Microbiology Reader
Equipment to run microbiology work automatically

Growth Curves of any strain.
Microbiological calculations.

Microbiology Home
Microbioloy Reader
Growth Curves
Photo Album
Microorganisms
Software
Download
Purchasing
Contact Us

Scientific Publications - Work Done by Microbiology Reader Bioscreen C

 

Letters in Applied Microbiology, 2000, Jun, 30(6), 468-472

A comparison  of the Bioscreen method and microscopy for the determination  of lag times of individual cells  of Listeria monocytogenes

Wu Y, Griffiths MW, McKellar RC
 

ABSTRACT

Lag phase durations (tLag) of individual Listeria monocytogenes cells were analysed using the NightOwl Molecular Imaging System, and results were compared with mean individual cell lag times (tL) obtained from the detection time (td) method using Bioscreen. With Bioscreen, an average tL of 6.39+/-0.89 h was obtained from five separate experiments. With the NightOwl method, an average tLag of 2.73+/-0.06 h was obtained from three experiments consisting of eight total replicates. Lag values from the NightOwl and Bioscreen are related by the equation: tLag = tL + DT, where DT is the doubling time. The equivalent tLag mean value for the Bioscreen method was 7.11+/-0.84 h. Individual lag times measured by both methods were normally distributed (r2 for Bioscreen and NightOwl ranged from 0.951 to 0.999 and from 0.884 to 0.982, respectively). The results suggest that the NightOwl method can provide accurate estimates of individual cell lag times, which will facilitate the development of combined discrete continuous models for bacterial growth.

 

INTRODUCTION

Predictive microbiology, the use of mathematical models to describe the growth and death of foodborne micro-organisms, has been an area of considerable activity over the last decade. It is based upon the premise that the responses of populations of micro-organisms to environmental factors are reproducible, and that it is possible, from past observations, to predict the responses of micro-organisms by considering environments in terms of identifiable dominating constraints. Proponents claim that predictive microbiology offers many benefits to the practice of food microbiology, and there is growing international interest in its use ( Ross and McMeekin 1994).

Kinetic models are perhaps the most useful, since they can be used to predict changes in microbial numbers with time, even if one (or more) of the controlling factors affecting growth is changing e.g. during a chilled distribution chain ( McClure et al. 1993). Many kinetic models have been developed by fitting growth curves of viable count data obtained from cultures grown in liquid media ( Buchanan and Phillips 1990; Wijtzes et al. 1993). Viable count is a traditional, sensitive method for estimating the microbial growth curve, but it is time-consuming and labour-intensive ( McClure et al. 1993; Dalgaard et al. 1994). The amount of data required to generate reliable models has led some researchers to use simple, and often indirect, methods of data collection, such as turbidimetry in laboratory media, rather than the viable count method. Determining bacterial growth rates in broth systems using turbidimetric methods provides a rapid and inexpensive means of modelling; however, the use of indirect methods for growth curve generation may result in generation times different from those determined by using viable counts ( Baranyi et al. 1993; Dalgaard et al. 1994).

Turbidimetric methods such as the Bioscreen method have been used to generate kinetic data for modelling by fitting non-linear regression functions to optical density (OD) data ( McClure et al. 1993; Stephens et al. 1997). Determinations of the specific growth rate (µ) and population lag phase duration (lambda) are often difficult with this approach. Thus attempts have been made to use detection times (t d) ( Cuppers and Smelt 1993). The t d for a turbidimetric instrument can be defined as the time required for an initial measurable increase in OD. When t d values are plotted against the corresponding inoculum size µ can be calculated as the negative reciprocal of the slope of the regression line ( Cuppers and Smelt 1993). The mean individual cell lag times (t L) can be calculated subsequently as the difference between the predicted t d based on the µ, and the observed t d. This approach has been used recently to determine t L for L. monocytogenes ( McKellar 1998; McKellar and Knight 2000).

With the combination of microscopy and imaging, direct observation of single cell growth has become possible, providing a direct observation of the growth kinetics of individual bacterial cells. Lag phase can be obtained by determining when the first doubling occurs, and growth rate can be estimated by counting the doubling time of the cells. Few studies have attempted to derive kinetic models using microscopy techniques. The behaviour of individual cells in foods is poorly understood. In spoilage situations this may not be important; however, some food-borne pathogens can cause illness from only a few cells ( Mackey and Gibson 1997). Thus, determining the lag time of single cells would provide valuable information for risk analysis. Therefore, the purpose of this study was to determine the lag phase of individual cells using microscopy, and to compare the distribution of individual cell lag times with that obtained using the Bioscreen method.

