AbstractIn this paper using circular matrices of order m with elements circular matrices of order t, we construct block matrices having 2m diagonal blocks of the form (N−3)It+3Jt and every other element equal to −1, where N=2mt+1 and m, t≡1 mod 2.Then by deleting appropriate rows a number of non-equivalent new D-, A-optimal weighing designs (N,k,s) are constructed for k⩽N−1, N≡3 mod 4, N<100 and s⩽2m
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
In this paper, some aspects of design optimality on the basis of spring balance weighing designs are...
A weighing matrix W = W(n,k) of order n and weight k is a square (0,l,-l)-matrix satisfying WWt -kIn...
AbstractIn this paper using circular matrices of order m with elements circular matrices of order t,...
AbstractCirculant matrices of order t with elements circulant matrices of order s are used for the c...
AbstractD-optimal design of order 6 is used to construct D-optimal designs of order 42 and 66
A number of new weighing matrices constructed from two circulants and via a direct sum construction ...
This paper surveys results and techniques for computing D-optimum weighing designs
AbstractLet G(m,n)=max{detWTW|W∈Mm,n(0,1)}. A matrix W∈Mm,n(0,1) with detWTW=G(m,n) is called D-opti...
Net N and n be positive integers with N (GREATERTHEQ) n and let D(N,n) denote the set of all N x n m...
The paper deals with the problem of determining the chemical balance weighing designs satisfying the...
The paper deals with the problem of determining the chemical balance weighing designs satisfying the...
AbstractAll non-equivalent circulant D-optimal designs for n ≡ 2 mod 4, n ⩽ 54 and n = 66 are given ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
In this paper, some aspects of design optimality on the basis of spring balance weighing designs are...
A weighing matrix W = W(n,k) of order n and weight k is a square (0,l,-l)-matrix satisfying WWt -kIn...
AbstractIn this paper using circular matrices of order m with elements circular matrices of order t,...
AbstractCirculant matrices of order t with elements circulant matrices of order s are used for the c...
AbstractD-optimal design of order 6 is used to construct D-optimal designs of order 42 and 66
A number of new weighing matrices constructed from two circulants and via a direct sum construction ...
This paper surveys results and techniques for computing D-optimum weighing designs
AbstractLet G(m,n)=max{detWTW|W∈Mm,n(0,1)}. A matrix W∈Mm,n(0,1) with detWTW=G(m,n) is called D-opti...
Net N and n be positive integers with N (GREATERTHEQ) n and let D(N,n) denote the set of all N x n m...
The paper deals with the problem of determining the chemical balance weighing designs satisfying the...
The paper deals with the problem of determining the chemical balance weighing designs satisfying the...
AbstractAll non-equivalent circulant D-optimal designs for n ≡ 2 mod 4, n ⩽ 54 and n = 66 are given ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
In this paper, some aspects of design optimality on the basis of spring balance weighing designs are...
A weighing matrix W = W(n,k) of order n and weight k is a square (0,l,-l)-matrix satisfying WWt -kIn...