Teoria konsolidacji Biota ze zmiennym współczynnikiem przepuszczalności

Adolf Zając


Equations of Biot’s consolidation theory are generalized in the paper cutlet case, when permeability coefficient k can be treated as a function of the constituents of strain tensor The dependence equation given by Blot was taken in to consideration: kij-1 = bij = 2αeij + (b + βe) δij bij— elements of the coefficients of resistance of the fluid flow matrix α, β - constant coefficients b = 1/k , e = eii kij-1 - the inverse matrix of bij δij - Kroneoker’s symbol The ease of two media have been considered: compressible and incompressible /filled fully with incompressible fluid/ Darcy’s law adequately formulated, enables in this cas the estimation of α and β coefficients. The physical meaning of α and β is determined, and the method of their measurement is proposed. The equations of consolidation theory for the case existing fluid and skeleton sources are given vor variable medium permeability. Assuming the given relative potential the fluid filter displacement /Riot/, the method of the disco - Mime consolidation equations is presented. The problem of initial motions is also considered for the case when consolidative domain undergoes the action of the instant force.
Other language title versionsEquations op biots consolidation theory with variable permeability coefficient
Book typeMonograph
Author Adolf Zając (UAK)
Adolf Zając,,
- University of Agriculture in Krakow
PublisherUniwersytet Rolniczy im. Hugona Kołłątaja w Krakowie, MNiSW [80]
Publishing place (Publisher address)Kraków
Issue year1977
Book series /Journal (in case of Journal special issue)Zeszyty Naukowe Uniwersytetu Rolniczego im. Hugona Kołłątaja w Krakowie. Rozprawy, ISSN 1899-3486, (0 pkt)
Publication size in sheets1.8
Languagepl polski
Score (nominal)20
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