 

MATERIALS AND METHODS

Listeria monocytogenes Scott A (human clinical isolate) was obtained from the culture collection of the Food Research Program (Guelph, Ont. Canada). API Listeria spp. identification strip (BioMérieux Canada Inc., St Laurent, PQ, Canada) was used to confirm the identity of the culture. The culture was grown for 24 h at 30 °C in tryptic soy broth (TSB; Difco Laboratories, Detroit, MI, USA). Stock cultures were prepared in TSB plus 15% glycerol (BDH Inc., Toronto, Ont., Canada) and 0·3 ml subsamples were frozen in cryovials at - 25 °C.

The contents of one cryovial were transferred to 10 ml of TSB, and incubated for 24 h at 30 °C in a shaking water bath (Model 3100, New Brunswick Scientific, Edison, NJ, USA) at 1500 rev min -1. The culture (0·1 ml) was transferred to 10 ml fresh TSB and incubated at 30 °C for 24 h when the cell density was approximately 108 cfu ml -1. For the Bioscreen, the resulting culture was used as the inoculum for experiments. For microscopy, the resulting culture was diluted 1 : 10 in TSB, and the diluted suspension (approximately 107 cfu ml -1) was used to prepare the slide.

 

Bioscreen technique

Growth experiments. Serial twofold dilutions of the inoculum were made using fresh TSB to obtain a range of dilutions representing approximately 0-105 cfu ml -1. From each of the twofold dilutions, 350 µl was transferred to wells (40 wells per dilution) of a Bioscreen plate (Labsystems, Helsinki, Finland). The filled plates were placed in the Bioscreen for analysis. Measurements were taken using a wide band filter, with preshaking at medium intensity for 10 s prior to OD reading, at an incubation temperature of 30 °C. Measurements were taken every 4 min for 25 h. Results were reported as t d (h) and defined as the time required for the Bioscreen to record a 0·05 increase in OD from the initial value.

Viable cells were enumerated for each twofold TSB dilution by spread plating appropriate serial dilutions (0·1 ml) in duplicate onto tryptic soy agar plates (TSA, Difco Laboratories). The plates were incubated at 30 °C for 48 h and counts were determined using a Quebec Counter (American Optical Co., Model 15, Buffalo, NY, USA).

Modelling. Calculation of t L (mean individual cell lag times) was performed as described previously ( McKellar 1998; McKellar and Knight 2000). Briefly, plots of t d (detection time) obtained from serial dilutions of the original inoculum against ln cfu ml -1 were used to calculate µ from the slope using the equation:

  (1)

The calculated µ was then used in the heterogeneous population model ( McKellar 1997) to predict the time required to detect growth from a defined number of cells. It was assumed that the dilution giving the largest t d was equal to 1 cfu well -1 (or ln cfu well -1 = 0). Simulated values for t d underestimated the actual t d by an amount equivalent to t L. Replicate values of t L and the standard deviation (S.D.L) were calculated from five independent 40-well trials by subtracting the simulated value for t d from the experimental t d values.

For each of the Bioscreen experiments, frequency distributions of individual t L values from replicate wells were calculated using the non-linear regression function of Prism Version 3·0 (GraphPad Software for Intuitive Science, San Diego, CA, USA). Bin widths were set at 0·7 h intervals, and the number of wells corresponding to each bin was determined. A normal distribution was then fitted to the resulting frequency distribution using Prism.

Microscopic technique

Slide preparation. Glass double cavity slides (75 x 25 mm, 18 mm diameter cavities, 1·75 mm thickness) and coverslips (22 cm2) (VWR Canlab, Mississauga, Ont., Canada) were autoclaved before use.

Two hundred and fifty microlitres of molten TSA were pipetted into each cavity of the slide. The agar in each cavity was covered with a coverslip, and pressure was applied to obtain a flat, smooth surface. The slide was left for 5 min to allow the agar to solidify. The coverslip was removed, 2 µl of sample suspension was pipetted onto the surface of the agar, and another coverslip was applied. The slide was placed in a sealed Petri dish and incubated at 30 °C.

Image capture and analysis. Images were acquired and evaluated using the NightOwl LB 981 Molecular Imaging System (EG & G Berthold, Bad Wildbad, Germany). Microscopic images were obtained using the CCD camera of the NightOwl system mounted on a microscope (Olympus BH2, Capsen Ltd, Markham, Ont., Canada). The growth of the target cells in two or three different fields of view for each slide was visualized using phase-contrast microscopy. Images of each area were captured at time intervals of 0, 1, 1·5, 2, 2·25, 2·5, 2·75, 3, 3·25 and 3·5 h. After each observation, the slide was replaced in a sealed Petri dish and incubated at 30 °C. The number of newly divided cells was counted and these cells were not counted again in later captured images.

