Optimal periodic control of a drug delivery system
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Prodromos Daoutidis | Tryphon T. Georgiou | Subbarao Varigonda | Ronald A. Siegel | P. Daoutidis | T. Georgiou | S. Varigonda | R. Siegel
[1] John Anthony Bauer,et al. Application of Pharmacodynamic Modeling for Designing Time-Variant Dosing Regimens to Overcome Nitroglycerin Tolerance in Experimental Heart Failure , 1997, Pharmaceutical Research.
[2] A. Zhabotinsky,et al. Mathematical model of cancer chemotherapy. periodic schedules of phase-specific cytotoxic-agent administration increasing the selectivty of therapy , 1985 .
[3] M. Fliess,et al. Flatness and defect of non-linear systems: introductory theory and examples , 1995 .
[4] Martin Guay,et al. Constrained Optimization of Nonlinear, Dynamic Chemical Processes – A Normalized Form Approach , 2000 .
[5] A. Goldbeter,et al. Frequency specificity in intercellular communication. Influence of patterns of periodic signaling on target cell responsiveness. , 1989, Biophysical journal.
[6] Wolfgang Marquardt,et al. Dynamic Optimization Based on Higher Order Differential Model Representations , 2000 .
[7] J. Parker,et al. Intermittent transdermal nitroglycerin therapy in angina pectoris. Clinically effective without tolerance or rebound. Minitran Efficacy Study Group. , 1995, Circulation.
[8] W. Jusko,et al. Role of dosage regimen in controlling indirect pharmacodynamic responses. , 1998, Advanced drug delivery reviews.
[9] W. Crowley,et al. Hypogonadotropic disorders in men and women: diagnosis and therapy with pulsatile gonadotropin-releasing hormone. , 1986, Endocrine reviews.
[10] R. Siegel,et al. Autonomous gel/enzyme oscillator fueled by glucose: Preliminary evidence for oscillations. , 1999, Chaos.
[11] C. Grimbergen,et al. An approach to the modeling of the tolerance mechanism in the drug effect. II: On the implications of compensatory regulation. , 1988, Journal of theoretical biology.
[12] R. Murray,et al. Flat systems, equivalence and trajectory generation , 2003 .
[13] M. K. Sunbareshan,et al. Optimal control in cancer therapy by simultaneous consideration of normal and cancer cell proliferation kinetics , 1984 .
[14] Lewis B. Sheiner,et al. Use of a Pharmacokinetic/Pharmacodynamic Model to Design an Optimal Dose Input Profile , 1998, Journal of Pharmacokinetics and Biopharmaceutics.
[15] E. Ekblad,et al. A model eliciting transient responses. , 1984, The American journal of physiology.
[16] L B Sheiner,et al. Pharmacodynamic model of tolerance: application to nicotine. , 1988, The Journal of pharmacology and experimental therapeutics.
[17] Helmut Maurer,et al. Solution techniques for periodic control problems : A case study in production planning , 1998 .
[18] Francis J. Doyle,et al. A Flatness Based Approach to Optimization in Fed-Batch Bioreactors , 2000 .
[19] A. Goldbeter,et al. Frequency specificity in intercellular communication , 2005 .
[20] Suneel K. Gupta,et al. Single‐ and Multiple‐Dose Pharmacokinetics of an Oral Once‐a‐Day Osmotic Controlled‐Release OROS® (methylphenidate HC1) Formulation , 2000, Journal of clinical pharmacology.
[21] R S Parker,et al. Control-relevant modeling in drug delivery. , 2001, Advanced drug delivery reviews.
[22] S. Bittanti,et al. Optimal periodic control and periodic systems analysis: An overview , 1986, 1986 25th IEEE Conference on Decision and Control.
[23] R. Tallarida,et al. The concept of a changing receptor concentration: implications for the theory of drug action. , 1985, Journal of theoretical biology.
[24] R. Murray,et al. Flat Systems , 1997 .
[25] C. Grimbergen,et al. An approach to the modeling of the tolerance mechanism in the drug effect. I: The drug effect as a disturbance of regulations. , 1987, Journal of theoretical biology.
[26] R. Murray,et al. Differential Flatness and Absolute Equivalence of Nonlinear Control Systems , 1998 .
[27] Dennis S. Bernstein,et al. Optimal periodic control: The π test revisited , 1980 .
[28] H. Fung,et al. Pharmacodynamics of in Vivo Nitroglycerin Tolerance in Normal Conscious Rats: Effects of Dose and Dosing Protocol , 2004, Pharmaceutical Research.
[29] Sergio Bittanti,et al. Periodic control: A frequency domain approach , 1973 .
[30] Prodromos Daoutidis,et al. Numerical solution of the optimal periodic control problem using differential flatness , 2004, IEEE Transactions on Automatic Control.