This note demonstrates that lattice square designs are /4-optimal, within the class of lattice square designs, if and only if they are (M, S)-optimal. Certain restricted lattice square designs are shown to be vi-optirnal. Some key words:>l-optimality, Average efficiency factor, Design generation algorithm; Lattice square design; (M, S)-optimality; Resolvable design; Row-column design
Primary 62K05, Secondary 62K10, Incidence matrix, concurrence matrix, generalized group divisible de...
15 pages, 1 article*Incomplete Block and Lattice Rectangle Designs for v = 36 Using F-Square Theory*...
The latin square design has been extensively used in field experiments, because of its ability to el...
We define a new class of adjusted orthogonal row-column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
An (n \times n)/k semi-Latin square is like an n \times n Latin square except that there are k lette...
E-optimality, orthogonality, balancing, connectedness, block design, row and column design,
Rectangular lattice designs are shown to be generally balanced with respect to a particular decompos...
If there are $r+2$ mutually orthogonal Latin squares of order $n$ then there is a square lattice des...
Key Words: design optimality, fraction of design space technique, non-regular desig
To a combinatorialist, a design is usually a 2-design or balanced incomplete-block design. However, ...
To a combinatorialist, a design is usually a 2-design or balanced incomplete-block design. However, ...
Primary 62K05, Secondary 62K10, Incidence matrix, concurrence matrix, generalized group divisible de...
15 pages, 1 article*Incomplete Block and Lattice Rectangle Designs for v = 36 Using F-Square Theory*...
The latin square design has been extensively used in field experiments, because of its ability to el...
We define a new class of adjusted orthogonal row-column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
We define a new class of adjusted orthogonal row–column designs, termed lattice-LBD. These are shown...
An (n \times n)/k semi-Latin square is like an n \times n Latin square except that there are k lette...
E-optimality, orthogonality, balancing, connectedness, block design, row and column design,
Rectangular lattice designs are shown to be generally balanced with respect to a particular decompos...
If there are $r+2$ mutually orthogonal Latin squares of order $n$ then there is a square lattice des...
Key Words: design optimality, fraction of design space technique, non-regular desig
To a combinatorialist, a design is usually a 2-design or balanced incomplete-block design. However, ...
To a combinatorialist, a design is usually a 2-design or balanced incomplete-block design. However, ...
Primary 62K05, Secondary 62K10, Incidence matrix, concurrence matrix, generalized group divisible de...
15 pages, 1 article*Incomplete Block and Lattice Rectangle Designs for v = 36 Using F-Square Theory*...
The latin square design has been extensively used in field experiments, because of its ability to el...