Many classes of symmetric transversal designs have been constructed from generalized Hadamard matrices and they are necessarily class regular. In [2] we constructed symmetric transversal designs using spreads of Z2np with p a prime. In this article we show that most of them admit no class regular automorphism groups. This implies that they are never obtained from generalized Hadamard matrices. As far as we know, this is the first infinite family of non class-regular symmetric transversal designs
Group Divisible Designs are studied with their corresponding Relative Dif- ference Sets using metho...
In this paper the existence of translation transversal designs which is equivalent to the existence ...
In this note we construct symmetric designs which have the param-eters of McFarland or Spence design...
It is well known that there exists a transversal design TD_λ[k; u] admitting a class regular automor...
AbstractA block b of a Hadamard design is called a good block if the symmetric difference b + b1 is ...
Generalized Hadamard matrices are used for the construction of a class of quasi‐residual nonresolvab...
Symmetric nets are affine resolvable designs whose duals are also affine. It is shown that. up to is...
AbstractAll groups of type E25·E4 are considered as possible automorphism groups of a (100,45,20) sy...
AbstractA nonsymmetric Bush-type Hadamard matrix of order 36 is constructed which leads to two new i...
A symmetric 2-(324, 153, 72) design is constructed that admits a tactical decomposition into 18 poin...
AbstractIt was shown by Singhi that there are 21 nonisomorphic block designs BD (10, 5; 18, 9, 4) wh...
AbstractWhilst studying a certain symmetric (99,49,24)-design acted upon by a Frobenius group of ord...
A symmetric 2‐(100, 45, 20) design is constructed that admits a tactical decomposition into 10 point...
AbstractWe present two new constructions of group divisible designs. We use skew-symmetric Hadamard ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
Group Divisible Designs are studied with their corresponding Relative Dif- ference Sets using metho...
In this paper the existence of translation transversal designs which is equivalent to the existence ...
In this note we construct symmetric designs which have the param-eters of McFarland or Spence design...
It is well known that there exists a transversal design TD_λ[k; u] admitting a class regular automor...
AbstractA block b of a Hadamard design is called a good block if the symmetric difference b + b1 is ...
Generalized Hadamard matrices are used for the construction of a class of quasi‐residual nonresolvab...
Symmetric nets are affine resolvable designs whose duals are also affine. It is shown that. up to is...
AbstractAll groups of type E25·E4 are considered as possible automorphism groups of a (100,45,20) sy...
AbstractA nonsymmetric Bush-type Hadamard matrix of order 36 is constructed which leads to two new i...
A symmetric 2-(324, 153, 72) design is constructed that admits a tactical decomposition into 18 poin...
AbstractIt was shown by Singhi that there are 21 nonisomorphic block designs BD (10, 5; 18, 9, 4) wh...
AbstractWhilst studying a certain symmetric (99,49,24)-design acted upon by a Frobenius group of ord...
A symmetric 2‐(100, 45, 20) design is constructed that admits a tactical decomposition into 10 point...
AbstractWe present two new constructions of group divisible designs. We use skew-symmetric Hadamard ...
A two-parameter family of 2-(4n2, n(2n -1), m(n-1)) designs are constricted starting from a certain ...
Group Divisible Designs are studied with their corresponding Relative Dif- ference Sets using metho...
In this paper the existence of translation transversal designs which is equivalent to the existence ...
In this note we construct symmetric designs which have the param-eters of McFarland or Spence design...