By Krawetz S.A., Womble D.D. (eds.)
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The coefficients L12 and L21 are the so-called "cross" coefficients; these give the relation between the flow and a non-conjugate gradient (force). If these coefficients are equal to zero, then there is no relation between a gradient of one type and a flow of another type. If L2l';i:O, the hydrostatic pressure gradient yields not only a volume flow, but also yields a diffusion flow across the cell membrane. The magnitude ofthe coefficients (ml/dyne. sec. cm 2) depends upon the type of cell membrane.
Draper N, Smith H. Applied regression analysis. New York: Wiley] and Sons, 1966;chap 10. 4. ]ordan-Engeln G, Reutter F. Formelsammlung zur Numerischen Mathematik mit Fortran IV Programmen Hochschultaschenbucher. Bibliographisches Institut Mannheim 1974;Bd 106;49:247-9. 5. Van Gorp]A, Salemink P]M, Vermeulen M, Banken P. Evaluation ofelectrical conductivity-temperature curves using a mathematical model: temperature-dependent changes during thawing offrozen aqueous pharmaceuticals. ] Pharm PharmacoI1987;39:73-8.
Ito K. Chern Pharm Bull 1971;19:1095-102. 14. Salemink P]M, Banken P, Vermeulen M, van Gorp]A. Structure-property relationships in freeze-drying. In: Abstracts of the 43rd International Congress of Pharmaceutical Sciences. Montreux 1983:abstract 41. 15. Van Gorp]A, Salemink P]M, Vermeulen M, Kolkman L. Phase transitions in freeze-drying, 1st International Symposium on Drug Analysis, Brussels 1983;abstract:727. 16. Salemink P]M, Gribnau TCl Applications offreeze-drying in the pharmaceutical industry.
Introduction to bioinformatics a theoretical and practical approach by Krawetz S.A., Womble D.D. (eds.)