AbstractWe discuss 2-(υ, k, λ) designs with two intersecion numbers the larger of which is λ. We show that for each λ there are only finitely many feasible parameter sets. We find all parameter sets with λ less than 400 and smaller intersection at least 2. These satisfy further conditions. We determine all sets satisfying these conditions finding two sporadic sets and two infinite families. The first sets of parameters from one of the families is realized by a design of V. Tonchev
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
AbstractQuasi-symmetric triangle-free designs D with block intersection numbers 0 and y and with no ...
AbstractA balanced incomplete block design (v, b, r, k, λ) is called quasi-symmetric if each block i...
AbstractWe discuss 2-(υ, k, λ) designs with two intersecion numbers the larger of which is λ. We sho...
AbstractLet D(v,b,r,k,λ) be any quasi-symmetric block design with block intersection numbers 0 and y...
A proof of the following conjecture of Jungnickel and Tonchev on quasi-multiple quasi-symmetric desi...
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...
AbstractQuasi-symmetric 3-designs with block intersection numbers x and y(0⩽x<y<k) are studied, seve...
A quasi-symmetric design (QSD) is a 2-(v, k, λ) design with intersection numbers x and y with x <...
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...
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...
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
AbstractQuasi-symmetric triangle-free designs D with block intersection numbers 0 and y and with no ...
AbstractA balanced incomplete block design (v, b, r, k, λ) is called quasi-symmetric if each block i...
AbstractWe discuss 2-(υ, k, λ) designs with two intersecion numbers the larger of which is λ. We sho...
AbstractLet D(v,b,r,k,λ) be any quasi-symmetric block design with block intersection numbers 0 and y...
A proof of the following conjecture of Jungnickel and Tonchev on quasi-multiple quasi-symmetric desi...
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...
AbstractQuasi-symmetric 3-designs with block intersection numbers x and y(0⩽x<y<k) are studied, seve...
A quasi-symmetric design (QSD) is a 2-(v, k, λ) design with intersection numbers x and y with x <...
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...
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...
We show that a quasi-symmetric design with intersection numbers 1 and y > 1 and a good block belo...
AbstractQuasi-symmetric triangle-free designs D with block intersection numbers 0 and y and with no ...
AbstractA balanced incomplete block design (v, b, r, k, λ) is called quasi-symmetric if each block i...