The application of the Polanyi-Wigner equation to describe the rate R-des o
f a thermal desorption process from a homogeneous surface is common practic
e in surface science temperature-programmed desorption (TPD) studies. Curre
nt evaluation methods (known as line-shape analyses) deduce from series of
thermal desorption traces [coverage (Theta)-dependent] energetic and kineti
c parameters such as desorption energy, desorption order or frequency facto
r. The TPD spectra themselves, i.e., the function R-des(T), as well as the
output of such an analysis (e.g., the remaining coverage Theta (res) as a f
unction of T for a given initial coverage), represent parametrized two-dime
nsional (2D) graphs. It will be shown in this work by means of selected exa
mples [taken from noble metal desorption from a Re(0001) surface] that the
2D graphs are nothing but projections of R-des on to either a rate-temperat
ure or a rate-coverage plane. By using the three-dimensional (3D) represent
ation of R-des in T, Theta space, valuable information on phase transitions
occurring during the desorption process, on multiple TPD states and interl
ayer interactions can easily be visualized and exploited. (C) 2000 Elsevier
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