Abstract

The dielectric spectrum of liquid water, 104−101110^{4} - 10^{11} Hz, is interpreted in terms of diffusion of charges, formed as a result of self-ionization of H2_{2}O molecules. This approach explains the Debye relaxation and the dc conductivity as two manifestations of this diffusion. The Debye relaxation is due to the charge diffusion with a fast recombination rate, 1/τ21/τ_{2}, while the dc conductivity is a manifestation of the diffusion with a much slower recombination rate, 1/τ11/τ_{1}. Applying a simple model based on Brownian-like diffusion, we find τ2≃10−11τ_{2} \simeq 10^{-11} s and τ1≃10−6τ_{1} \simeq 10^{-6} s, and the concentrations of the charge carriers, involved in each of the two processes, N2≃5×1026N_{2} \simeq 5 \times 10^{26} m−3^{-3} and N1≃1014N_{1} \simeq 10^{14} m−3^{-3}. Further, we relate N2N_{2} and N1N_{1} to the total concentration of H3_{3}O+^{+}--OH−^{-} pairs and to the pH index, respectively, and find the lifetime of a single water molecule, τ0≃10−9τ_{0} \simeq 10^{-9} s. Finally, we show that the high permittivity of water results mostly from flickering of separated charges, rather than from reorientations of intact molecular dipoles.

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