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$ε ″ (b) < ξ' (b),$ $ξ' (b) > Re ζ_{n} + η$ .

$b b α_{0} b' γ_{J} μ j n,$ $ξ_{2} γ j ċ - \infty n = 1 ε > 0,$ $γ j - 1 γ (b) γ (c) R_{j}',$ $b < b',$ $ξ_{2} > ξ^{*} α_{0} = - \infty$ , $x_{0} > - \infty,$ $α_{0} > - \infty$ . $α_{0} > - \infty$ . $γ (b')$ . $j = 1,$ $...,$ $n$ ,

$V (c^{*}),$ $γ_{1},$ $...,$ $γ_{n},$ $γ_{n + 1} = γ (b)$

$ι r (a_{0}, b') - π^{- 1} ξ^{″} (b') \leq μ (a_{0}, b) - π^{- 1} ξ' (b),$ $μ (b, b') \leq \bar{μ} (b, b') \leq π^{- 1} (ξ' (b') - ξ^{″} (b)) + 2$

$u (a_{0}, b) - \frac{1}{π} ξ' (b) \leq μ (a_{0}, c^{*}) - \frac{1}{π} ξ^{n} (c^{*}) + 2 - n f (\frac{η}{3})$ ,

$\lim_{\to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ' (b)) = \lim_{b \to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ^{κ} (b))$ .

${varlimsup}_{\to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ^{n} (b)) = {varlimsup}_{b \to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ' (b))$

$u (a_{0}, b') - μ (a_{0}, b) = μ (b, b') \leq \bar{μ} (b, b') \leq π^{- 1} (ξ^{″} (b') - ξ' (b))$ .

${varliminf}_{\to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ^{n} (b)) = {varliminf}_{b \to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ' (b))$ ,

${varlimsup}_{\to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ^{″} (b)) \leq {varliminf}_{b \to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ' (b))$ .

${varlimsup}_{\to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ' (b) - 2) \leq {varliminf}_{b \to \infty} (μ (a_{0}, b) - \frac{1}{π} ξ^{m} (b))$ .

$\bar{u} (c^{*}, b) = \sum_{j = 1}^{n + 1} μ_{j} \leq \frac{1}{π} (ξ' (b) - ξ^{″} (c^{*})) + 2 - \sum_{j = 1}^{n} f (ξ_{j}^{″} - ξ_{j}')$ ,

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