REALISTIC MODELS IN POPULATION ECOLOGY
267
Craig, G. Y. and Oertel, G. (1967). Nature (London) 214, 870-872. Growth and
Crow, J. F. and Kimura, M. (1970). “An Introduction to Population Genetic
Cunningham, W. J. (1954). Proc. natn. A d . Sci. U.S.A. 40, 708-713. A nonDale, M. B. (1970). Ecology 51, 2-16. Systems analysis and ecology.
Engstrom-Heg, V. L. (1970). J . theor. Biol. 27, 175-196. Predation, competition,
and environmental variables: some mathematical models.
Flint, 0. Q. (1972). Private communication.
Frank, P. W. (1960). Am. Nat. 94, 357-372. Prediction of population growth
form in Daphnia pukx cultures.
Frank, P. W., Boll, C. D. and Kelly, R. W. (1957). Physiol. 2002. 30, 287-305.
Vital statistics of laboratory cultures of Daiphlaia pulex DeGeer as related
to density.
Fredrickson, A. G. (1971). Math. Biosci. 10, 117-143. A mathematical theory of
age structure in sexual populations: random mating and monogamous
marriage models.
Fujita, H. and Utida, S. (1953). Ewlogy 34, 488-498. The effect of population
density on the growth of an animal population.
Gause, G. F. (1934). “The Struggle for Existence”, p. 163. Williams and Wilkins,
Baltimore.
Gentry, J. W. (1971). Envir. Sci. Tech. 5, 704-709. Evaluation of rat eradication
programs.
Gilbert, N. and Hughes, R. D. (1971). J . Anim. Ecol. 40,625-534. A model of an
aphid population: three aventures.
Goel, N. S., Maitra, S. C. and Montroll, E. W. (1971). Rev. mod. phy8.43,231-276.
On the Volterra and other nonlinear models of interacting populations.
Goodman, L. A. (1953). Biometrks 9, 212-225. Population growth of the sexes.
Goodman, L. A. (1969). Biometrics 25, 659-681. The analysis of population
growth when the birth and death rates depend upon several factors.
Gulland, J. A. (1971). 1% “Advances in Ecological Research”, Vol. 7, pp. 116-176.
Academic Press, London and New York. Ecological aspects of fishery
research.
Hairston, N. G., Smith, F. E. and Slobodkin, L. B. (1960). Am. Nat. 94, 421-425.
Community structure, population control, and competition.
Holling, C. S. (1959a). Can. Ent. 91, 385-398. Some characteristics of predation
and parasitism.
Holling, C. S. (195913). Can. Ent. 91, 293-320. The components of predation as
revealed by a study of small-mammal predation of the European pine
sawfly.
Holling, C. S. (1963). Mem. ent. SOC. Can. 32,22-32. An experimental components
analysis of population processes.
Holling, C. S. (1964). Can. Ent. 96, 335-347. The analysis of complex population
processes.
Holling, C. S. (1966). Mem. ent. Soo. Can. 48, 1-86. The functional response of
invertebrate predators to prey density.
Hoyle, F. (1963). Univ. of Hull Publ., Hull, England. 22 pp. A Contradiction
in the Argument of Malthus.
Hughes, R. D. and Gilbert, N. (1968). J . Anim. Ecol. 37,663-663. A model of an
aphid population-a general statement.
death of computer populations.
Theory”. Harper and Row, New York.
linear differential-difference equation of growth.
267
Craig, G. Y. and Oertel, G. (1967). Nature (London) 214, 870-872. Growth and
Crow, J. F. and Kimura, M. (1970). “An Introduction to Population Genetic
Cunningham, W. J. (1954). Proc. natn. A d . Sci. U.S.A. 40, 708-713. A nonDale, M. B. (1970). Ecology 51, 2-16. Systems analysis and ecology.
Engstrom-Heg, V. L. (1970). J . theor. Biol. 27, 175-196. Predation, competition,
and environmental variables: some mathematical models.
Flint, 0. Q. (1972). Private communication.
Frank, P. W. (1960). Am. Nat. 94, 357-372. Prediction of population growth
form in Daphnia pukx cultures.
Frank, P. W., Boll, C. D. and Kelly, R. W. (1957). Physiol. 2002. 30, 287-305.
Vital statistics of laboratory cultures of Daiphlaia pulex DeGeer as related
to density.
Fredrickson, A. G. (1971). Math. Biosci. 10, 117-143. A mathematical theory of
age structure in sexual populations: random mating and monogamous
marriage models.
Fujita, H. and Utida, S. (1953). Ewlogy 34, 488-498. The effect of population
density on the growth of an animal population.
Gause, G. F. (1934). “The Struggle for Existence”, p. 163. Williams and Wilkins,
Baltimore.
Gentry, J. W. (1971). Envir. Sci. Tech. 5, 704-709. Evaluation of rat eradication
programs.
Gilbert, N. and Hughes, R. D. (1971). J . Anim. Ecol. 40,625-534. A model of an
aphid population: three aventures.
Goel, N. S., Maitra, S. C. and Montroll, E. W. (1971). Rev. mod. phy8.43,231-276.
On the Volterra and other nonlinear models of interacting populations.
Goodman, L. A. (1953). Biometrks 9, 212-225. Population growth of the sexes.
Goodman, L. A. (1969). Biometrics 25, 659-681. The analysis of population
growth when the birth and death rates depend upon several factors.
Gulland, J. A. (1971). 1% “Advances in Ecological Research”, Vol. 7, pp. 116-176.
Academic Press, London and New York. Ecological aspects of fishery
research.
Hairston, N. G., Smith, F. E. and Slobodkin, L. B. (1960). Am. Nat. 94, 421-425.
Community structure, population control, and competition.
Holling, C. S. (1959a). Can. Ent. 91, 385-398. Some characteristics of predation
and parasitism.
Holling, C. S. (195913). Can. Ent. 91, 293-320. The components of predation as
revealed by a study of small-mammal predation of the European pine
sawfly.
Holling, C. S. (1963). Mem. ent. SOC. Can. 32,22-32. An experimental components
analysis of population processes.
Holling, C. S. (1964). Can. Ent. 96, 335-347. The analysis of complex population
processes.
Holling, C. S. (1966). Mem. ent. Soo. Can. 48, 1-86. The functional response of
invertebrate predators to prey density.
Hoyle, F. (1963). Univ. of Hull Publ., Hull, England. 22 pp. A Contradiction
in the Argument of Malthus.
Hughes, R. D. and Gilbert, N. (1968). J . Anim. Ecol. 37,663-663. A model of an
aphid population-a general statement.
death of computer populations.
Theory”. Harper and Row, New York.
linear differential-difference equation of growth.