First, as Berg (2007) emphasizes, subjective decisions are involved in every step of the case study—from deciding which case to examine to the final hours of writing up the findings.
Applying a similar argument to that used in Step 1 of Case 1, after taking a subsequence and relabeling if necessary, it follows that (3.28).
From Step 2 of Case 1, there exists M > 0 such that for all n ∈ ℕ, μ n ∈ ( 0, M ]. Applying a similar argument to that used in Step 1 of Case 1 (after taking a subsequence and relabeling, if necessary), we get μ n → λ m, + r f ∞, y n → ∞ as n → ∞, which implies that (4.8) holds.
Applying a similar argument to that used in Step 1 of Case 1, after taking a subsequence and relabeling if necessary, it follows that (mu_{n},x_{n})rightarrow biggl(frac{lambda^{nu}}{rf_{infty }}, infty biggr), quad nrightarrowinfty.
Applying a similar argument to that used in step 1 of Case 1, after taking a subsequence and relabeling if necessary, it follows that ( μ n, x n ) → ( λ k ( b ), ∞ ), n → ∞. (3.34).
Assume that is bounded, applying a similar argument to that used in Step 2 of Case 1, after taking a subsequence and relabeling if necessary, it follows that (3.19).
According to Step 2 of Case 1, we have η n ∈ ( 0, M ], n ∈ N. for some M > 0. Then if ( η n, y n ) ∈ C is such that lim n → ∞ ( η n + ∥ y n ∥ X ) = ∞, applying a similar argument to that used in Step 1 of Case 1, after taking a subsequence and relabeling if necessary, it follows that ( η n, y n ) → ( λ 1 ( c, d ), ∞ ), n → ∞.
However, during the third step of extend case transfer architecture, modifications of private work flows might cause some fatal problems, such as dead locks, live locks and dead tasks.
"We're pleased to put another step of this case behind us".