Three experiments were conducted; in experiment 1, two replicate areas were viewed per slide; in experiments 2 and 3, three replicate areas were viewed.

Modelling. For each microscopy experiment, the number of cells that had newly divided during each 0·25 h time interval was determined and used as the frequency distribution. A normal distribution was then fitted to the resulting frequency distribution using Prism.

 

RESULTS

The average t L from the Bioscreen was 6·39 ± 0·89 h ( Table 1). All the data fit a normal distribution well; r 2 values ranged from 0·951 to 0·999 ( Fig. 1). Individual values for S.D. from each experiment ranged from 0·567 to 0·991.

With the microscopic method, eight replicates were obtained from three experiments. The total cell number in each field of view was highly variable (from 24 to 166 cells) among replicates because cells were not evenly distributed on the agar ( Table 2). The average lag phase duration observed microscopically (t Lag) was 2·73 ± 0·06 h. Non-linear regression analysis indicated that all the replicates were normally distributed; r 2 values ranged from 0·884 to 0·984 ( Fig. 1). From the images it was observed that not all cells divided within the time period of the experiment although the number of such cells was less than 5% of the total cell population.

The t L derived using the Bioscreen method assumes that individual cells start growing at maximal growth rate immediately after adaptation ( McKellar 1998; McKellar and Knight 2000). The time at which the first cell was observed microscopically to be dividing (t Lag) includes the adaptation period (t L) and the time required for the cell to double (DT). Thus t Lag is related to t L by equation 2.

  (2)

DT was calculated from µ using equation 3:

  (3)

Calculations for t Lag from the Bioscreen data are given in Table 1.

 

DISCUSSION

The results of the present study show that mean individual cell lag times obtained either by the Bioscreen method or by microscopy follow normal distributions ( Fig. 1). There have been few studies published on the distribution of bacterial cell lag times. Baranyi (1998) and Baranyi and Pin (1999) proposed that lag times were exponentially distributed. However, other important physiological parameters, such as growth rate, were found to be normally distributed ( Kelley and Rahn 1932; Kubitschek 1966; Rubinow 1980). In previous studies employing the Bioscreen, it was assumed that t L values were normally distributed, and, by using this assumption, the decreased variability in t L between replicate wells with > 1 cell well -1 initial count was correctly predicted ( McKellar 1998; McKellar and Knight 2000). These same studies showed that the assumption of exponential distributions for t L led to predictions which did not agree with experimental findings ( McKellar 1998; McKellar and Knight 2000). Further work is required to more completely classify the distribution of cell physiological properties.

The lag times determined by the Bioscreen method in this study were slightly greater than were observed previously ( McKellar 1998; McKellar and Knight 2000); however, the S.D. values are comparable. The t L values obtained by the Bioscreen method were also longer than those found microscopically. The reason for this difference is unknown. However, Baranyi et al. (1993) and Dalgaard et al. (1994) have suggested that the use of indirect methods for growth curve generation might result in generation times different from those determined using viable counts. There may also be differences between growth of micro-organisms in solid media on slides and in liquid media due to O2 availability and other factors. Further research is needed to resolve this issue.

Using microscopy to determine the lag, the zero time point was counted when the first image was captured and there was a slight delay between this first capturing time and the actual inoculation time. This would result in the actual t Lag being slightly longer than the calculated t Lag. Since this slight time difference was about 5 min in each replicate and was constant for each experiment, it was ignored as a system error.

From the microscopic images, it was observed that some cells did not divide within the time period of the experiment. These cells can be considered dead, metabolically inactive or injured. This is one advantage of the microscopic method since dead, injured or living cells can be distinguished based on their ability to divide. Thus, cells under stress can be directly observed and their recovery can be studied in vivo. Furthermore, data on the kinetics of growth at other points in the growth cycle can be obtained.

 

 

FIGURES


Fig. 1  Examples of normal distribution curves from microscopy. (O) replicate 2 of experiment 2 (r 2 = 0·984...



 
Table 1  Results from Bioscreen



 
Table 2  Results from microscopy


 

 

REFERENCES

 

1. Baranyi, J. (1998) Comparison of stochastic and deterministic concepts of bacterial lag. Journal of Theoretical Biology 192, 403-408.

