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Relative oscillation theory for matrix Sturm Liouville difference equations extended

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Figure

Figure 1 Graphs of the sign of the Wronskian and the relative oscillation numbers in Example 4.1 fora = –0.8, b = 1.8.
Figure 3 Graphs of the functions y1,2(λ) of the number of eigenvalues below or equal to λ, λ ∈ R forproblems 1, 2 in Example 4.3.
Figure 4 Graphs of the signs of the Wronskian, Crelative oscillation numbers in Example 4.3 fori(a,b) = qi(a) – ˆqi(b), Bi(a,b) = ˆr–1i (b) – r–1i (a) and the a = b = –4.
Figure 5 Graphs of the signs of the Wronskian, Crelative oscillation numbers in Example 4.3 fori(a,b) = qi(a) – ˆqi(b), Bi(a,b) = ˆr–1i (b) – r–1i (a) and the a = –10, b = 10.

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