A note on D-optimal chemical balance weighing designs with autocorrelated observations
From MaRDI portal
Publication:345370
DOI10.1007/S00362-015-0676-0zbMath1351.62152OpenAlexW2047849655WikidataQ59473876 ScholiaQ59473876MaRDI QIDQ345370
Publication date: 1 December 2016
Published in: Statistical Papers (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00362-015-0676-0
Optimal statistical designs (62K05) Combinatorial aspects of matrices (incidence, Hadamard, etc.) (05B20)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- D-optimal chemical balance weighing designs with autoregressive errors
- Regular A-optimal design matrices \(X = (x_{ij})\) with \(x_{ij}= - 1, 0, 1\)
- On the optimality of chemical balance weighing designs
- On exact \(D\)-optimal designs with 2 two-level factors and \(n\) autocorrelated observations
- \(D\)-optimal designs for correlated random vectors
- \(D\)-optimal and near \(D\)-optimal \(2^k\) fractional factorial designs of resolution V
- An inequality for positive definite matrices with applications to combinatorial matrices
- Optimal exact experimental designs with correlated errors through a simulated annealing algorithm
- On a conjecture in \(D\)-optimal designs with \(n \equiv 0 \bmod 4\)
- On improvements of Fischer's inequality and Hadamard's inequality for \(K_0\)-matrices
- Necessary and sufficient conditions in the problem of D-optimal weighing designs with autocorrelated errors
- Optimal biased weighing designs and two-level main-effect plans
- A-optimal chemical balance weighing design with nonhomogeneity of variances of errors
- A-Optimal Spring Balance Weighing Designs Under Some Conditions
- D-Optimal Chemical Balance Weighing Designs withN ≡ 0 (mod 4) and 3 Objects
- D-optimal (0,1)-weighing designs for 10 objects
- An application of multivarilate weighing designs
- An Elementary Proof of the Budan-Fourier Theorem
This page was built for publication: A note on D-optimal chemical balance weighing designs with autocorrelated observations
