Tridiagonal Matrices: Thomas Algorithm

Tridiagonal Matrices: Thomas Algorithm

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The (m-1) ×(m-1) tridiagonal matrix is involved in the Forward Difference method to solve the …Подробнее

The (m-1) ×(m-1) tridiagonal matrix is involved in the Forward Difference method to solve the …

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If Tn is a tridiagonal matrix defined as Tn=(ab0..,cab., ca) with a is real and bc is positive, thenПодробнее

If Tn is a tridiagonal matrix defined as Tn=(ab0..,cab., ca) with a is real and bc is positive, then

Let Tn be a tridiagonal matrix. Then det Tn={a^n , if bc=0 ,(n+1)(a/2)^n if a^2=4bc , α^n+1-βn+1/α-βПодробнее

Let Tn be a tridiagonal matrix. Then det Tn={a^n , if bc=0 ,(n+1)(a/2)^n if a^2=4bc , α^n+1-βn+1/α-β

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Let Tn be the tridiagonal matrix whose diagonal entries are all equal to 2 and whose sub- and super…Подробнее

Let Tn be the tridiagonal matrix whose diagonal entries are all equal to 2 and whose sub- and super…

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Use an LU factorization of the tridiagonal matrix A=[[ 1 -1 0 0 0 ]Подробнее

Use an LU factorization of the tridiagonal matrix A=[[ 1 -1 0 0 0 ]

(a) Find the LU factorization of the n × n tridiagonal matrix A_n with all 2's along the diagonal …Подробнее

(a) Find the LU factorization of the n × n tridiagonal matrix A_n with all 2's along the diagonal …

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