journal on Optimization 31, n.º 2 (enero de 2021): 1352–79. http://dx.doi.org/10.1137/20m1354556.

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48

Curtis, Frank E., Travis C. Johnson, Daniel P. Robinson y Andreas Wächter. "An Inexact Sequential Quadratic Optimization Algorithm for Nonlinear Optimization". SIAM Journal on Optimization 24, n.º 3 (enero de 2014): 1041–74. http://dx.doi.org/10.1137/130918320.

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49

Khishvand, Mahdi y Ehsan Khamehchi. "Nonlinear Risk Optimization Approach to Gas Lift Allocation Optimization". Industrial & Engineering Chemistry Research 51, n.º 6 (30 de enero de 2012): 2637–43. http://dx.doi.org/10.1021/ie201336a.

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50

Zhang, Zhuhong. "Immune optimization algorithm for constrained nonlinear multiobjective optimization problems". Applied Soft Computing 7, n.º 3 (junio de 2007): 840–57. http://dx.doi.org/10.1016/j.asoc.2006.02.008.

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