| Literature DB >> 26819559 |
Srijan Aggarwal1, Philip S Stewart2, Raymond M Hozalski3.
Abstract
Bacterial biofilms are highly resistant to common antibacterial treatments, and several physiological explanations have been offered to explain the recalcitrant nature of bacterial biofilms. Herein, a biophysical aspect of biofilm recalcitrance is being reported on. While engineering structures are often overdesigned with a factor of safety (FOS) usually under 10, experimental measurements of biofilm cohesive strength suggest that the FOS is on the order of thousands. In other words, bacterial biofilms appear to be designed to withstand extreme forces rather than typical or average loads. In scenarios requiring the removal or control of unwanted biofilms, this emphasizes the importance of considering strategies for structurally weakening the biofilms in conjunction with bacterial inactivation.Entities:
Keywords: biofilm; cohesive strength; cystic fibrosis; extracellular polymeric substances; factor of safety; shear
Year: 2016 PMID: 26819559 PMCID: PMC4718087 DOI: 10.4137/MBI.S31444
Source DB: PubMed Journal: Microbiol Insights ISSN: 1178-6361
Figure 1(A) 22 mm glass disk covered with a three-day-old S. epidermidis biofilm grown in a rotating disk reactor. (B) Selected frame from a microcantilever tensile test on a three-day-old S. epidermidis biofilm at the edge of glass substratum. (C) Completed tensile test showing detached biofilm fragment held by the microcantilever tip.
Figure 2Box and whisker plots showing the minimum value, the 25th percentile, the median, the 75th percentile, and the maxima for cohesive strength of P. aeruginosa, S. epidermidis, and MRW biofilms. Bar plots denote the fluid shear stress on a clean coupon (during growth) for the three biofilms, respectively.
Shear stresses in natural/engineered systems where biofilms are routinely encountered.
| ENVIRONMENT | SHEAR STRESSES | REFERENCE |
|---|---|---|
| Open channel flows near a bridge | 0–1.6 Pa | Adhikary et al |
| Smooth rectangular channels | 0–20 Pa | Guo and Julien |
| Human bronchial airways | 0–0.06 Pa | Xia et al |
| 0–0.4 Pa | Nucci et al | |
| 19 Pa | Green | |
| 0.9 Pa | ||
| Hollow fiber membrane systems | 0–0.15 Pa | Nagaoka et al |
Notes:
Assuming a bed depth of 1 m, and slope = 2 × 10−3;
based on finite element based simulations;
baseline case with no constriction in the bronchial airway;
calculated maximum value for the case of 8 L/second coughing event;
calculated maximum for the case of 1 L/second coughing event;
calculated shear stress values based on water flow alone (excluding the effect of airflow and bubbles).