268
WILLIAM STREIFER
Ingle, L., Wood, T. R. and Banta, A. M. (1937). J . exp. 2001. 76, 325-352. A
study of longevity, growth, reproduction and heart rate in Daphnia longispincc
as influenced by limitations in quantity of food.
Istock, C. A. (1970). BehavlSci. 15, 101-115. Natural selection in ecologically and
genetically defined populations.
Jordan, P. A., Botkin, D. B. and Wolfe, M. L. (1971). Ecology 52, 147-162.
Biomass dynamics in a moose population.
Kenk, R. (1937). Biol. Bull. 73, 280-294. Sexual and asexual reproduction in
Eqlunccria tigrina (Gerard).
King, C. E. and Paulik, G. J. (1967). J . theor. Biol. 16, 251-267. Dynamic models
and the simulation of ecological systems.
Lefkovitch, L. P. (1965). Biometrica 21, 1-18. The study of population growth in
organisms grouped by stages.
Leigh, E. G. (1969). I n “Some Mathematical Problems in Biology”, Vol. 1
published by (Gerstenhaber, M. Ed.). American Math. Society. The ecological role of Volterra’s equations.
Leslie, P. H. (1945). Biometrika 33, 183-212. On the use of matrices in certain
population mathematics.
Leslie, P. H. (1948). Biometrika 35, 213-245. Some further notes on the use of
matrices in population mathematics.
Leslie, P. H. (1959). Phyaiol. 2001. 32, 151-159. The properties of certain time
lag of population growth and the influence of external random factor on a
number of such populations.
Levin, B. R. (1969). 1% “Concepts and Models of Biomathematics. Simulation
Techniques and Methods” (F. Heinmets, Ed.). Marcel Dekkar, Inc., New
York. A model for selection in systems of species competition.
Levins, R. (1966). Amer. Scient. 54, 421-431. The strategy of model building in
population ecology.
Levins, R. (1968). “Evolution in a Changing Environment”. Princeton Univ.
Press, Princeton, N. J.
Levins, R. (1969). Bull. ent. SOC. Am. 15, 237-240. Some demographic and
genetic consequences of environmental heterogeneity for biological
control.
Lewis, E. G. (1942). Sankhya 2,93-96. On the generation and growth of a population.
Lloyd, M., Zar, J. H. and Karr, J. R. (1968). Am. Midl. Nat. 79, 257-272.
Lotka, A. J. (1925). “Elements of Physical Biology”. Williams and Wilkins,
MacArthur, R. H. (1970). Thew. P q u . Biol. 1, 1-11. Species packing and comMalthus, T. R. (1798). An Essay on the Principal of Population.
Martinez, H. M. (1966). Bull. math. Biqhya. 28, 411-416. On the derivation of a
mean growth equation for cell cultures.
May, R. M. (1972). Private communication.
McQueen, D. J. (1971). Can J. ZooZ. 49, 1163-1177. A components study of
competition in two cellular slime mold species: Dictgoatelium discoideum and
Polyaphondylium pdlidum.
Murdoch, W. W. (1966). Am. Nat. 100, 219-226. Community structure, population control, and competition-a critique.
Niven, B. S. (1967). Physiol. 2002. 40, 67-80. The stochastic stimulation of
Tribolium populations.
Baltimore.
petitive equilibrium for many species.
WILLIAM STREIFER
Ingle, L., Wood, T. R. and Banta, A. M. (1937). J . exp. 2001. 76, 325-352. A
study of longevity, growth, reproduction and heart rate in Daphnia longispincc
as influenced by limitations in quantity of food.
Istock, C. A. (1970). BehavlSci. 15, 101-115. Natural selection in ecologically and
genetically defined populations.
Jordan, P. A., Botkin, D. B. and Wolfe, M. L. (1971). Ecology 52, 147-162.
Biomass dynamics in a moose population.
Kenk, R. (1937). Biol. Bull. 73, 280-294. Sexual and asexual reproduction in
Eqlunccria tigrina (Gerard).
King, C. E. and Paulik, G. J. (1967). J . theor. Biol. 16, 251-267. Dynamic models
and the simulation of ecological systems.
Lefkovitch, L. P. (1965). Biometrica 21, 1-18. The study of population growth in
organisms grouped by stages.
Leigh, E. G. (1969). I n “Some Mathematical Problems in Biology”, Vol. 1
published by (Gerstenhaber, M. Ed.). American Math. Society. The ecological role of Volterra’s equations.
Leslie, P. H. (1945). Biometrika 33, 183-212. On the use of matrices in certain
population mathematics.
Leslie, P. H. (1948). Biometrika 35, 213-245. Some further notes on the use of
matrices in population mathematics.
Leslie, P. H. (1959). Phyaiol. 2001. 32, 151-159. The properties of certain time
lag of population growth and the influence of external random factor on a
number of such populations.
Levin, B. R. (1969). 1% “Concepts and Models of Biomathematics. Simulation
Techniques and Methods” (F. Heinmets, Ed.). Marcel Dekkar, Inc., New
York. A model for selection in systems of species competition.
Levins, R. (1966). Amer. Scient. 54, 421-431. The strategy of model building in
population ecology.
Levins, R. (1968). “Evolution in a Changing Environment”. Princeton Univ.
Press, Princeton, N. J.
Levins, R. (1969). Bull. ent. SOC. Am. 15, 237-240. Some demographic and
genetic consequences of environmental heterogeneity for biological
control.
Lewis, E. G. (1942). Sankhya 2,93-96. On the generation and growth of a population.
Lloyd, M., Zar, J. H. and Karr, J. R. (1968). Am. Midl. Nat. 79, 257-272.
Lotka, A. J. (1925). “Elements of Physical Biology”. Williams and Wilkins,
MacArthur, R. H. (1970). Thew. P q u . Biol. 1, 1-11. Species packing and comMalthus, T. R. (1798). An Essay on the Principal of Population.
Martinez, H. M. (1966). Bull. math. Biqhya. 28, 411-416. On the derivation of a
mean growth equation for cell cultures.
May, R. M. (1972). Private communication.
McQueen, D. J. (1971). Can J. ZooZ. 49, 1163-1177. A components study of
competition in two cellular slime mold species: Dictgoatelium discoideum and
Polyaphondylium pdlidum.
Murdoch, W. W. (1966). Am. Nat. 100, 219-226. Community structure, population control, and competition-a critique.
Niven, B. S. (1967). Physiol. 2002. 40, 67-80. The stochastic stimulation of
Tribolium populations.
Baltimore.
petitive equilibrium for many species.