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Escherichia Coli Dh5 α Strain, supplied by Thermo Fisher, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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MIC and MBC values of both cellulose nanofiber–ZnO nanohybrids as well as the parent anionic and cationic cellulose nanofibers against E. coli and S. aureus bacteria.
Gram Escherichia Coli Strain Dh5 α, supplied by ATCC, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.
Escherichia Coli Strain Dh5 α, supplied by NZYTech Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.
Escherichia Coli Strain Dh5 α, supplied by tiangen biotech co, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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Thermo Fisher escherichia coli dh5 α strain
A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.
Escherichia Coli Dh5 α Strain, supplied by Thermo Fisher, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.
Escherichia Coli (Dh5 α Strain), supplied by Thermo Fisher, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.
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A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.
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Journal: Materials

Article Title: Bio-Derived Cellulose Nanofibers for the Development Under Environmentally Assessed Conditions of Cellulose/ZnO Nanohybrids with Enhanced Biocompatibility and Antimicrobial Properties

doi: 10.3390/ma19020346

Figure Lengend Snippet: MIC and MBC values of both cellulose nanofiber–ZnO nanohybrids as well as the parent anionic and cationic cellulose nanofibers against E. coli and S. aureus bacteria.

Article Snippet: Bacterial Strains and culture conditions: In this study, Gram (−) Escherichia coli strain DH5 α ( E. coli , NCBI Taxonomy ID: 668369) and Gram (+) Staphylococcus aureus strain ATCC 25,923 ( S. aureus ) were employed to evaluate the antibacterial activity of both a-CNF/ZnO and c-CNF/ZnO nanohybrids, as well as the parent anionic and cationic cellulose nanofibers, following the CLSI guidelines (documents M07-A9 and M26-A [ , ]).

Techniques: Bacteria

A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.

Journal: bioRxiv

Article Title: Mechanical strain modulates Min patterning and division in E. coli filaments

doi: 10.1101/2025.02.21.638242

Figure Lengend Snippet: A . Phase contrast images of a representative E. coli filament growing on 10 µ g/ml aztreonam agarose pads. Following cell segmentation and tracking (Methods), the curvature of the filaments is computed along the midline. At a given location (e.g. yellow point) the curvature, | κ |, is computed as the inverse of the radius of the circumference that is tangent to that point (green circle): | κ | = 1 /R . As time progresses and the filament grows, the snapshots reveal a buckling instability where large values of | κ | are reached by the central region of the filament (see E ). B . Cartoon of the mechanical toy model. Forces are exerted by a chain of connected springs (black). Nodes (grey circles) are subjected to elastic and bending forces. Due to cellular growth, the elastic energy relies on the time-dependent distance, L ( t ), between consecutive nodes (Methods). Bending energy depends on the angle θ as determined by neighboring segments. C . Snapshots of a simulated growing filament (initial length: 50 µ m; doubling time: 50 min). Color scales for each time point indicate the elastic (top) and bending (bottom) energies using pair-wise moving average coordinates (Methods). As time progresses elastic energy accumulates by the central region. Buckling leads to a relaxation of the elastic energy at the expense of an increase of the bending energy (black triangles). D . Ratio of the total energy between soft and stiff filaments (soft: ; stiff: sample size: n = 100 simulations). As time progresses the panel shows that stiff filaments that are not able to buckle increase their energy. E . Density histograms of the curvature of filaments as a function of the relative position as obtained in experiments (left) and simulations (pair-wise moving average coordinates; right). Sample size: n = 22 (experiments) and n = 100 (simulations). The color scale represents probability. Larger curvatures (buckling) accumulate by the central region of the filament.

Article Snippet: Experiments were conducted using the Escherichia coli strain DH5 α (NZYTech), transformed with the plasmid pYLS68 (P lac -YFP::minD minE::CFP), generously provided by Dr. Shih [ ].

Techniques:

A . Fluorescence channel (YFP, false color scale) of the illustrative filament shown in  ( t = 30 min). The zoomed region (circle) highlights the increase of MinD in buckled regions. In addition, the white arrows indicate the anti-correlation effect between MinD and locations with a high curvature. B . Top: Kymographs of the filament shown in panel A representing curvature (top) and MinD intensity (middle) profiles along the filament middle axis as a function of time. Color scales account for the curvature ( µ m −1 ) and for MinD concentration (arbitrary units). The zoomed region in the MinD kymograph indicates the period, T , and the wavelength, λ , of the MinD standing-wave pattern. Bottom: Overlay of the time average of MinD and curvature profiles. Black arrows highlight the locations pinpointed in panel A by means of white arrows. Averages are computed within the region delimited by the white dashed lines. C . Violin plots showing the distribution of values of the Pearson’s correlation coefficient between MinD and curvature (sample size: n = 19 filaments where high and low curvature regions were analyzed separately,  , Methods). Black solid lines represent the mean (Low: 0.22; High: −0.14). D . Normalized MinD intensity (mean and standard deviation) as a function of the curvature in non-patterned agarose pads (same dataset as in C ) and in micro-patterned growth substrates ( n = 20 filaments). Solid lines are, in both cases, a logarithmic fit:  , Methods. Inset: Illustrative phase contrast image of an E. coli filament growing in a micro-patterned agarose pad (scale bar: 10 µ m).

Journal: bioRxiv

Article Title: Mechanical strain modulates Min patterning and division in E. coli filaments

doi: 10.1101/2025.02.21.638242

Figure Lengend Snippet: A . Fluorescence channel (YFP, false color scale) of the illustrative filament shown in ( t = 30 min). The zoomed region (circle) highlights the increase of MinD in buckled regions. In addition, the white arrows indicate the anti-correlation effect between MinD and locations with a high curvature. B . Top: Kymographs of the filament shown in panel A representing curvature (top) and MinD intensity (middle) profiles along the filament middle axis as a function of time. Color scales account for the curvature ( µ m −1 ) and for MinD concentration (arbitrary units). The zoomed region in the MinD kymograph indicates the period, T , and the wavelength, λ , of the MinD standing-wave pattern. Bottom: Overlay of the time average of MinD and curvature profiles. Black arrows highlight the locations pinpointed in panel A by means of white arrows. Averages are computed within the region delimited by the white dashed lines. C . Violin plots showing the distribution of values of the Pearson’s correlation coefficient between MinD and curvature (sample size: n = 19 filaments where high and low curvature regions were analyzed separately, , Methods). Black solid lines represent the mean (Low: 0.22; High: −0.14). D . Normalized MinD intensity (mean and standard deviation) as a function of the curvature in non-patterned agarose pads (same dataset as in C ) and in micro-patterned growth substrates ( n = 20 filaments). Solid lines are, in both cases, a logarithmic fit: , Methods. Inset: Illustrative phase contrast image of an E. coli filament growing in a micro-patterned agarose pad (scale bar: 10 µ m).

Article Snippet: Experiments were conducted using the Escherichia coli strain DH5 α (NZYTech), transformed with the plasmid pYLS68 (P lac -YFP::minD minE::CFP), generously provided by Dr. Shih [ ].

Techniques: Fluorescence, Concentration Assay, Standard Deviation