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We also prove that the characteristic and the minimal polynomials of a constructed tridiagonal matrix are equal to each other.
The following lemma explains the relation between the minimal polynomials of the narrow sense BCH codes C n and C bn.
The characteristic and the minimal polynomials of A and T are all the same polynomial with respect to z, which is factored as (z−2)6.
The characteristic and the minimal polynomials of A are factorized as (z−2)2(z−3)6 and (z−2)2(z−3)3, respectively.
By taking account that the characteristic and the minimal polynomials of A are equal to each other, let l=m=6 in the procedure.
In [3], Cangul studied the minimal polynomials of the real part of ζ, i.e., of cos ( 2 π / n ) over the rationals.
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If the coefficients of the minimal polynomial of $\alpha $ over $K$ are $p$th powers in $K$ then $\alpha $ is a $p$th power in $L$.
Let and let be the minimal polynomial of Then (32).
The minimal polynomial of T l is equal to the characteristic one.
Suppose that and let be the minimal polynomial of Assume that.
In this paper, we determine the constant term of the minimal polynomial of λ q denoted by P q ∗ ( x ).
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