tridiagonal |
tridiagonalization |
As an adjective tridiagonal
is (linear algebra|of a matrix) having nonzero elements only in the main diagonal and the diagonals directly above and below it.
As a noun tridiagonalization is
(mathematics) the formation of a tridiagonal matrix.
diagonal |
tridiagonal |
As adjectives the difference between diagonal and tridiagonal
is that
diagonal is (geometry) joining two nonadjacent vertices (of a polygon or polyhedron) while
tridiagonal is (linear algebra|of a matrix) having nonzero elements only in the main diagonal and the diagonals directly above and below it.
As a noun diagonal
is something arranged diagonally or obliquely.
element |
tridiagonal |
As a noun element
is element (part of a whole).
As an adjective tridiagonal is
(linear algebra|of a matrix) having nonzero elements only in the main diagonal and the diagonals directly above and below it.
nonzero |
tridiagonal |
As adjectives the difference between nonzero and tridiagonal
is that
nonzero is (mathematics|of a quantity) not equal to zero while
tridiagonal is (linear algebra|of a matrix) having nonzero elements only in the main diagonal and the diagonals directly above and below it.
As a noun nonzero
is a quantity which is not zero.
matrix |
tridiagonal |
As a noun matrix
is matrix.
As an adjective tridiagonal is
(linear algebra|of a matrix) having nonzero elements only in the main diagonal and the diagonals directly above and below it.