@MISC{MATRLIN2.MIZ,
  AUTHOR = {P\c{a}k, Karol},
  TITLE = {Linear Map of Matrices},
  SECTION1 = {Preliminaries},
  SECTION2 = {More on the Product of Finite Sequence of Scalars and Vectors},
  SECTION3 = {More on the Decomposition of a Vector in a Basis},
  SECTION4 = {Properties of Matrices of Linear Transformations},
  SECTION5 = {Linear Transformations of Matrices},
  SECTION6 = {The Main Theorem},
  DAY = {13},
  MONTH = {May},
  YEAR = {2008},
  ADDRESS1 = {University of Bialystok, ul. Akademicka 2, 15-267 Bialystok},
  SUMMARY = {The paper is concerned with a generalization of concepts introduced
       in \cite{MATRLIN.ABS}, i.e. there are introduced matrices of linear
       transformations over a finite-dimensional vector space.
       We introduce linear transformations over a finite-dimensional vector
       space depending on a given matrix of the transformation.
       At the end, we prove that the rank of linear transformations over
       a finite-dimensional vector space is the same as the rank of the matrix
       of that transformation.}}
