Diffusion of hydrogen in self-stressed metals - transfer function spectroscopy approach

Authors
Citation
P. Zoltowski, Diffusion of hydrogen in self-stressed metals - transfer function spectroscopy approach, J ELEC CHEM, 501(1-2), 2001, pp. 89-99
Citations number
49
Categorie Soggetti
Spectroscopy /Instrumentation/Analytical Sciences
Journal title
JOURNAL OF ELECTROANALYTICAL CHEMISTRY
ISSN journal
15726657 → ACNP
Volume
501
Issue
1-2
Year of publication
2001
Pages
89 - 99
Database
ISI
SICI code
Abstract
The transfer function spectroscopy approach to the diffusion of hydrogen in a self-stressed isotropic elastic metal matrix is proposed. The system sho uld be close to equilibrium. It is perturbed by a sine-wave input signal ap plied at one surface of the thin-plate specimen. The magnitude of this sign al, of varied frequency, is small enough to treat the system as linear. The response signal is measured at the opposite surface of the specimen. The t ransfer function is the ratio of steady-state response to input signals. Th e hydrogen concentration and hydrogen flux are the input and output signals , respectively. The diffusion equations are derived, and they are served an alytically. The resulting transfer function is discussed in terms of hydrog en permeation through a specimen of properties similar to palladium and Pd, ,Pt,, alloy, in a wide range of hydrogen concentrations in the metal matrix . It is demonstrated that at relatively high frequencies the transfer funct ion is highly sensitive to the non-Fickian diffusion, resulting from the no n-local effect of self-stress. In contrast, at infinitesimally low frequenc y, i.e. at steady-state, both local and non-local effects compensate. Hence , the self-stress is absent. Under the proposed experimental conditions the transfer function spectroscopy is more appropriate for studying the diffus ion, of hydrogen in self-stressed metals than the commonly used transient b reak-through method. It should allow the study of the diffusion coefficient of hydrogen in metals, and, moreover, of the elastic modulus of metal-hydr ogen solids, both these quantities as function of hydrogen concentration in isotropic matrixes. (C) 2001 Elsevier Science B.V. All rights reserved.