2. Baranyi, J. & Pin, C. (1999) Estimating bacterial growth parameters by means of detection times. Applied and Environmental Microbiology 65, 732-736.

3. Baranyi, J., Roberts, T.A., McClure, P. (1993) A non-autonomous differential equation to model bacterial growth. Food Microbiology 10, 43-59.

4. Buchanan, R.L. & Phillips, J.G. (1990) Response surface model for predicting the effects of temperature, pH, sodium chloride content, sodium nitrite concentration and atmosphere on the growth of Listeria monocytogenes . Journal of Food Protection 53, 370-376, 381.

5. Cuppers, H.G.A.M. & Smelt, J.P.P.M. (1993) Time to turbidity measurement as a tool for modeling spoilage by Lactobacillus . Journal of Industrial Microbiology 12, 168-171.

6. Dalgaard, P., Ross, T., Kamperman, L., Neumeyer, K., McMeekin, T.A. (1994) Estimation of bacterial growth rates from turbidimetric and viable count data. International Journal of Food Microbiology 23, 391-404.

7. Kelley, C.D. & Rahn, O. (1932) The growth rate of individual bacterial cells. Journal of Bacteriology 23, 147-153.

8. Kubitschek, H.E. (1966) Normal distribution of cell generation rates. Nature 209, 1039-1040.

9. Mackey, B.M. & Gibson, G.R. (1997) Escherichia coli: From farm to fork and boyond . Society for General Microbiology Quarterly 24, 55-57.

10. McClure, P.J., Cole, M.B., Davies, K.W., Anderson, W.A. (1993) The use of automated tubidimetric data for the construction of kinetic models. Journal of Industrial Microbiology 12, 277-285.

11. McKellar, R.C. (1997) A heterogeneous population model for the analysis of bacterial growth kinetics. International Journal of Food Microbiology 36, 179-186.

12. McKellar, R.C. (1998) A Discrete Adaptation Model Describing the Lag Phase of Listeria Monocytogenes. Eighth International Symposium on Microbial Ecology . Halifax, NS: McCurdy Printing.

13. McKellar, R.C. & Knight, K.P. (2000) A combined discrete-continuous model describing the lag phase of Listeria monocytogenes . International Journal of Food Microbiology 54, 171-180.

14. Ross, T. & McMeekin, T.A. (1994) Predictive microbiology. International Journal of Food Microbiology 23, 241-264.

15. Rubinow, S.I. (1980) Cell kinetics. In Mathematical Models in Molecular and Cell Biology ed. Segel, L.A. pp. 502-522. Cambridge: Cambridge University Press.

16. Stephens, P.J., Joynson, J.A., Davies, K.W., Holbrook, R., Lappin-Scott, H.M., Humphrey, T.J. (1997) The use of an automated growth analyser to measure recovery times of single heat-injured Salmonella cells . Journal of Applied Microbiology 83, 445-455.

17. Wijtzes, T., McClure, P.J., Zwietering, M.H., Roberts, T.A. (1993) Modelling bacterial growth of Listeria monocytogenes as a function of water activity, pH and temperature . International Journal of Food Microbiology 18, 139-149.



------- 8< -------
 

 (Full Text online)



 

 

   Scientific Publications - Work Done by Microbiology Reader Bioscreen C

Agricultural Microbiology
Anaerobic Microbiology
Antimicrobial Susceptibility
Artificial Atmosphere
Bioassay of Antibiotics
Biofilm Microbiology
Bioreactor Technology
Biotechnology
Cell Biology
Clinical Microbiology
Environmental Microbiology
Experiments with Yeast
Fermentation
Food Microbiology
Functional Genomics
Gene Technology
Growth Media Development
Growth Rate and Lag Time
Industrial Microbiology
Medical/Pharmaceutical Field
Microbiological Assay
Microbiological Research
Microbiology of Cosmetics

go to a specific theme...

Military Microbiology
Molecular Microbiology
Mutagenicity and Genotoxicity
Oral Microbiology
Patents
Postantibiotic Studies
Soil Microbiology
Spore Microbiology
Veterinary Microbiology
Waste/Wastewater Treatment
Water Microbiology
Wine Microbiology

 


 

© 2005 Transgalactic Ltd (manufacturer of Bioscreen C software) | Privacy Statement | P.O. Box 1393, 00101 Helsinki, Finland, phone: +358 9 85172920, fax: +358 9 8749481, e-mail: microbiology@bionewsonline.com
 

 

 

Last modified: May 25, 2005