REALISTIC MODELS IN POPULATION ECOLOGY
259
Niven, B. S. (1969). Physiol. 2061. 42, 248-255. Simulation of two interacting
species of Tribolium.
Niven, B. S. (1970). Awrt. J . 2061. 18,209-214. Mathematics of populations of the
quokka Setoniz brachyurme (Marsupialia). I. A simple deterministic model
for quokka populations.
Oldfield, D. G. (1966). Bull. math. Biophys. 28, 545-554. A continuity equation
for cell populations.
O’Neill, R. V. and Styron, C. E. (1970). A m . Midl. Nat. 83,489-495. Applications
of compartment modeling techniques to Collemboh population studies.
Pearl, L. and Reed, L. J. (1920). Proc. Natn. Acad. Sci. U.S.A. 6, 276288. On
the rate of growth of the population of the United States since 1790 and its
mathematical representation.
Peirce, B. 0. (1929). “A Short Table of Integrals” (3rd Edition), p. 156. Ginn and
co.
Pennycuick, C. J., Compton, R. M. and Beckingham, L. (1968). J. theor. Bwl.
18, 316-329. A computer model for simulating the growth of a population of
two interacting populations.
Pennycuick, L. (1969). J. theor. Biol. 22, 381-400. A computer model of the
Oxford Great tit population parus-Major].
Pielou, E. C. (1969). “Introduction to Mathematical Ecology”, p. 286. WileyInterscience, New York.
Pimentel, D. (1968). Science 159, 1432-1437. Population regulation and genetic
feedback.
Pimentel, D., Nagel, W. P. and Madden, J. L. (1963). A m . Nat. 47, 141-167.
Space-time structure of the environment and the survival of parasite-host
systems.
Pratt, D. M. (1943). Biol. Bull. 85, 116-140. Analysis of population development
in Daphnia a t different temperatures.
Rabinovich, J. E. (1969). Ann. ent. Soc. Am. 62, (2), 437-442. The applicability
of some population growth models to a single species laboratory population.
Richman, S. (1958). Ecol. Monogr. 28, 273-291. The transformation of energy by
Daphnia pula.
Rubinow, S . I. (1968). Biophys. J. 8, 1055-1073. A maturity-time representation
for cell populations.
Saidel, G. M. (1968). J . theor. Biol. 19, 287-296. Bacterial cell populations in a
continuously changing environment.
Sinko, J. W. (1969). “A New Mathematical Model for Describing the Age-size
Structure of a Population of Simple Animals”. Ph.D. Thesis, Dept. Electrical
Engineering, Univ. Rochester, Rochester, New York.
Sinko, J. W. and Streifer, W. (1967). Ecology 48, 910-918. A new model for
age-size structure of a population.
Sinko, J. W. and Streifer, W. (1969). Ecology 50, 608-615. Applying models
incorporating age-size structure of a population to DaphnEnicc.
Sinko, J. W. and Streifer, W. (1971). Ecology 52, 330-335. A model for populations reproducing by fission.
Slobodkin, L. B. (1953). Ecology 34, 513-519. An algebra of population growth.
Slobodkin, L. B. (1954). Ecol. Monogr. 24, 69-89. Population dynamics in
Daphnia obtuse Kurz.
Slobodkin, L. B. and Richman, S. (1956). LimTaol. Oceanogr. 1, 209-237. The
effect of removal of fixed percentages of the new born on size variability in
populations of Daphnia pulicaria (Forbes).
259
Niven, B. S. (1969). Physiol. 2061. 42, 248-255. Simulation of two interacting
species of Tribolium.
Niven, B. S. (1970). Awrt. J . 2061. 18,209-214. Mathematics of populations of the
quokka Setoniz brachyurme (Marsupialia). I. A simple deterministic model
for quokka populations.
Oldfield, D. G. (1966). Bull. math. Biophys. 28, 545-554. A continuity equation
for cell populations.
O’Neill, R. V. and Styron, C. E. (1970). A m . Midl. Nat. 83,489-495. Applications
of compartment modeling techniques to Collemboh population studies.
Pearl, L. and Reed, L. J. (1920). Proc. Natn. Acad. Sci. U.S.A. 6, 276288. On
the rate of growth of the population of the United States since 1790 and its
mathematical representation.
Peirce, B. 0. (1929). “A Short Table of Integrals” (3rd Edition), p. 156. Ginn and
co.
Pennycuick, C. J., Compton, R. M. and Beckingham, L. (1968). J. theor. Bwl.
18, 316-329. A computer model for simulating the growth of a population of
two interacting populations.
Pennycuick, L. (1969). J. theor. Biol. 22, 381-400. A computer model of the
Oxford Great tit population parus-Major].
Pielou, E. C. (1969). “Introduction to Mathematical Ecology”, p. 286. WileyInterscience, New York.
Pimentel, D. (1968). Science 159, 1432-1437. Population regulation and genetic
feedback.
Pimentel, D., Nagel, W. P. and Madden, J. L. (1963). A m . Nat. 47, 141-167.
Space-time structure of the environment and the survival of parasite-host
systems.
Pratt, D. M. (1943). Biol. Bull. 85, 116-140. Analysis of population development
in Daphnia a t different temperatures.
Rabinovich, J. E. (1969). Ann. ent. Soc. Am. 62, (2), 437-442. The applicability
of some population growth models to a single species laboratory population.
Richman, S. (1958). Ecol. Monogr. 28, 273-291. The transformation of energy by
Daphnia pula.
Rubinow, S . I. (1968). Biophys. J. 8, 1055-1073. A maturity-time representation
for cell populations.
Saidel, G. M. (1968). J . theor. Biol. 19, 287-296. Bacterial cell populations in a
continuously changing environment.
Sinko, J. W. (1969). “A New Mathematical Model for Describing the Age-size
Structure of a Population of Simple Animals”. Ph.D. Thesis, Dept. Electrical
Engineering, Univ. Rochester, Rochester, New York.
Sinko, J. W. and Streifer, W. (1967). Ecology 48, 910-918. A new model for
age-size structure of a population.
Sinko, J. W. and Streifer, W. (1969). Ecology 50, 608-615. Applying models
incorporating age-size structure of a population to DaphnEnicc.
Sinko, J. W. and Streifer, W. (1971). Ecology 52, 330-335. A model for populations reproducing by fission.
Slobodkin, L. B. (1953). Ecology 34, 513-519. An algebra of population growth.
Slobodkin, L. B. (1954). Ecol. Monogr. 24, 69-89. Population dynamics in
Daphnia obtuse Kurz.
Slobodkin, L. B. and Richman, S. (1956). LimTaol. Oceanogr. 1, 209-237. The
effect of removal of fixed percentages of the new born on size variability in
populations of Daphnia pulicaria (Forbes).