Ar di¡usion in hydrous silicic melts: implications for volatile di¡usion mechanisms and fractionation
نویسندگان
چکیده
The effect of dissolved water on the diffusivity of Ar in glasses and melts of rhyolitic and albitic compositions was investigated experimentally at pressures up to 1500 MPa and water contents of 0.1^5 wt%. The data for water-poor rhyolitic composition at 500 MPa can be described in the whole temperature range of 480^11023C by a simple Arrhenius relationship DAr = 2.14U1036 m2/s exp(318 883/T). A 4.0 wt% increase in water content increases the Ar diffusivity by approximately one order of magnitude in both rhyolitic and albitic melts at 10003C. In contrast to viscosity and total water diffusion, an exponential dependence of Ar diffusivity on water content was observed for the rhyolitic composition in the whole range of water contents. For water-poor rhyolite, Ar diffusivity depends on pressure with an apparent activation volume of 13^15 cm3/mol at pressures up to 800 MPa. For water-rich rhyolite (V5 wt% water), there is no significant pressure effect at 10003C in the range 500^1500 MPa. Combining our data with previous data from Carroll [M.R. Carroll, Earth Planet. Sci. Lett. 103 (1991) 156^168], Ar diffusivity (in 10312 m2/s) in rhyolitic melts can be expressed as: DAr exp 14:627317913=T32:569P=T 35936=T 27:42P=TX water where T is in K, P in MPa, and Xwater is the mol fraction of water on a single oxygen basis. Except for two outlier points, error of estimates is 9 0.455 in terms of ln D for all data, covering a wide range of temperatures (480^12003C), pressures (0.1^1500 MPa), and water contents (0.1^5 wt%). The new Ar diffusion data support the assumption that molecular H2O diffusivity exponentially increases with water content [Y. Zhang, H. Behrens, Chem. Geol. 169 (2000) 243^ 262]. ß 2001 Elsevier Science B.V. All rights reserved.
منابع مشابه
Image enhancement segmentation and denoising by time dependent nonlinear diffusion processes
We present two nonlinear di usion processes with timedependent di usion coeÆcients. Both processes converge to nontrivial solutions, eliminating the need to impose an arbitrary di usion stopping time, otherwise required in the implementation of most nonlinear diffusion processes. The two schemes employ nonlinear cooling mechanisms that preserve edges. One scheme is intended for general denoisin...
متن کاملAn Input-Level Dependent Approach to Color Error Di usion
Conventional grayscale error di usion halftoning produces worms and other objectionable artifacts. Tone dependent error di usion (Li and Allebach) reduces these artifacts by controlling the di usion of quantization errors based on the input graylevel. Li and Allebach optimize error lter weights and thresholds for each (input) graylevel based on a human visual system model. This paper extends to...
متن کاملImage Enhancement and Denoising by Complex Di usion Processes
The linear and nonlinear scale spaces are generalized in the complex domain, by combining the di usion equation with the simpli ed Schr odinger equation. A fundamental solution for the linear case is developed. Preliminary analysis of the complex di usion shows that the generalized di usion has properties of both forward and inverse di usion. An important observation, supported theoretically a...
متن کاملLocal Scale Controlled Anisotropic Di usion with Local Noise Estimate for Image Smoothing and Edge Detection
A novel local scale controlled piecewise linear diffusion for selective smoothing and edge detection is presented. The di usion stops at the place and time determined by the minimum reliable local scale and a spatial variant, anisotropic local noise estimate. It shows nisotropic, nonlinear di usion equation using di usion coe cients/tensors that continuously depend on the gradient is not necess...
متن کاملComplex Di usion Processes for Image Filtering
A framework that naturally uni es smoothing and enhancement processes is presented. We generalize the linear and nonlinear scale spaces in the complex domain, by combining the di usion equation with the simpli ed schrodinger equation. A fundamental solution for the linear case is developed. Preliminary analysis of the complex di usion shows that the generalized di usion has properties of both ...
متن کامل