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Biophys J, January 2002, p. 99-108, Vol. 82, No. 1
and
*Departments of Molecular Cell Physiology and Mathematical
Biochemistry, BioCentrum Amsterdam, Faculty of Biology, Vrije
Universiteit, NL-1081 HV Amsterdam, The Netherlands, EU,
Department of Pathology, Anatomy and Cell Biology, Thomas
Jefferson University, Philadelphia, Pennsylvania 19107, USA, and
Triple-J Group for Molecular Cell Physiology, Department
of Biochemistry, University of Stellenbosch, Matifland, 7602 Stellenbosch, South Africa
It has hitherto not been possible to analyze the control
of oscillatory dynamic cellular processes in other than qualitative ways. The control coefficients, used in metabolic control analyses of
steady states, cannot be applied directly to dynamic systems. We here
illustrate a way out of this limitation that uses Fourier transforms to
convert the time domain into the stationary frequency domain, and then
analyses the control of limit cycle oscillations. In addition to the
already known summation theorems for frequency and amplitude, we reveal
summation theorems that apply to the control of average value,
waveform, and phase differences of the oscillations. The approach is
made fully operational in an analysis of yeast glycolytic oscillations.
It follows an experimental approach, sampling from the model output and
using discrete Fourier transforms of this data set. It quantifies the
control of various aspects of the oscillations by the external glucose
concentration and by various internal molecular processes. We show that
the control of various oscillatory properties is distributed over the
system enzymes in ways that differ among those properties. The models that are described in this paper can be accessed on
http://jjj.biochem.sun.ac.za.
Biophys J, January 2002, p. 99-108, Vol. 82, No. 1
© 2002 by the Biophysical Society 0006-3495/02/01/99/10 $2.00
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