After the break-up of (mathbf{B}_s) the incidence matrices of arcs are acquired.
As a result, they end up with different packet incidence matrices to solve over time.
It is also determined when the incidence matrices of such designs have maximum determinant.
In this note, we determined the distance signatures of the incidence matrices of affine resolvable designs.
To construct the A-optimal chemical balance weighing design the incidence matrices of the balanced bipartite weighing designs are used.
Combining incidence matrices of those transitive 1 designs we construct an incidence matrix of a non-transitive design.
Parameters X, Z1, Z2 and Z3 are known incidence matrices relating the observations in y to effects in d, r, a and f respectively.
The experimental data consist of individual incidence matrices (coding the set partitions of each subject) that are summed to form a cooccurrence matrix.
Parameters X, Z1, and Z2 are known incidence matrices relating the observations in y to effects in d, r and a respectively.
From the data structure representing a cellular mesh, that is a regular cell complex, we can deduce the incidence matrices representing the boundary operators.
The structures of standard modules of modular adjacency algebras provide more information than p-ranks of incidence matrices of combinatorial designs.
