Aspin, A. A.Tables for Use in Comparisons Whose Accuracy Involves Two Variances, Separately Estimated. Biometrika, 1949, 36, 290-293.
2.
Dutoit, E. and Webster, R. A.Simplified Technique for Estimating Degrees of Freedom for a Two-Population t Test When the Standard Deviations are Unknown and Not Necessarily Equal. In : Proceedings of the Eleventh Conference on the Design of Experiments in Army Research Development & Testing, 1966, 415-447. (litho).
3.
Fisher, R. A.The Asymptotic Approach to Behrens's Integral with Further Tables for the d Test of Significance. Annals of Eugenics, 1941, II-2, 141-172.
4.
Gronow, D. G.Test for the Significance of the Difference between Means in Two Normal Populations Having Unequal Variances . Biometrika, 1951, 38, 252-256.
5.
Hamilton, W. C.Statistics in Physical Science . New York: Ronald Press, 1964, 92-94.
6.
James, G. S.The Behrens-Fisher Distribution and Weighted Means. Journal of the Royal Statistical Society , 1959, 21, 73-90.
7.
Ray, W. D. and Pitman, A. E.An Exact Distribution of the Fisher-Behrens-Welch Statistic for Testing the Difference between the Means of Two Normal Populations with Unknown Variances. Journal of the Royal Statistical Society, 1961, 23, 377-384.
8.
Welch, B. L.The Significance of the Differences between Two Means when the Population Variances are Unequal. Biometrika, 1938, 29, 350-362.
9.
Welch, B. L.The Generalization of "Student's" Problem when Several Different Population Variances are Involved. Biometrika, 1947, 34, 28-35.
10.
Welch, B. L.Further Note on Mrs. Aspin's Tables and on Certain Approximations to the Tabled Function. Biometrika, 1949, 36, 293-296.