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Lory, Peter (1989) Numerical aspects of waveform relaxation. In: Dafermos, C. und Ladas, G. und Papanicolaou, G., (eds.) Differential Equations: Proceedings of the 1987 EQUADIFF-Conference. Marcel Dekker, New York, S. 451-458. ISBN 0-8247-8077-9.

Lory, Peter (1987) A multinephron model of the renal concentrating mechanism. Mathematical Modelling (8), S. 597-598.

Lory, Peter (1987) Effectiveness of a salt transport cascade in the renal medulla: computer simulations. American Journal of Physiology (252), F1095-F1102.

Lory, Peter (1985) Active NaCl transport into the descending limbs of Henle's loops (DLH) enhances the NaCl concentration gradient in the renal inner medulla. Pflügers Archiv - European Journal of Physiology (405), R35.

Lory, Peter, Horster, Michael und Gilg, Albert (1984) Determinants of axial osmotic gradients in the differentiating countercurrent system. American Journal of Physiology (246), F124-F132.

Lory, Peter und Hiltmann, P. (1983) On oxygen diffusion in a spherical cell with Michaelis-Menten oxygen uptake kinetics. Bulletin of Mathematical Biology (45), S. 661-664.

Lory, Peter, Gilg, Albert und Horster, Michael (1983) Renal countercurrent system: role of collectingduct convergence and pelvic urea predicted from a mathematical model. Bulletin of Mathematical Biology (45), S. 661-664.

Lory, Peter, Gilg, Albert und Horster, Michael (1981) Computation of renal osmotic work in a "passive" central core model incorporating medullary geometry and pelvic urea reflux. Pflügers Archiv - European Journal of Physiology (391), R27.

Lory, Peter, Gilg, Albert und Horster, Michael (1981) Influence of ion transport and cortico-medullary cytoarchitecture on solute concentrations in the differentiating kidney: predictions from a model simulation analysis. Pflügers Archiv - European Journal of Physiology (391), R16.

Lory, Peter (1980) Enlarging the domain of convergence for multiple shooting by the homotopy method. Numerische Mathematik (35), S. 231-240.

Lory, Peter (1980) Numerical solution of a kidney model by multiple shooting. Mathematical Biosciences (50), S. 117-128.

Lory, Peter, Diekhoff, H.-J., Oberle, H.-J., Pesch, H.-J., Rentrop, P. und Seydel, R. (1977) Comparing routines for the numerical solution of initial value problems of ordinary differential equations in multiple shooting. Numerische Mathematik (27), S. 449-469.

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