Mathematical models for the kinetics of tetrazolium salt reduction in histochemical reactions demonstrating tetrazolium salt reductase. II. Mathematical-numerical models
Peil, J.; Warchol, J.B.; Scharf, J.H.
Acta Histochemica 43(1): 59-70
1972
ISSN/ISBN: 0065-1281 PMID: 4631212 Document Number: 54980
Document emailed within 1 workday
Related Documents
Hartley, P.S.; Malan, A.F.; Heese, H.V. 1975: The histochemical nitroblue tetrazolium reduction test in newborn infants South African Medical Journal 49(31): 1263-1265Perianin, A.; Labro-Bryskier, M.T.; Marquetty, C.; Hakim, J. 1984: Glutathione reductase and nitroblue tetrazolium reduction deficiencies in neutrophils of patients with primary idiopathic myelofibrosis Clinical and Experimental Immunology 57(1): 244-248
Kraayenhof, R.; Diegenbach, P.C. 1970: Influence of some inhibitors on tetrazolium reduction under conditions of the histochemical localization of NAD(P)-linked dehydrogenases Acta Histochemica 35(1): 102-107
Bardychev, D.M.; Ivanov, V.K. 1985: Mathematical modeling of the kinetics of a heterogeneous cell population during tumor growth. II. a numerical study and some generalizations Tsitologiia 27(1): 114-118
Close, W.H.; Pettigrew, J.E. 1990: Mathematical models of sow reproduction Journal of Reproduction and Fertility. Suppl 40: 83-88
Trebici, V. 1976: Mathematical models in demography Economic Computation and Economic Cybernetics Studies and Research 4: 3-12
Pesek, J.; Rozkosný, V. 1980: Mathematical models in epizootiology Veterinarni Medicina 25(5): 257-265
Walensky, R.P. 2013: Combination HIV prevention: the value and interpretation of mathematical models Current Hiv/Aids Reports 10(3): 195-198
Burton, R.R. 2000: Mathematical models for predicting G-duration tolerances Aviation Space and Environmental Medicine 71(10): 981-990
Whittemore, A.S. 1979: Mathematical models of cancer and their use in risk assessment Journal of Environmental Pathology and Toxicology 3(1-2): 353-362
Epstein, Y.; Heled, Y.; Moran, D.; Shapiro, Y. 2000: Prediction of physiological response from mathematical models Harefuah 138(9): 713-8 808
Waniewski, J. 1999: Mathematical models for peritoneal transport characteristics Peritoneal Dialysis International: Journal of the International Society for Peritoneal Dialysis 19(Suppl 2): S193-S201
Larsen, J.; Pedersen, S.A. 2000: Mathematical models behind advanced simulators in medicine Studies in Health Technology and Informatics 71: 203-216
Indrayan, A.; Srivastava, R.N.; Bagchi, S.C. 1970: Mathematical models in the assessment of infective force in filariasi Indian Journal of Medical Research 58(8): 1100-1103
Ogunsalu, C. 2010: Mathematical models in medical sciences: a balance in knowledge West Indian Medical Journal 59(2): 230
Stovall, J.E. 1990: A mathematical analysis of risk models advocated by Gofman Health Physics 59(1): 145-146
Woolhouse, M.E. 1996: Mathematical models of transmission dynamics and control of schistosomiasis American Journal of Tropical Medicine and Hygiene 55(5 Suppl): 144-148
Khanna, A.S.; Dimitrov, D.T.; Goodreau, S.M. 2014: What can mathematical models tell us about the relationship between circular migrations and HIV transmission dynamics? Mathematical Biosciences and Engineering: Mbe 11(5): 1065-1090
Bates, J.H. 1993: Understanding lung tissue mechanics in terms of mathematical models Monaldi Archives for Chest Disease 48(2): 134-139
Aver'ianova, O.S.; Buiko, A.S.; Karpovskiĭ, E.I. 1987: Use of mathematical models and computers in the complex diagnosis of various tumors of the orbit Oftalmologicheskii Zhurnal 1: 1-7