This work was supported by AGH, Grant No. 11.11.160.768
REFERENCES(36)
1.
E. Lac oste, O. Mantaux, M. Danis, Numerical simulation of metal matrix composites and polymer matrix composites processing by infi ltration: a review. Compos Part A., 33, 1605–1614 (2002).
C. Chang, Simulation of molten metal through a unidirectional fi brous preform during MMC processing, Journal of Materials Processing Technology, 209, 4337–4342 (2009).
L. Bertolini, M. Gastaldi, M. Pedeferri, E. Redaelli, Prevention of steel corrosion in concrete exposed to seawater with submerged sacrifi cial anodes.Corossion Science, 44, 1497–1513 (2002).
B. Münch, L. Holzer, Contradicting geometrical concepts in pore size analysis attained with electron microscopy and mercury intrusion, J Am Ceram Soc, 91, 4059–4067 (2008).
G. Rajesh, R. Bhagat, Infi ltration of liquid metals in porous compacts: Modeling of permeabilities during reactive melt infi ltration, Transport in Porous Media, 36, 43–68 (1999).
M. Yun, B. Yu, B. Zhang, M. Huang, A Geometry Model for Tortuosity of Streamtubes in Porous Media with Spherical Particles, Chinese Phys Lett, 22, 1464–1467 (2005).
J. Comiti, M. Renaud, A new model for determininig mean structure parameters of fi xed beds from pressure drop measurements: application to beds packed with parallelepipedal particles, Chem Eng Sci., 44, 1539–1545 (1989).
Z. Fellah, M. Fellah, W. Lauriks, C. Depollier, Direct and inverse scattering of transient acoustic waves by a slab of rigid porous material, J Acoust Soc Am., 113, 61–72 (2014).
S. Haskett, G. Narahara, S. Holditch, A method for simultaneous determination of permeability and porosity in low-permeability cores. SPE Form Eval, 3, 651–658 (1988).
J. Katagiri, Y. Konno, J. Yoneda, N. Tenma, Pore-scale modeling of fl ow in particle packs containing grain-coating and pore-fi lling hydrates: Verifi cation of a Kozeny–Carman-based permeability reduction model, J. Nat. Gas. Sci. Eng. (2017). 506 CWB-6/2017.
A. Costa, Permeability-porosity relationship: A reexamination of the Kozeny-Carman equation based on a fractal pore-space geometry assumption, Geophisical Res. Lett., 33, 1-5 (2006).
E. Rodriguez, F. Giacomelli, A. Vazquez, Permeability-Porosity Relationship in RTM for Different Fiberglass and Natural Reinforcements, J. Compos. Mater., 38, 259–68 (2004).
H. Hasimoto, On the periodic fundamental solutions of the Stokes equations and their application to viscous fl ow past a cubic array of spheres, J. Fluid. Mech., 5, 317-328 (1959).
D. Clague, R. Phillips, A numerical calculation of the hydraulic permeability of three-dimensional disordered fi brous media, Phys. Fluids, 9, 1562-1572 (1997).
S. Zhang, M. Zhu, X. Zhao, D. Xiong, H. Wan, S. Bai, A pore-scale, two-phase numerical model for describing the infi ltration behaviour of SiCp/ Al composites, Compos. Part A, 90, 71-81 (2016).
We process personal data collected when visiting the website. The function of obtaining information about users and their behavior is carried out by voluntarily entered information in forms and saving cookies in end devices. Data, including cookies, are used to provide services, improve the user experience and to analyze the traffic in accordance with the Privacy policy. Data are also collected and processed by Google Analytics tool (more).
You can change cookies settings in your browser. Restricted use of cookies in the browser configuration may affect some functionalities of the website.