Optimal control analysis in the chemotherapy of IgG multiple myeloma.
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[1] M. Kim,et al. Optimal control of multiplicative control systems arising from cancer therapy , 1975 .
[2] G. W. Swan,et al. Some strategies for harvesting a single species , 1975, Bulletin of mathematical biology.
[3] W. E. Gutteridge. FUNDAMENTALS OF CHEMOTHERAPY , 1974, The Ulster Medical Journal.
[4] N. Shapiro,et al. Tumor growth and chemotherapy: Mathematical methods, computer simulations, and experimental foundations , 1973 .
[5] S. Salmon,et al. Kinetics of tumor growth and regression in IgG multiple myeloma. , 1972, The Journal of clinical investigation.
[6] W J Jusko,et al. Pharmacodynamics of chemotherapeutic effects: dose-time-response relationships for phase-nonspecific agents. , 1971, Journal of pharmaceutical sciences.
[7] A. Kahn,et al. Myelomatosis: Fundamentals and Clinical Features , 1971 .
[8] H. H. Lloyd,et al. Kinetic parameters and growth curves for experimental tumor systems. , 1970, Cancer chemotherapy reports.
[9] J. Waldenström. Diagnosis and Treatment of Multiple Myeloma , 1970 .
[10] H. Skipper. Improvement of the model systems. , 1969, Cancer research.
[11] M. C. Berenbaum,et al. Dose-response curves for agents that impair cell reproductive integrity. The relation between dose-response curves and the design of selective regimens in cancer chemotherapy. , 1969, British Journal of Cancer.
[12] G. Hahn. State vector description of the proliferation of mammalian cells in tissue culture. I. Exponential growth. , 1966, Biophysical journal.
[13] G. Hahn. A formalism describing the kinetics of some mammalian cell populations , 1970 .
[14] G. Leitmann. An Introduction To Optimal Control , 1966 .