Experimental data on the temperature dependence of the heat capacity of pro
teins can be used to calculate approximate enthalpy distributions for these
molecules using the maximum-entropy method. C-p(T) data is first used to c
alculate a set of moments of the enthalpy distribution, and these are then
used to estimate the enthalpy distribution. if one knows the temperature ex
pansion of the hear capacity through the (n - 2)th power of DeltaT (measure
d from the expansion center), then this is enough information to calculate
the nth moment of the enthalpy distribution. Using four or more moments is
in turn enough information to resolve bimodal behavior in the distribution.
If the enthalpy distribution of a protein exhibits two distinct peaks, the
n this is direct experimental confirmation of a two-state mechanism of dena
turation, the two peaks corresponding to the enthalpy of the native and unf
olded species respectively. If the heat capacity of a protein exhibits a ma
ximum at the denaturation temperature, then there is the possibility that t
he enthalpy distribution will be bimodal, but the presence of a maximum in
the heat capacity is not a sufficient condition for this kind of behavior.
We construct a phase diagram in terms of the appropriate variables to indic
ate when a maximum in the heat capacity will also give rise to bimodal beha
vior in the enthalpy distribution. We illustrate the phase diagram using li
terature data far a set of proteins. (C) 2000 John Wiley & Sons, Inc.