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Measurement of Efficiency and Productivity Growth of Hospital Systems: A Indian Case Study

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Healthcare Systems Management: Methodologies and Applications

Part of the book series: Managing the Asian Century ((MAAC))

Abstract

The increased importance of the healthcare sector over the last two decades and current concern over productivity growth have stirred interest in productivity and efficiency measures in this expanding sector of the economic system. Productivity in economic position is determined as the relation between output and input. Productivity concept in manufacturing is analysed in the scope of the organization, but in the service sector like in hospital, this arena is larger and needs an external portion of the organizational position as patients. This paper deals with the measurement of efficiency and productivity growth of the hospital systems. To measure productivity and efficiency of an Indian hospital system, the Malmquist productivity index is applied, based on the data envelopment analysis (DEA). The efficiency and productivity of several departments of the given hospital are analysed and the improvement alternatives also identified.

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References

  • Chansky, B., Garner, C., & Raichoudhary, R. (2016). Measuring output and productivity in private hospitals. In Measuring and modeling health care costs. University of Chicago Press.

    Google Scholar 

  • Rosenstein, A. (1991). Health economics and resource management: A model for hospital efficiency. Hospital and Health Services Administration, 36, 313–330.

    Google Scholar 

  • Chang, S. J., Hsiao, H. C., Huang, L. H., & Chang, H. (2011). Taiwan quality indicator project and hospital productivity growth. Omega, 39(1), 14–22.

    Article  Google Scholar 

  • Walker, K. B., & Dunn, L. M. (2006). Improving hospital performance and productivity with the balanced scorecard. Academy of Health Care Management Journal, 2, 85–110.

    Google Scholar 

  • Prior, D. (2006). Efficiency and total quality management in health care organizations: A dynamic frontier approach. Annals of Operations Research, 145, 281–299.

    Article  Google Scholar 

  • Malmquist, S. (1953). Index numbers and indifference surfaces. Trabajos de estadística, 4(2), 209–242.

    Article  Google Scholar 

  • Caves, D. W., Christensen, L. R., & Diewert, W. E. (1982). The economic theory of index numbers and the measurement of input, output, and productivity. Econometrica: Journal of the Econometric Society, 1393–1414.

    Google Scholar 

  • Farrell, M. J. (1957). The measurement of productive efficiency. Journal of the Royal Statistical Society. Series A (General), 120(3), 253–290.

    Google Scholar 

  • Charnes, A., Cooper, W. W., & Rhodes, E. (1978). Measuring the efficiency of decision making units. European Journal of Operational Research, 2(6), 429–444.

    Article  Google Scholar 

  • Hollingsworth, B. (2003). Non-parametric and parametric applications measuring efficiency in health care. Health Care Management Science, 6(4), 203–218.

    Article  Google Scholar 

  • Chakraborty, K., Biswas, B., & Lewis, W. C. (2001). Measurement of technical efficiency in public education: A stochastic and non-stochastic production function approach. Southern Economic Journal, 889–905.

    Google Scholar 

  • Sengupta, J. K. (1998). Testing allocative efficiency by data envelopment analysis. Applied Economics Letters, 5, 689–692.

    Article  Google Scholar 

  • Liu, C., Jung, C., & Chen. C. (2004). Incorporating value judgments into data envelopment analysis to improve decision quality for organization. Journal of American Academy of Business, Cambridge, 423–434.

    Google Scholar 

  • Zere, E. (2000). Hospital efficiency in Sub-Saharan Africa. Working papers No 187, UNU World Institute for Development Economics Research, p. 48.

    Google Scholar 

  • Pilyavsky, A., & Staat, M. (2008). Efficiency and productivity change in Ukrainian health care. Journal of Productivity Analysis, 29(2), 143–154.

    Article  Google Scholar 

  • Färe, R., Grosskopf, S., Lindgren, B., & Roos, P. (1994). Productivity developments in Swedish hospitals: A Malmquist output index approach. In Data envelopment analysis: Theory, Methodology, and Applications (pp. 253–272). Netherlands: Springer.

    Google Scholar 

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Correspondence to Abhik Patra .

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Appendices

Appendices

LINGO Codes for distance ratios

The codes are depicted for the SEE and OCD department for the period of January ’16/December ’15 and February ’16/January ’16 the codes for the repose of the department and for the period March ’16/February ’16 is similarly managed with the data adjusted with the respective stops and the departments as per the data collection. Malmquist productivity index, the technological change and the technical efficiency change can be computed by the distance ratios which will be figured by passing the following codes.

SEE

 

January ’16/December ’15

February ’16/January ’16

Do(t + 1)[x(t + 1),y(t + 1)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 659;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤  x*(3 + 4);

a*647 + b*858 + c*571 + d*757 ≥ 858;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

Do(t)[x(t + 1),y(t + 1)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*508 + b*526 + c*470 + d*594 ≥ 659;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 647;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

Do(t + 1)[x(t),y(t)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 508;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*647 + b*858 + c*571 + d*757 ≥ 659;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

Do(t)[x(t),y(t)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*508 + b*526 + c*470 + d*594 ≥ 508;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 659;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

OCD

 

January ’16/December ’15

February ’16/January ’16

Do(t + 1)[x(t + 1),y(t + 1)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 880;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*647 + b*858 + c*571 + d*757 ≥ 858;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

Do(t)[x(t + 1),y(t + 1)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*508 + b*526 + c*470 + d*594 ≥ 880;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 858;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

Do(t + 1)[x(t),y(t)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 526;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*647 + b*858 + c*571 + d*757 ≥ 880;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

Do(t)[x(t),y(t)]

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*508 + b*526 + c*470 + d*594 ≥ 526;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

MIN = x;

a*(3 + 4) + b*(3 + 4) + c*(2 + 2) + d*(3 + 3) ≤ x*(3 + 4);

a*659 + b*880 + c*536 + d*758 ≥ 880;

a ≥ 0;

b ≥ 0;

c ≥ 0;

d ≥ 0;

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Patra, A., Ray, P.K. (2018). Measurement of Efficiency and Productivity Growth of Hospital Systems: A Indian Case Study. In: Ray, P., Maiti, J. (eds) Healthcare Systems Management: Methodologies and Applications. Managing the Asian Century. Springer, Singapore. https://doi.org/10.1007/978-981-10-5631-4_2

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