Errattum: The Extended Atkinson family: The class of multiplicatively decomposable inequality measures, and some new graphical procedures for analysts (Journal of Economic Inequality 10.1007/s10888-006-9053-5);The extended atkinson family: The class of multiplicatively decomposable inequality measures, and some new graphical procedures for analysts

Journal of Economic Inequality

Volumn 6, Issue 2, 2008, Pages 211-225

  Lasso de la Vega, Casilda ^a   Urrutia, Ana ^a  

^a Departamento de Economía Aplicada I   (Spain)

Author keywords

Atkinson indices; Inequality measurement; Multiplicative decomposition

Indexed keywords

EID: 43149116536     PISSN: 15691721     EISSN: 15738701     Source Type: Journal    
DOI: 10.1007/s10888-008-9084-1     Document Type: Erratum

References (20)

1. 1. J. Aczel 1966 Lectures on Functional Equations and Their Applications Academic New York Aczel, J.: Lectures on Functional Equations and Their Applications. Academic, New York (1966)
2. 2. J. Aczel 1987 A Short Course on Functional Equations Reidel Dordrecht, Holland Aczel, J.: A Short Course on Functional Equations. Reidel, Dordrecht, Holland (1987)
3. 3. S. Anand 1983 Inequality and Poverty in Malaysia Oxford University Press London, UK Anand, S.: Inequality and Poverty in Malaysia. Oxford University Press, London, UK (1983)
4. 4. A.B. Atkinson 1970 On the measurement of inequality J. Econ. Theory 2 244 263 10.1016/0022-0531(70)90039-6 Atkinson, A.B.: On the measurement of inequality. J. Econ. Theory 2, 244–263 (1970)
5. 5. C. Blackorby D. Donaldson M. Auersperg 1981 A new procedure for the measurement of inequality within and among population subgroups Can. J. Econ. 14 665 685 10.2307/134822 Blackorby, C., Donaldson D., Auersperg M.: A new procedure for the measurement of inequality within and among population subgroups. Can. J. Econ. 14, 665–685 (1981)
6. 6. F. Bourguignon 1979 Decomposable income inequality measures Econometrica 47 901 920 10.2307/1914138 Bourguignon, F.: Decomposable income inequality measures. Econometrica 47, 901–920 (1979)
7. 7. F.A. Cowell 1980 On the structure of additive inequality measures Rev. Econ. Stud. 47 521 531 10.2307/2297303 Cowell, F.A.: On the structure of additive inequality measures. Rev. Econ. Stud. 47, 521–531 (1980)
8. 8. F.A. Cowell 2000 Measurement of inequality A.B. Atkinson F. Bourguignon Handbook of Income Distribution North-Holland Amsterdam, The Netherlands 87 166 Cowell, F.A.: Measurement of inequality. In: Atkinson, A.B., Bourguignon, F. (eds.) Handbook of Income Distribution, pp. 87–166. North-Holland, Amsterdam, The Netherlands (2000)
9. 9. F.A. Cowell K. Kuga 1981 Inequality measurement: an axiomatic approach Eur. Econ. Rev. 15 287 305 10.1016/S0014-2921(81)80003-7 Cowell, F.A., Kuga, K.: Inequality measurement: an axiomatic approach. Eur. Econ. Rev. 15, 287–305 (1981)
10. 10. J. Davies M. Hoy 1995 Making inequality comparisons when Lorenz curves intersect Am. Econ. Rev. 85 980 986 Davies, J., Hoy, M.: Making inequality comparisons when Lorenz curves intersect. Am. Econ. Rev. 85, 980–986 (1995)
11. 11. J. Foster A. Shneyerov 1999 A general class of additively decomposable inequality measures Econ. Theory 14 89 111 10.1007/s001990050283 Foster, J., Shneyerov, A.: A general class of additively decomposable inequality measures. Econ. Theory 14, 89–111 (1999)
12. 12. J. Foster A. Shneyerov 2000 Path independent inequality measures J. Econ. Theory 91 199 222 10.1006/jeth.1999.2565 Foster, J., Shneyerov, A.: Path independent inequality measures. J. Econ. Theory 91, 199–222 (2000)
13. 13. Hardy, G., Littlewood, J.L., Pólya, G.: Inequalities. Cambridge University Press, Cambridge, UK (1934)
14. 14. R. Kanbur 2003 The Policy Significance of Inequality Decompositions Mimeo Cornell University Kanbur, R.: The Policy Significance of Inequality Decompositions. Mimeo, Cornell University (2003)
15. 15. C. Lasso de la Vega A. Urrutia 2003 A new factorial decomposition for the Atkinson measure Econ. Bull. 4 29 1 12 Lasso de la Vega, C., Urrutia, A.: A new factorial decomposition for the Atkinson measure. Econ. Bull. 4 (29), 1–12 (2003)
16. 16. C. Lasso de la Vega A. Urrutia 2005 Path independent multiplicatively decomposable inequality measures Investig. Econ. XXIX 2 379 387 Lasso de la Vega, C., Urrutia, A.: Path independent multiplicatively decomposable inequality measures. Investig. Econ. XXIX (2), 379–387 (2005)
17. 17. A.F. Shorrocks 1980 The class of additively decomposable inequality measures Econometrica 48 613 625 10.2307/1913126 Shorrocks, A.F.: The class of additively decomposable inequality measures. Econometrica 48, 613–625 (1980)
18. 18. A.F. Shorrocks 1984 Inequality decomposition by population subgroups Econometrica 52 1369 1385 10.2307/1913511 Shorrocks, A.F.: Inequality decomposition by population subgroups. Econometrica 52, 1369–1385 (1984)
19. 19. A.F. Shorrocks J.E. Foster 1987 Transfer sensitive inequality measures Rev. Econ. Stud. LIV 485 497 Shorrocks, A.F., Foster, J.E.: Transfer sensitive inequality measures. Rev. Econ. Stud. LIV, 485–497 (1987)
20. 20. J.M. Steele 2004 The Cauchy–Schwarz Master Class. An Introduction to the Art of Mathematical Inequalities Cambridge University Press Cambridge, UK Steele, J.M.: The Cauchy–Schwarz Master Class. An Introduction to the Art of Mathematical Inequalities. Cambridge University Press, Cambridge, UK (2004)