Video Comparer 1 06 Keygen 104 UPD

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Gepubliceerd: 9 september 2022 (4 weken geleden)



Video Comparer 1 06 Keygen 104

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Faqs About Video Capture Software 104

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How to check whether a given matrix is the matrix of a fundamental matrix?

Let $Fin M_{mtimes n}(mathbb R)$ be the fundamental matrix of the linear system $X'(t)=AX(t)$ and $E_{i,j}$ be the matrix that has all zeros except for the entry at position $(i,j)$ which is $1$
If I have given matrix $D$ which is not equal to identity matrix, how can I check wheter it is the matrix of a fundamental matrix $F$ for the mentioned linear system?


In order for $D$ to be a fundamental matrix, we need to have the identities
int_a^b mathrm{tr}big(D(t)mathrm{d}D(t)big)=0qquad text{and}qquad int_a^b mathrm{tr}big(D(t) mathrm{d}A(t)big)=0,
where $A(t)$ is the right hand side of your first order linear differential equation.
Check that these identities hold (in the most common setting, $a=0$ and $b=1$).

If $D=I$ (the identity matrix) you can take
int_0^1 mathrm{tr}big(I(t)mathrm{d}I(t)big)=int_0^1 0 mathrm{d}t=0
(your linear system is linear, so its fundamental matrix has zero derivative, hence the integral above is zero) and
int_0^1 mathrm{tr}big(I(t) mathrm{d}A(t)big)=int