P. Shpilev

发表

T-optimal designs for discrimination between two polynomial models

V. Melas, H. Dette, P. Shpilev, 2012, 1205.6283.

Robust T-optimal discriminating designs

V. Melas, H. Dette, P. Shpilev, 2013, 1309.4652.

Equivalence theorem for singular L-optimal designs

P. Shpilev, Petr Shpilev, 2015 .

On the optimal choice of the number of empirical Fourier coefficients for comparison of regression curves

V. Melas, A. Pepelyshev, L. Salmaso, 2015 .

Constructing c-optimal designs for polynomial regression with no intercept

P. Shpilev, V. Melas, 2020, Vestnik of Saint Petersburg University. Mathematics. Mechanics. Astronomy.

Study of the Excess Property of the L-Optimal Design for the Label Model

P. Shpilev, V. Melas, 2022, Vestnik St. Petersburg University, Mathematics.

Excess of D -optimal Designs for Cobb-Douglas model

P. Shpilev, Y. Grigoriev, V. Melas, 2018 .

Excess of locally D-optimal designs for Cobb–Douglas model

V. Melas, P. Shpilev, Y. Grigoriev, 2018, Statistical Papers.

Some explicit solutions of c-optimal design problems for polynomial regression with no intercept

V. Melas, H. Dette, P. Shpilev, 2019, Annals of the Institute of Statistical Mathematics.

Explicit T -optimal Designs for Trigonometric Regression Models

V. Melas, P. Shpilev, 2015 .

Constructing c-Optimal Designs for Polynomial Regression without an Intercept

V. Melas, P. Shpilev, 2020, Vestnik St. Petersburg University, Mathematics.

A note on optimal designs for estimating the slope of a polynomial regression

V. Melas, H. Dette, P. Shpilev, 2020, 2009.08853.

Constructing c-Optimal Designs for Polynomial Regression without an Intercept

P. Shpilev, V. Melas, 2020, Vestnik St. Petersburg University, Mathematics.

Optimal designs for estimating individual coefficients in polynomial regression with no intercept

V. Melas, H. Dette, P. Shpilev, 2019, Statistics & Probability Letters.

Some explicit solutions of c-optimal design problems for polynomial regression with no intercept

V. Melas, H. Dette, P. Shpilev, 2019, Annals of the Institute of Statistical Mathematics.

On the Functional Approach to Bayesian Efficient Designs for Nonlinear Regression Models

V. Melas, P. Shpilev, 2012 .

L-optimal designs in the trigonometric regression model on the full circle

P. Shpilev, 2007 .

T-optimal discriminating designs for Fourier regression models

Holger Dette, Viatcheslav B. Melas, Petr Shpilev, 2015, Comput. Stat. Data Anal..

L-Optimal Designs for a Trigonometric Fourier Regression Model with no Intercept

V. Melas, P. Shpilev, 2022, Vestnik St. Petersburg University, Mathematics.

Excess of locally D-optimal designs for Cobb–Douglas model

V. Melas, P. Shpilev, Y. Grigoriev, 2018, Statistical Papers.

Excess of locally D-optimal designs and homothetic transformations

V. Melas, P. Shpilev, Y. Grigoriev, 2017 .

Excess of locally D-optimal designs and homothetic transformations

V. Melas, P. Shpilev, Y. Grigoriev, 2017, Vestnik St. Petersburg University, Mathematics.

OPTIMAL DESIGNS FOR ESTIMATING THE DERIVATIVE IN NONLINEAR REGRESSION

V. Melas, H. Dette, P. Shpilev, 2011 .

Optimal designs for estimating the slope in nonlinear regression

V. Melas, H. Dette, P. Shpilev, 2009 .

Excess and saturated D-optimal designs for the rational model

V. Melas, P. Shpilev, Y. Grigoriev, 2019, Statistical Papers.