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On Returns to Scale under Weight Restrictions in Data Envelopment Analysis. (2001). Tone, Kaoru.
In: Journal of Productivity Analysis.
RePEc:kap:jproda:v:16:y:2001:i:1:p:31-47.

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Cited: 15

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Citations

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  1. Data envelopment analysis for scale elasticity measurement in the stochastic case: with an application to Indian banking. (2023). Mehdizadeh, Saber ; Sahoo, Biresh K ; Amirteimoori, Alireza.
    In: Financial Innovation.
    RePEc:spr:fininn:v:9:y:2023:i:1:d:10.1186_s40854-022-00447-1.

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  2. Efficiency of secondary schools in Ecuador: A value based DEA approach. (2022). MARCENARO GUTIERREZ, OSCAR ; Chavez, J M ; Henriques, C O ; Gouveia, M C ; Marcenaro-Gutierrez, O D.
    In: Socio-Economic Planning Sciences.
    RePEc:eee:soceps:v:82:y:2022:i:pa:s0038012122000040.

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  3. Financial performance assessment of electricity companies: evidence from Portugal. (2021). Henriques, Carla ; Vilas, Joo ; Neves, Maria Elisabete.
    In: Operational Research.
    RePEc:spr:operea:v:21:y:2021:i:4:d:10.1007_s12351-019-00504-1.

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  4. Productivity Analysis of Coal-fired Thermal Power Plants in India Using Malmquist Index Approach. (2020). Vachharajani, Hardik ; Dhillon, Amritpal Singh.
    In: Global Business Review.
    RePEc:sae:globus:v:21:y:2020:i:6:p:1338-1353.

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  5. Exploring the reasons for efficiency in Spanish airports. (2020). Mar-Molinero, Cecilio ; Ripoll-Zarraga, Ane Elixabete.
    In: Transport Policy.
    RePEc:eee:trapol:v:99:y:2020:i:c:p:186-202.

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  6. Multi-criteria ranking of corporate distress prediction models: empirical evaluation and methodological contributions. (2018). Ouenniche, Jamal ; Mousavi, Mohammad Mahdi.
    In: Annals of Operations Research.
    RePEc:spr:annopr:v:271:y:2018:i:2:d:10.1007_s10479-018-2814-2.

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  7. A hybrid DEA-MOLP model for public school assessment and closure decision in the City of Philadelphia. (2018). Tavana, Madjid ; Matin, Reza Kazemi ; Mansourzadeh, Seyed Mehdi ; Santos-Arteaga, Francisco J ; Ebrahimnejad, Ali.
    In: Socio-Economic Planning Sciences.
    RePEc:eee:soceps:v:61:y:2018:i:c:p:70-89.

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  8. Objective identification of technological returns to scale for data envelopment analysis models. (2018). ALIREZAEE, MOHAMMAD REZA ; Paradi, Joseph C ; Hajinezhad, Ensie.
    In: European Journal of Operational Research.
    RePEc:eee:ejores:v:266:y:2018:i:2:p:678-688.

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  9. Returns to scale in convex production technologies. (2017). Podinovski, Victor V.
    In: European Journal of Operational Research.
    RePEc:eee:ejores:v:258:y:2017:i:3:p:970-982.

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  10. Marginal Values and Returns to Scale for Nonparametric Production Frontiers. (2016). Atici, Kazim Baris ; Podinovski, Victor V ; Chambers, Robert G ; Deineko, Iryna D.
    In: Operations Research.
    RePEc:inm:oropre:v:64:y:2016:i:1:p:236-250.

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  11. The effect of quality and socio-demographic variables on efficiency measures in primary health care. (2014). Zamorano, Luis Murillo ; Ferrera, Jose Cordero ; Cebada, Eva .
    In: The European Journal of Health Economics.
    RePEc:spr:eujhec:v:15:y:2014:i:3:p:289-302.

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  12. Ratio-based RTS determination in weight-restricted DEA models. (2011). Wallenius, Jyrki ; Soleimani-damaneh, Majid ; Korhonen, Pekka.
    In: European Journal of Operational Research.
    RePEc:eee:ejores:v:215:y:2011:i:2:p:431-438.

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  13. Degree of scale economies and congestion: A unified DEA approach. (2004). Sahoo, Biresh ; Tone, Kaoru.
    In: European Journal of Operational Research.
    RePEc:eee:ejores:v:158:y:2004:i:3:p:755-772.

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  14. Scale, indivisibilities and production function in data envelopment analysis. (2003). Sahoo, Biresh ; Tone, Kaoru.
    In: International Journal of Production Economics.
    RePEc:eee:proeco:v:84:y:2003:i:2:p:165-192.

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References

References cited by this document

  1. Ali, A. I., W. D. Cook, and L. M. Seiford. (1991). “Strict vs. Weak Ordinal Relations for Multiplirs in Data Envelopment Analysis.” Management Science 37(6), 733–738.

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  7. Charnes, A., W. W. Cooper, Z. M. Huang, and D. B. Sun. (1990). “Polyhedral Cone-Ratio DEA Models with an Illustrative Application to Large Commercial Banks.” Journal of Econometrics 46, 73–91.

