Results 31 to 40 of about 57 (57)
A Lower Bound for the Centered L 2 -Discrepancy on Asymmetric Factorials and its Application
Asymmetric factorial, Centered L 2 -discrepancy, Uniformity, Uniform design, 62K15, 62K10,
Kashinath Chatterjee +2 more
core +1 more source
Bachet’s square, Bibliography, Bi-square, Raj Chandra Bose, József Dénes, Diagonal Latin squares of order 6, Leonhard Euler, Euler squares, Eulerian squares, Euler’s conjecture, Sir Ronald Aylmer Fisher, Graeco-Roman squares, History, Simon de La Loubère,
Christian Boyer, George Styan, Ka Chu
core +1 more source
Doubling is a simple and powerful method to construct two-level fractional factorial designs of resolution IV. The objective of this paper is to discuss the issue of double designs in terms of uniformity measured by centered L 2 -discrepancy.
Hongyi Li
core
Connection Between Uniformity and Aberration in Regular Fractions of Two-level Factorials
We show a link between two apparently unrelated areas, namely uniformity and minimum aberration, both of which have been of substantial recent interest.
Rahul Mukerjee, Kai-tai Fang
core
Fractional Factorial Split-Plot Designs with Minimum Aberration and Maximum Estimation Capacity
: Considering general prime or prime powered factorials, we give a finite projective geometric formulation for regular fractional factorial splitplot designs.
Rahul Mukerjee, Kai-Tai Fang
core
In this paper we propose a new method, based on the conditional distribution method in Monte-Carlo methods, to generate the uniform distribution on the domain Tn (a; b) = f(x 1 ; \Delta \Delta \Delta ; xn ) : 0 a i x i b i 1; 0 i n; x 1 + \Delta ...
Zhen-Hai Yang, Kai-Tai Fang
core
On Construction Of Orthogonal And Nearly Orthogonal Arrays
In the past orthogonal arrays were constructed by a number of mathematical tools such as orthogonal Latin squares, Hadamard matrices, group theory and finite fields. Wang and Wu (1992) proposed the concept of nearly orthogonal array and found a number of
Changxing Ma, Kai-Tai Fang
core
Regular Fractions of Mixed Factorials with Maximum Estimation Capacity
. We use a finite projective geometric approach to investigate the issue of maximum estimation capacity in regular fractions of mixed factorials, recognizing the fact that not all two factor interactions may have equal importance in such a setup.
Kai-Tai Fang, Ling-yau Chan
core
Copy number detection in discordant monozygotic twins of Congenital Diaphragmatic Hernia (CDH) and Esophageal Atresia (EA) cohorts. [PDF]
Veenma D +10 more
europepmc +1 more source
Full Karyotype Interphase Cell Analysis. [PDF]
Baumgartner A +5 more
europepmc +1 more source

