Cavity dynamics in tuberculosis--attempt at a mathematical description
Meller, A.J.; Schwabe, K.H.
Praxis und Klinik der Pneumologie 38(11): 491-498
1984
ISSN/ISBN: 0342-7498 PMID: 6514673 Document Number: 236148
Document emailed within 1 workday
Related Documents
Nechaev, V.V. 1987: Mathematical description of cardiac energy dynamics (the hemodynamic approach) Vestnik Akademii Meditsinskikh Nauk SSSR 2: 75-81Savel'ev, V.S.; Usvatova, I.I.; Onoprienko, V.D.; Il'icheva, R.F.; Mazurina, O.G. 1979: Attempt at mathematical prognosis of the effect of surgery in embolism of the main arteries, according to various clinico-biochemical indicators Kardiologiia 19(8): 41-44
Peil, J. 1975: Mathematical description of growth processes Gegenbaurs Morphologisches Jahrbuch 121(2): 163-173
Masztalerz, A. 1981: Mathematical description of the form of the dental arch Czasopismo Stomatologiczne 34(3): 309-313
Zakharchenko, V.N.; Gutenev, P.I.; Larionov, S.M. 1985: Mathematical description of the process of blood separation by filtration Gematologiia i Transfuziologiia 30(4): 53-55
Wazewska-Czyzewska, M. 1971: Mathematical analysis of erythron dynamics Acta Physiologica Polonica 22(6): 820-822
Peil, J.; Schreiber, A. 1974: Mathematical description of growth procedures. II. use of hyperbolic tangent function Gegenbaurs Morphologisches Jahrbuch 120(6): 862-880
Kisliakov, I.I. 1976: Dynamics of O2 and CO2 tensions in the brain (mathematical modeling) Biofizika 21(2): 357-361
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
Hasegawa, H.; Ono, S. 1971: An attempt of statistico-mathematical analysis and classification of human peripheral mononuclear cells. 1. Statistical analysis of morphologic features Nihon Ketsueki Gakkai Zasshi: Journal of Japan Haematological Society 34(5): 537-547
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
Barsukov, V.S.; Malinovskiĭ, O.V. 1973: Quantitative description of the process of radiation inactivation of cells. II. Mathematical equation for the dose-survival relation Tsitologiia 15(10): 1275-1283
Pagnacco, A.; Randon, C.; Vangelisti, R.; Ferrara, M. 1988: Coxsackiosis of the oral cavity. Description of a clinical case Dental Cadmos 56(20): 83-85
Mesa-Mazo, M.ón.J.; Vergaño-Salazar, J.G.; Sánchez-Botero, C.E.; Muñoz-Loaiza, A.íb. 2010: A mathematical model representing HIV/AIDS transmission dynamics in a sexually-active population Revista de Salud Publica 12(2): 308-316
Ganusov, V.V.; Bril'kov, A.V.; Pechurkin, N.S. 2000: Mathematical modeling of population dynamics of unstable plasmid-containing bacteria during continuous cultivation in a chemostat Biofizika 45(5): 908-914
Castagnino, H.E.; Toranzos, F.A.; Borelli, G.A. 1989: Giovanni Alfonso Borelli (1608-1679). An ingenious precursor of a mathematical model of myocardial dynamics Minerva Cardioangiologica 37(3): 133-136
Grigoryan, S.S.; Simonov, L.G.; Tsaturyan, A.K. 1990: Mathematical model of intracranial blood-cerebrospinal fluid dynamics system applied to the study of extreme conditions Kosmicheskaia Biologiia i Aviakosmicheskaia Meditsina 24(2): 25-29
Chida, S.; Sugiyama, K. 1986: Attempt at an effective nursing training--development of a nursing process from a description of a case Kango Tenbo. Japanese Journal of Nursing Science 11(7): 719-730
Filippov, V.A. 1981: Role of bacteriocinogeny in regulating the population dynamics of oral cavity lactobacilli Antibiotiki 26(1): 33-37
Celdrán, A.; Iñarrea, P.; Fernández, J.; Larrocha, C.; Madero, R. 1993: Neutrophil dynamics in abdominal cavity of peritonitic rats treated with antiseptics International Surgery 78(4): 354-356