Sen, P.K.; (1978)Asymptotic Theory of Some Tests for a Possible Change in the Regression Slope Occurring at an Unknown Time Point*."

Sen, P.K.; (1978)Asymptotic Theory of Some Tests for a Possible Change in the Regression Slope Occurring at an Unknown Time Point*."

Sen, P.K.; (1978).Asymptotic Properties of Maximum Likelihood Estimators Based On Conditional Specification."

Sen, P.K.; (1978).Asymptotic Properties of Maximum Likelihood Estimators Based On Conditional Specification."

Sen, P.K.; (1977)The Extended Two Sample Problem: Nonparametric Case."

Sen, P.K.; (1977)The Extended Two Sample Problem: Nonparametric Case."

Sen, P.K.; (1977)Rank Analysis of Covariance Under Progressive Censoring."

Sen, P.K.; (1977)Rank Analysis of Covariance Under Progressive Censoring."

Sen, P.K.; (1974). "An almost sure invariance principle for the extrema of certain sample functions."

Sen, P.K.; (1974). "An almost sure invariance principle for the extrema of certain sample functions."

Sen, P.K.; (1973)On unbiased estimation for randomized response model."

Sen, P.K.; (1973)On unbiased estimation for randomized response model."

Sen, P.K.; (1972)Weak convergence of generalized U-statistics."

Sen, P.K.; (1972)Weak convergence of generalized U-statistics."

Sen, P.K.; (1972)An asymptotically efficient test for the bundle strength of filaments."

Sen, P.K.; (1972)An asymptotically efficient test for the bundle strength of filaments."

Sen, P.K.; (1972).Weak convergence of multidimensional empirical processes for stationary phi-mixing processes."

Sen, P.K.; (1972).Weak convergence of multidimensional empirical processes for stationary phi-mixing processes."

Sen, P.K.; (1972).Limiting behavior of regular functionals of empirical distributions for stationary-mixing processes."

Sen, P.K.; (1972).Limiting behavior of regular functionals of empirical distributions for stationary-mixing processes."

Sen, P.K.; (1972).An almost sure invariance principle for multivariate Kolmogorov-Smirnov statistics."

Sen, P.K.; (1972).An almost sure invariance principle for multivariate Kolmogorov-Smirnov statistics."

Sen, P.K.; (1971)The invariance principle for one-sample rank-order statistics."

Sen, P.K.; (1971)The invariance principle for one-sample rank-order statistics."

Sen, P.K.; (1971)Convergence of sequences of regular functional of Empirical distributions of processes of Brownian motion."

Sen, P.K.; (1971)Convergence of sequences of regular functional of Empirical distributions of processes of Brownian motion."

Sen, P.K.; (1971)Asymptotic sequential tests for regular functionals of distribution functions."

Sen, P.K.; (1971)Asymptotic sequential tests for regular functionals of distribution functions."

Sen, P.K.; (1971).Robust statistics procedures in problems of linear regressions with specific reference to quantitative bio-assay. II."

Sen, P.K.; (1971).Robust statistics procedures in problems of linear regressions with specific reference to quantitative bio-assay. II."

Sen, P.K.; (1967)Robustness of some non-parametric procedures and linear models."

Sen, P.K.; (1967)Robustness of some non-parametric procedures and linear models."

Sen, P.K.; (1967)On a robustness property of a class of non-parametric tests based on U-statistics."

Sen, P.K.; (1967)On a robustness property of a class of non-parametric tests based on U-statistics."

Sen, P.K.; (1967)On a class of permutation tests for stochastic independence II."

Sen, P.K.; (1967)On a class of permutation tests for stochastic independence II."

Sen, P.K.; (1967)On a class of non-parametric tests of interactions and factorial experiments."

Sen, P.K.; (1967)On a class of non-parametric tests of interactions and factorial experiments."

Sen, P.K.; (1967)Asymptoticall efficient tests by the method of n rankings."

Sen, P.K.; (1967)Asymptoticall efficient tests by the method of n rankings."

Sen, P.K.; (1967) "Asymptotic normality and robustness of one sample Chernof-Savage statistics for heterogeneous distribution."

Sen, P.K.; (1967) "Asymptotic normality and robustness of one sample Chernof-Savage statistics for heterogeneous distribution."

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