Townsend ionization coefficients of some argon-based mixtures in strong nonuniform electric fields

The reduced Townsend ionization coefficient alpha /P is derived from the me asurement of the mean gas amplification factor in a low-pressure (P less th an or equal to 50 kPa) proportional counter filled with argon-propane and a rgon-(dimethyl-ether) mixtures of various concentrations. The results are c ompared with our previous a/P values for argon-isobutane mixtures [I. Krajc ar Bronic and B. Grosswendt, Nucl. Instrum. Methods Phys. Res. B 142, 219 ( 1998)]. The range of the reduced electric field strengths was 7 x 10(4) V m (-1) kPa(-1)less than or equal toS(a)less than or equal to4 x 10(6) V m(-1) kPa(-1). In such strong electric fields electrons do not reach the equilib rium with the electric field and the reduced gas gain depends on the gas pr essure. For the analysis of the experimental gas gain data we used the fiel d gradient model of Townsend-Williams-Sara-Segur. We determined the pressur e dependent coefficients A* and B* of the Townsend ionization coefficient a lpha /P=A* x exp(-B*/S-a). We found that the coefficients increase (i) if t he admixture concentration increases at constant pressure, and (ii) if the pressure decreases at constant admixture concentration. In both cases the c oefficients increase with the increase of S-a. The effective ionization pot ential of the mixtures, V-i* =B*/A*, at low admixture concentrations reache s the ionization potential I of the admixture as a consequence of the trans fer of energy from the excited metastable states of argon to ionization of the admixture through the Penning effect. When alpha /P vs S-a curves for m ixtures of different concentrations at constant total pressure are compared , crossings of the alpha /P curves at a certain range of S-a values are obs erved in all kinds of mixtures and for all pressures. We show the necessity of the crossings by taking into account the mathematical properties of the function describing the ionization coefficient. (C) 2000 American Institut e of Physics. [S0021-8979 (00)08623-0].