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Model population growth

Scientists use spreadsheets to organize, analyze, and display data. For example, conservation ecologists use spreadsheets to model population growth and development, apply sampling techniques, and create statistical distributions to analyze relationships. Spreadsheet use simplifies data collection and manipulation and allows the presentation of data in a logical and understandable format. [Pg.138]

Equation (3.14.2.9) contributes to the postulated model which is induced by an inhibition factor for the population growth rate. Assuming that the inhibition is second-order with respect to cell dry weight (x2), then the equation becomes 19... [Pg.53]

Models of population growth are analogous to chemical reaction rate equations. In the model developed by Malthus in 1798, the rate of change of the population N of Earth is dN/dt = births — deaths. The numbers of births and deaths are proportional to the population, with proportionality constants b and d. Derive the integrated rate law for population change. How well does it fit the approximate data for the population of Earth over time given below ... [Pg.698]

Box 17.1 Monod-Limiting-Substrate Models of Microbial Population Growth... [Pg.688]

The conceptual model expressed by Eq. 17-61 implies that no other substance is simultaneously limiting microbial population growth. This assumption may be invalid for example, an electron acceptor like 02 may be simultaneously needed for the degradation of the organic chemical of interest. Such dual-limiting substrate cases require modifying Eq. 17-61 to reflect the impacts of both chemicals (see Case... [Pg.741]

Box 17.1 Monod Limiting-Substrate Models of Microbial Population Growth Case 1 Single limiting substrate, i (Monod, 1949) ... [Pg.742]

Exercise. Write the master equation for the Furry model of cosmic ray cascades. Notice that it differs from that for the population growth, but gives the same equation for although a different one for . [Pg.146]

Traveling waves in a simple population model involving growth and death (with C.R. Kennedy). Bull. Math. Biol. 42, 397-429 (1980). [Pg.461]

The time schedule of aquatic model ecosystem experiments and the size of the system itself favor population growth of small organisms with short generation times... [Pg.123]

Figure 5.6 A discrete, reaction-limited dissolution process interpreted with the population growth model of dissolution. Figure 5.6 A discrete, reaction-limited dissolution process interpreted with the population growth model of dissolution.
The population growth model of dissolution utilizes the usual information available in dissolution studies, i.e., the amount dissolved at certain fixed intervals of time. The time points of all observations need to be transformed to... [Pg.104]

In connection with all said above there is a problem of development of models based on the mechanism of cellular populations growth in general case and tumor cells in particular. Ecotoxicological model may be related to such models [1-4],... [Pg.93]

Such discrepancy is observed in many other cases [12, 13] as well as in cases of tumors growth considered above. Obviously, mathematical model of growth (8) is a very rough approximation. It may be used for rough estimation, for example for classification of population development [16, 17] and also for description of experimental data on separate sections of growth curves. [Pg.95]

As an example we may present logistic model of growth (8), where F = N - current value of population number r - Malthusian parameter Fa, =N00 - capacity of medium (limited value of N). [Pg.102]

Mathematical model of growth of such heterogeneous population in accordance with kinetic graph (Figure 7) is reflected by the following system of equations ... [Pg.105]


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