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Thermo k calibration

Manufactured by Agilent Technologies
Sourced in United States

The Thermo K Calibration is a lab equipment product offered by Agilent Technologies. It is a calibration device designed to ensure the accurate measurement of temperature using K-type thermocouples. The product's core function is to provide a reliable and consistent temperature reference for the calibration and verification of K-type thermocouple instrumentation.

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3 protocols using thermo k calibration

1

Measuring Cellular Biomechanics with AFM

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Cells were detected by a contact mode PicoPlus AFM controlled by Picoview software (Agilent Technologies). Biomechanical properties were calculated from in situ force–distance curve measurements in medium at room temperature. The radius of silicon nitride tips was 20 nm. Its spring constant was calibrated to 0.10–0.11 N m−1 by Thermo K Calibration (Agilent Technologies) and its corresponding deflection sensitivities were 45–50 nm V−1. More than 10 cells were detected, collecting at least 15 force curves on the central area of different cells to avoid spurious detections.25 (link),26 (link) Scanning Probe Image Processor (SPIP) software (Image Metrology) was used to calculate Young’s modulus and adhesion force by fitting the Sneddon variation of Hertz model.27 –29 (link) The half cone-opening angle of tip was 36°, and cellular Poisson’s ratio was 0.5. The detection was accomplished within 2 hours (h) to approximate physiological conditions.
Ecell = 4FZ)(1 − ηcell2)/3(ΔZ1.5)tan θ, where Ecell: Young’s modulus; F: loading force; ηcell: Poisson ratio; ΔZ: indentation; θ: tip half cone opening angle.
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2

Cell Elasticity Profiling with Tapping Mode AFM

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Tapping mode AFM using the Bruker BioScope Catalyst Atomic Force coupled with Zeiss LSM5 Confocal Fluorescence Microscope was used on the cells at 37°C in cell culture media. AFM deflection images of cells were used in the imaging experiment. In the force measurement, sharp silicon nitride AFM probes (tip radius, 20 nm) were employed (Bruker Corp., USA). The spring constants of AFM tips were calibrated to be 0.10–0.11 N m−1 and deflection sensitivities were 45–50 nm V−1, using Thermo K Calibration (Agilent Technologies, USA). The approaching/retracting speed of the AFM tip during the force curve measurement was 6 μm s−1. Force–distance curves were recorded to obtain cell elasticity (Young’s modulus, E) of individual cells. For each time point, at least 20 single cells, 20 cells at the base of the iFA and 20 cells at the tip of the scar were measured with over 15 force–distance curves per cell to obtain significant results. The Young’s modulus was calculated via the Scanning Probe Image Processor (SPIP) software (Image Metrology, Denmark) by converting the force–distance curves to force–separation curves and fitting the Sneddon variation of the Hertz model, which describes conical tips indenting elastic samples.
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3

Cell Elasticity Profiling with Tapping Mode AFM

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Tapping mode AFM using the Bruker BioScope Catalyst Atomic Force coupled with Zeiss LSM5 Confocal Fluorescence Microscope was used on the cells at 37°C in cell culture media. AFM deflection images of cells were used in the imaging experiment. In the force measurement, sharp silicon nitride AFM probes (tip radius, 20 nm) were employed (Bruker Corp., USA). The spring constants of AFM tips were calibrated to be 0.10–0.11 N m−1 and deflection sensitivities were 45–50 nm V−1, using Thermo K Calibration (Agilent Technologies, USA). The approaching/retracting speed of the AFM tip during the force curve measurement was 6 μm s−1. Force–distance curves were recorded to obtain cell elasticity (Young’s modulus, E) of individual cells. For each time point, at least 20 single cells, 20 cells at the base of the iFA and 20 cells at the tip of the scar were measured with over 15 force–distance curves per cell to obtain significant results. The Young’s modulus was calculated via the Scanning Probe Image Processor (SPIP) software (Image Metrology, Denmark) by converting the force–distance curves to force–separation curves and fitting the Sneddon variation of the Hertz model, which describes conical tips indenting elastic samples.
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