A kinetic model, originally formulated by Landsberg for chemisorption
on or oxidation of reconstructable surfaces, is generalized to provide
an equilibrium and kinetic theory of adsorption-induced reconstructio
n (AIR). The kinetic and equilibrium descriptions are isomorphic, and
are expressed in terms of the analogous quantities (instantaneous cove
rage Theta at time t, Theta(t), and equilibrium coverage Theta at pres
sure p, Theta(p)) which characterize growth and equilibrium on unrecon
structable surfaces. The AIR theory predicts that the growth equation
(adsorption isotherm) on reconstructable surface can manifest infiniti
es at either finite or infinite time (pressure). The meaning of such i
nfinities is discussed.