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Kinetics of Infiltration Processing Bryan Bals Adv: Prof Trumble
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Infiltration Molten material passes through the pores of a preform Common method of creating metal-matrix composites Wide variety of applications due to attractive properties Spontaneous infiltration – requires no pressure to infiltrate
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Capillarity Contact angle – dependent upon surface forces Liquid will rise if angle is acute, fall if obtuse Due to balancing surface forces and gravity P = gh = 2 cos / R
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Kinetic Equations? Washburn Equation Assumes straight cylindrical tubes l = [t*r* *cos /2 ] Semlak and Rhines Assumes chain of semicircular pores Slightly more accurate Darcy’s Law Q = k/ (dP/l) Used mainly in geology There is no perfect equation for kinetics due to the infinitely complex nature of the pores 1/2 Muscat, Daniel and Drew, Robin. “Modeling the Infiltration Kinetics of Molten Aluminum into Porous Titanium Carbide.” Metallurgical and Materials Transactions. Vol 25, p 2357, 1994.
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Kinetics Concerns Contact angle Viscosity Pore sizes and shapes Surface tension Temperature Shape of infiltration front Oxidation and other surface reactions
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Purpose Design an experimental procedure to quickly and easily test the kinetics of infiltration Must be able to determine weight gain per time Must be able to convert to length per time Must be able to freeze the process in order to look at infiltration front Must be able to change variables to look at their effect
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Tungsten Preform Major discrepancies in preform density between submersion data and counting the pores Saturating preform with water revealed preforms to be 70-80% dense Counting pores gave 31 and 33% for two samples, 51% for the third
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Possible Reasons Preform widely varied Clear differences in preforms used during rate experiments Damage done to preform during cutting and polishing Samples weren’t perfectly infiltrated with epoxy Sample that had higher density was polished further
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Pictures
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Liquid: Glycerin Propane triol (C 3 H 8 O 3 ) Very viscous – 950 cP at 25 C Miscible with water Very slow to infiltrate End result – Able to change viscosity by diluting glycerin with water (0.89 cP), providing a good test for the experimental setup
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Viscosity Measurements
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Experiment Setup
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Results
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Linearized
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Problems Not solely dependant on viscosity Surface force of water is 74 dyne/cm for water, 63.4 dyne/cm for glycerin* Different contact angles, although they were not measured Three different preforms used, all three had significantly different densities Reproducible? *CRC Handbook of Chemistry and Physics
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Difference in preform density
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Repeated water infiltration
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Reproducibility Appears problem lies in preform, not procedure Major differences in preform Tests done right after each other were closer together than tests done days apart Preform losing weight as time goes on – changing the nature of the pores? Differences are not significant for this experiment
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Analysis Used Semlak-Rhines Equation Assume surface force is linear with concentration 0.063 N/m for glycerin, 0.074 N/m for water Assume contact angle is 30 degrees R = ½ * f/N = 5.01 m f = pore density N = number of interfaces between pore and preform per unit length
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Results Semlak-Rhines equation predicts rate to be 2-4 times faster than actual results Aiming for less than a factor of 10, so this is still ok Preform density most likely culprit No correlations in terms of accuracy vs viscosity
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Recommendations Need a final preform density value Different preform – more uniform More exact cleaning methods – acid? Better readings at initial contact – two people Measure surface forces and contact angle
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Acknowledgements Dr Trumble National Science Foundation Dave Roberts Lindsay Martin Patti Metcalf
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Questions?
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