AbstractA balanced incomplete block design (v, b, r, k, λ) is called quasi-symmetric if each block intersects one other block in x varieties and the remaining b−2 blocks in y varieties each. We show that there are only two families of such designs:(a) designs formed by two copies of (v, v, k, k, λ);(b) designs with parameters (4y, 8y−2, 4y−1, 2y, 2y−1).A more general problem is suggested
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
Presented is a construction of quasi-symmetric 2-(q3, q2(q − 1)/2, q(q3 − q2 − 2)/4) designs with bl...
Quasi-symmetric triangle-free designs D with block intersection numbers 0 and y and with no three mu...
A quasi-symmetric balanced incomplete block design with parameters (4y, 8y−2, 4y−1, 2y, 2y−1) exists...
AbstractLet D(v,b,r,k,λ) be any quasi-symmetric block design with block intersection numbers 0 and y...
Quasi-symmetric designs are block designs with two block intersection numbers x and y It is shown th...
Quasi-symmetric designs are block designs with two block intersection numbers x and y It is shown th...
An arrangement of v varieties or treatments in b blocks of size k, (k 7lt; v), is known as a balance...
Quasi-symmetric designs with block intersection numbers x and y are investigated. Let Γ be the usual...
Quasi-symmetric designs with block intersection numbers x and y are investigated. Let Γ be the usual...
This thesis presents the applications of Combinatorics in a Balanced Incomplete Block Design (B.I.B....
AbstractA balanced incomplete block design with parameters (16, 24, 9, 6, 3) is described in which e...
AbstractQuasi-symmetric designs with block intersection numbers 0 and y⩾2 are considered. It is show...
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
A quasi-symmetric design (QSD) is a 2-(v, k, λ) design with intersection numbers x and y with x <...
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
Presented is a construction of quasi-symmetric 2-(q3, q2(q − 1)/2, q(q3 − q2 − 2)/4) designs with bl...
Quasi-symmetric triangle-free designs D with block intersection numbers 0 and y and with no three mu...
A quasi-symmetric balanced incomplete block design with parameters (4y, 8y−2, 4y−1, 2y, 2y−1) exists...
AbstractLet D(v,b,r,k,λ) be any quasi-symmetric block design with block intersection numbers 0 and y...
Quasi-symmetric designs are block designs with two block intersection numbers x and y It is shown th...
Quasi-symmetric designs are block designs with two block intersection numbers x and y It is shown th...
An arrangement of v varieties or treatments in b blocks of size k, (k 7lt; v), is known as a balance...
Quasi-symmetric designs with block intersection numbers x and y are investigated. Let Γ be the usual...
Quasi-symmetric designs with block intersection numbers x and y are investigated. Let Γ be the usual...
This thesis presents the applications of Combinatorics in a Balanced Incomplete Block Design (B.I.B....
AbstractA balanced incomplete block design with parameters (16, 24, 9, 6, 3) is described in which e...
AbstractQuasi-symmetric designs with block intersection numbers 0 and y⩾2 are considered. It is show...
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
A quasi-symmetric design (QSD) is a 2-(v, k, λ) design with intersection numbers x and y with x <...
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
Presented is a construction of quasi-symmetric 2-(q3, q2(q − 1)/2, q(q3 − q2 − 2)/4) designs with bl...
Quasi-symmetric triangle-free designs D with block intersection numbers 0 and y and with no three mu...