Monolithic rheometer plate fabricated using silicon micromachining technology and containing miniature pressure sensors for N1 and N2 measurements

Journal of Rheology

Volumn 47, Issue 5, 2003, Pages 1249-1260

  Baek, Seong Gi ^a   Magda, Jules J ^b  

^a RheoSense Incorporated   (United States)

^b Department of Electrical and Computer Engineering   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ELASTICITY; MICROMACHINING; RHEOMETERS; SENSORS; SILICON; TORSIONAL STRESS; TRANSDUCERS;

MONOLITHIC RHEOMETER PLATE; PRESSURE SENSORS; SILICON MICROMACHINING TECHNOLOGY;

RHEOLOGY;

EID: 0242368908     PISSN: 01486055     EISSN: None     Source Type: Journal    
DOI: 10.1122/1.1595095     Document Type: Article

References (32)

1. Adams, N., and A. S. Lodge, "A cone-and-plate and parallel-plate pressure distribution apparatus for determining normal stress differences in steady shear flow," Philos. Trans. R. Soc. London, Ser. A 256, 149-184 (1964).
2. Baek, S.-G., Ph.D. thesis, University of Utah, Salt Lake City, UT, 1991.
3. Bird, R. B., R. C. Armstrong, and O. Hassager, Dynamics of Polymeric Liquids, 2nd ed. (Wiley, New York, 1987), Vol. 1, pp. 521-524.
4. Blasquez, G., R. Pons, and A. Boukabache, "Capabilities and limits of silicon pressure sensors," Sens. Actuators 17, 387-403 (1989).
5. Campbell, S. A., The Science and Engineering of Microelectronic Fabrication, 2nd ed. (Oxford University Press, New York, 2001).
6. Debbaut, B., and J. Dooley, "Secondary motions in straight and tapered channels: Experiments and three-dimensional finite element simulation with a multimode differential viscoelastic model," J. Rheol. 43, 1525-1545 (1999).
7. Debbaut, B., T. Avalosse, J. Dooely, and K. Hughes, "On the development of secondary motions in straight channels induced by the second normal stress difference: Experiments and simulations," J. Non-Newtonian Fluid Mech. 69, 255-271 (1997).
8. Elwenspoek, M., and H. V. Jansen, Silicon Micromachining (Cambridge University Press, New York, 1998).
9. Gao, H. W., S. Ramachandran, and E. B. Christiansen, "Dependency of the steady-state and transient viscosity and first and second normal stress difference functions on molecular weight for linear mono- and polydisperse polystyrene solutions," J. Rheol. 25, 213-235 (1981).
10. Hansen, M. G., and F. Nazem, "Transient normal force response in a modified Weissenberg rheogoniometer," Trans. Soc. Rheol. 19, 21-36 (1975).
11. James, D. F., and G. M. Chandler, "Measurements of hole pressure at various depths for Newtonian and non-Newtonian fluids," J. Rheol. 37, 893-909 (1993).
12. Landau, L. D., and E. M. Lifshitz, Theory of Elasticity (Pergamon, New York, 1986).
13. Larson, R. G., "Instabilities in viscoelastic flows," Rheol. Acta 31, 213-263 (1992).
14. 2 control the onset of edge fracture?" Rheol. Acta 31, 306-308 (1992).
15. Lee, J.-Y., J. J. Magda, H. Hu, and R. G. Larson, "Cone angle effects, radial pressure profile, and second normal stress difference for shear-thickening wormlike micelles," J. Rheol. 46, 195-208 (2002).
16. Madou, M., Fundamentals of Microfabrication (Chemical Rubber, New York, 1997).
17. Magda, J. J., and S. G. Baek, "Concentrated entangled and semidilute entangled polystyrene solutions and the second normal stress difference," Polymer 35, 1187-1194 (1993).
18. Magda, J. J., S.-G. Baek, K. L. De Vries, and R. G. Larson, "Shear flows of liquid crystal polymers: Measurements of the second normal stress difference and the Doi molecular theory," Macromolecules 24, 4460-4468 (1991a).
19. Magda, J. J., C.-S. Lee, S. J. Muller, and R. G. Larson, "Rheology, flow instabilities, and shear-induced diffusion in polystyrene solutions," Macromolecules 26, 1696-1706 (1993).
20. Magda, J. J., J. Lou, S. G. Baek, and K. L. De Vries, "Second normal stress difference of a Boger fluid," Polymer 32, 2000-2009 (1991b).
21. Meissner, J., R. W. Garbella, and J. Hostettler, "Measuring normal stress differences in polymer melt shear flow," J. Rheol. 33, 843-864 (1989).
22. Miller, M. J., and E. B. Christiansen, "The state of stress of elastic fluids in viscometric flow," AIChE J. 18, 600-608 (1972).
23. Niemiec, J. M., J.-J. Pesce, and G. B. McKenna, "Anomalies in the normal force measurement when using a force rebalance transducer," J. Rheol. 40, 323-334 (1996).
24. Ohl, N., and W. Gleissle, "The second normal stress difference for pure and highly filled viscoelastic fluids," Rheol. Acta 31, 294-305 (1992).
25. Olson, D. I., E. F. Brown, and W. R. Burghardt, "Second normal stress difference relaxation in a linear polymer melt following step strain," J. Polym. Sci., Part B: Polym. Phys. 26, 2671-2675 (1998).
26. Puers, R., "Capacitive sensors: When and how to use them," Sens. Actuators A 37-38, 93-105 (1993).
27. Schweizer, T., "Measurement of the first and second normal stress differences in a polystyrene melt with a cone and partitioned plate tool," Rheol. Acta 41, 337-344 (2002).
28. Sunwoo, K. B., S. J. Park S. J. Lee, K. H. Ahn, and S. J. Lee, "Numerical solution of three-dimensional viscoelastic flow using the open boundary condition method in coextrusion process," J. Non-Newtonian Fluid Mech. 99, 125-144 (2001).
29. Takahashi, T., M. Shirakashi, K. Miyamoto, and G. G. Fuller, "Development of a double-beam rheo-optical analyzer for full tensor measurement of optical anisotropy in complex fluid flow," Rheol. Acta 41, 448-455 (2002).
30. Tandeske, D., Pressure Sensors: Selection and Application (Dekker, New York, 1991).
31. Tanner, R. I., and M. Keentok, "Shear fracture in cone-plate rheometry," J. Rheol. 27, 47-57 (1983).
32. Walters, K., "The second-normal-stress difference project," IUPAC Macro 83, Plenary and Invited Lectures, 1983, Part II, pp. 277-237.