  8. Cooper, W. W., L. M. Seiford, and K. Tone. (1999). Data Envelopment Analysis: A Comprehensive Text with Models, Applications, References and DEA-Solver Software. Kluwer Academic Publishers.
    Paper not yet in RePEc: Add citation now
  9. Mangasarian, O. L. (1969). Nonlinear Programming. New York: McGraw-Hill.
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  10. Roll, Y. and B. Golany. (1993). “Alternate Methods of Treating Factor Weights in DEA.” Omega: International Journal of Management Science 21, 99–109.
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  11. Roll, Y., W. D. Cook, and B. Golany. (1991). “Controlling Factor Weights in Data Envelopment Analysis.” IIE Transactions 23(1), 2–9.
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  12. Seiford, L. M., and J. Zhu. (1999). “An Investigation of Returns to Scale under Data Envelopment Analysis.” OMEGA 27(1), 1–11.

  13. Thompson, R. G., F. D. Singleton, Jr., R. M. Thrall, and B. A. Smith. (1986). “Comparative Site Evaluations for Locating a High-Energy Physics Lab in Texas.” Interface 16, 35–49.
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  14. Thompson, R. G., L. N. Langemeier, C-T. Lee, E. Lee, and R. M. Thrall. (1990). “The Role of Multiplier Bounds in Efficiency Analysis with Application to Kansas Farming.” Journal of Econometrics 46, 93–108.

  15. Tone, K. (1996). “A Simple Characterization of Returns to Scale in DEA.” Journal of the Operations Research Society of Japan 39, 604–613.
    Paper not yet in RePEc: Add citation now

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  1. Incorporating preference information in a range directional composite indicator: The case of Portuguese public hospitals. (2021). Marques, Rui Cunha ; Figueira, Jose Rui ; Camanho, Ana Santos ; Pereira, Miguel Alves.
    In: European Journal of Operational Research.
    RePEc:eee:ejores:v:294:y:2021:i:2:p:633-650.

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  2. DEA cross-efficiency evaluation and ranking method based on interval data. (2019). Zhang, Qian ; Zhu, Weiwei ; Yu, YU.
    In: Annals of Operations Research.
    RePEc:spr:annopr:v:278:y:2019:i:1:d:10.1007_s10479-017-2669-y.

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  3. Integration von Gewichtsrestriktionen in das DEA-Modell nach Charnes, Cooper und Rhodes: Exemplarische Optionen und Auswirkungen. (2018). Strohl, Florian ; Souren, Rainer ; Borsch, Erik .
    In: Ilmenauer Schriften zur Betriebswirtschaftslehre.
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  4. Relative Efficiency of Commercial Banks in Nigeria: A Nonparametric Mathematical Optimization Analysis. (2017). Nyong, Michael O.
    In: Noble International Journal of Economics and Financial Research.
    RePEc:nap:nijefr:2017:p:27-49.

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  5. Maximally productive input-output units. (2007). Brandyberry, Alan A. ; Troutt, Marvin D. ; Ehie, Ike C..
    In: European Journal of Operational Research.
    RePEc:eee:ejores:v:178:y:2007:i:2:p:359-373.

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  6. Board structure and firm technical efficiency: Evidence from Canadian state-owned enterprises. (2007). Dia, Mohamed ; Bozec, Richard .
    In: European Journal of Operational Research.
    RePEc:eee:ejores:v:177:y:2007:i:3:p:1734-1750.

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  7. Weight-restricted DEA in action: from expert opinions to mathematical models. (2004). Joro, T.
    In: Journal of the Operational Research Society.
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  8. Data envelopment analysis with imprecise data. (2002). Despotis, Dimitris K. ; Smirlis, Yiannis G..
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  9. Internet Based Benchmarking. (2002). Nielsen, Kurt ; Bogetoft, Peter.
    In: Unit of Economics Working Papers.
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  10. On Returns to Scale under Weight Restrictions in Data Envelopment Analysis. (2001). Tone, Kaoru.
    In: Journal of Productivity Analysis.
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  11. An Illustrative Application of Idea (Imprecise Data Envelopment Analysis) to a Korean Mobile Telecommunication Company. (2001). Cooper, William W ; Park, Kyung Sam ; Yu, Gang.
    In: Operations Research.
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  12. DEA-Based Incentive Regimes in Health-Care Provision. (2001). Bogetoft, Peter ; Agrell, Per.
    In: Unit of Economics Working Papers.
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  13. DEA and Activity Planning under Asymmetric Information. (2000). Bogetoft, Peter.
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  14. A DEA model for the efficiency evaluation of nondominated paths on a road network. (2000). De Luca Cardillo, Dorotea, ; Fortuna, Tiziana.
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  15. The Efficiency of Public Forestry Organizations: A Comparison of Different Weight Restriction Approaches.. (1999). E-J. Viitala, ; Joro, T..
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  16. IDEA and AR-IDEA: Models for Dealing with Imprecise Data in DEA. (1999). Yu, Gang ; Cooper, William W. ; Park, Kyung Sam.
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  17. Efficiency based production planning and control models. (1999). Sinha, Bani K. ; Kumar, Krishna C..
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  18. Process Aggregation and Efficiency.. (1999). Bogetoft, Peter.
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  19. Hierarchies and Groups in DEA. (1998). Cook, Wade ; Green, Rodney ; Doyle, John ; Chai, Dan .
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  20. Decision Support for Target-Based Resource Allocation of Public Services in Multiunit and Multilevel Systems. (1998). Athanassopoulos, Antreas D..
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  21. On the Role of Weight Restrictions in Data Envelopment Analysis. (1997). Smith, Peter ; Salinas-Jimenez, Javier ; Pedraja-Chaparro, Francisco .
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  22. Dominance stochastic models in data envelopment analysis. (1996). Li, Susan X. ; Huang, Zhimin.
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