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Also, the combination of urinary Kidney Injury Molecule-1 (KIM-1), N-acetyl-beta-d-glucosaminidase, and NGAL improved the sensitivity of early recognition of postoperative AKI when compared with individual biomarkers [55].

Every 2 hours, during the period of bladder catheter, urine samples were collected and renal injury biomarkers glutathione- S-transferase A1-1 (GSTA1-1), GSTP1-1, kidney injury marker-1 (KIM-1), N-acetyl-β D-glucosaminidase (NAG) and neutrophil gelatinase-associated lipocalin (NGAL) were determined.

Patients were therefore divided into two groups according to the level of urinary KIM-1 [i.e. patients with elevated urinary KIM-1 (>0.52 ng/mg, n = 18) and patients without elevated urinary KIM-1 ≤0.52 KIM-1 ≤0.5233)].

The presence of a kinase interaction motif (KIM) at the N-terminal non-catalytic part of four Arabidopsis cluster B PP2Cs suggests that these phosphatases should target similar substrates [29].

Using the concept of n-connectedness, Kim [5] introduced an LD-metric space and extended the result in [3] to LD-metric spaces which are more general than LC-metric spaces.

Whether it's Jay Z proclaiming that "I don't pop Molly, I rock Tom Ford" or Lil' Kim shouting "D-K-N-Y oh my, I'm jiggy, it's about the clique Junior Mafia and Biggie" -- there are countless songs laced with fashion designers' names.

Liangos and colleagues [ 29] measured urinary KIM-1 and N-acetyl-β-D-glucosaminidase in 201 hospitalised patients with AKI and found that both biomarkers in combination with cirrhosis, sepsis, oliguria and mechanical ventilation yielded an AUC of 0.78 (95% CI 0.71 to 0.84) in predicting need for RRT or mortality.

Let f be a continuous function on ℤ p. For α ∈ ℕ and k, n ∈ ℤ+, the weighted p-adic q-Bernstein operator of order n for f is defined by Kim as follows: B n, q ( f | x ) = ∑ k = 0 n n k f k n [ x ] q α k [ 1 - x ] q - α n - k (1) = ∑ k = 0 n f k n B k, n ( x, q ),.

The following p-adic q-Haar distribution was defined by Kim: μ q ( x + p n Z p ) = q x [ p n ] q. for any positive n (see [12, 13]).

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For brevity, we use the same notation 'NvN' to denote a two-group comparison with N arrays versus N arrays following Kim and Park (2004).

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