Question

2. Write an Algorithm that solves the system Ar= bussing one of the 3 Stationary methods as summarized in section
1.4, where A = M - N is the splitting of the spd strictly diagonally dominant matrix A.
function (r, Stationary A. M. Polr. (mar)
# Input: A, na spd strictly diagonally dominant matrix;
, xn lower triangular matrix such that A1-N;
toli, stopping criteria tolerance for res dual: Amar, maximum iterations
1, the approximate solution obtained after iterations
BURUE:​

Answer 1

Answer:

Write an Algorithm that solves the system Ar= bussing one of the 3 Stationary methods as summarized in section

1.4, where A = M - N is the splitting of the spd strictly diagonally dominant matrix A.

function (r, Stationary A. M. Polr. (mar)

# Input: A, na spd strictly diagonally dominant matrix;

, xn lower triangular matrix such that A1-N;

toli, stopping criteria tolerance for res dual: Amar, maximum iterations

1, the approximate solution obtained after iterations

BURUE:

Explanation:

Write an Algorithm that solves the system Ar= bussing one of the 3 Stationary methods as summarized in section

1.4, where A = M - N is the splitting of the spd strictly diagonally dominant matrix A.

function (r, Stationary A. M. Polr. (mar)

# Input: A, na spd strictly diagonally dominant matrix;

, xn lower triangular matrix such that A1-N;

toli, stopping criteria tolerance for res dual: Amar, maximum iterations

1, the approximate solution obtained after iterations

BURUE:

Answer 2

Answer:

$\huge{\tt{\colorbox{magenta}{AnswEr:}}}$

Explanation:

Ar= bussing one of the 3 Stationary methods as summarized in section

1.4, where A = M - N is the splitting of the spd strictly diagonally dominant matrix A.

function (r, Stationary A. M. Polr. (mar)

# Input: A, na spd strictly diagonally dominant matrix;

, xn lower triangular matrix such that A1-N;

toli, stopping criteria tolerance for res dual: Amar, maximum iterations

1, the approximate solution obtained after iterations

BURUE: