Department of Biomedical Informatics >
Technical Reports >
Please use this identifier to cite or link to this item:
|Title: ||Age distribution formulas for budding yeast|
|Authors: ||Boczko, Erik M.|
|Keywords: ||Math modeling|
|Issue Date: ||2008|
|Publisher: ||Vanderbilt University|
|???metadata.dc.subject.lcsh???: ||Population biology -- Mathematical models|
Yeast -- Aging
|Abstract: ||Yeast are an important eukaryotic model system in the study of aging.
Replicative age in budding yeast can be quantitatively determined by visualizing chitanous bud scars.
The dynamics of the process of growth and division effects the distribution of replicative age.
How much physiological information is encoded in experimental age distributions is not fully understood.
the stationary age distribution to the spectrum of generational and culture doubling times
have been proposed by several authors over the past four decades.
We discuss the assumptions upon which they rest and some natural extensions.
We describe the replicative age distribution of a population growing exponentially
in terms of generational flux residence times.
We demonstrate the utility of this description and show that it produces excellent agreement with experimental data,
and describe how it compares with previous work. We demonstrate that the
age distribution in a variety of strains can be predicted by a realistic population model, and we indicate
how the age distribution is altered by perturbations and control.|
|Appears in Collections:||Technical Reports|
This item is licensed under a Creative Commons License
Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.