260
WILLIAM STREIFER
Smith, F. E. (1952). Ecology 33, 441-450. Experimental methods in population
dynamics: a critique.
Smith, F. E. (1963). Ecology 44, 651-663. Population dynamics in Daphnia
magna and a new model for population growth.
Stanley, J. (1949). Ecology 30, 209-222. A mathematical theory of the growth
of populations of the flour beetle Tribolium conjwum.
Streifer, W. and Istock, C. A. (1973). Ecology 54, 392-398. A critical variable
formulation of population dynamics.
Taylor, N. W. (1967). Ecology 48, 290-294. A mathematical model for Triboliwn
c o n j w m populations.
Taylor, N. W. (1968). Ecology 49, 843-848. A mathematical model for two
Tribolium populations in competition.
Taylor, P. B. and Chen, I.-C., (1969). Pacq. Sci. 23, 311-316. The predator-prey
relationship between the octopus (Octopw bimacukztas) and the California
scorpion fish (Scorpaena guttab).
Trucco, E. (1965a). Bull. math. Biophys. 27, 285-304. Mathematical modes for
cellular systems. The Von Poerster equation. Part I.
Trucco, E. (1965b). Bull. math. Biophys. 27, 449-472. Mathematical modes for
cellular systems. The Von Foerster equation. Part 11.
Tsuchiya, H. M., Drake, J. F., Jost, J. L. and Fredrickson, A. G. (1972). J . Bact.
110, 1147-1 153. Predator-prey interactions of Dictyostelium discoideum and
Escherichia wli in continuous culture.
Usher, M. B. (1969). Biometrics 25, 309-315. A matrix model for forest rnanagement.
Usher, M. B. and Williamson, M. H. (1970). Biometrics 26, 1-12. A deterministic
matrix model for handling the birth, death and migration processes of
spatially distributed populations.
Verhulst, P. F. (1838). Cow. Math. et Phys. 10, 113-121. Notice sur la loi que la
population suit dans son accroissement.
Volterra, V. (1931). “Lepons sur la Theorie Mathematique de la Lutte pour la
Vie”. 214 pp. Gauthier-Villars, Paris.
Von Foerster, H. (1959). I n “The Kinetics of Cellular Proliferation” (F. Stohlman,
Jr. Ed.). Grune and Stratton, New York. Some remarks on changing populations.
Walters, C. J. and Bunnell, F. (1971). J . Wildl. Mgmt. 35, 644-657. A computer
management game of land use in British Columbia.
Wangersky, P. J. and Cunningham, W. J. (1956). Proc. natn. Acad. Sci. U.S.A.
42, 699-702. On time lags in equations of growth.
Wangersky, P. J. andcunningham, W. J. (1957). ColdSprinq Harb. Symp. quant.
Biol. 22, 329-339.
Watt, K. E. F. (1959). Can. Ent. 91, 129-144. A mathematical model for the effect
of densities of attacked and attacking species on the number attacked.
Watt, K. E. F. (1961). Can. Ent. Suppl. 19, 1-62. Mathematical models for use in
insect pest control.
Watt, K. E. F. (1962). A . Rev. Ent. 7, 243-260. Use of mathematics in population
Watt, K. E. I?. (1968). “Ecology and Resource Management: A Quantitative
Weiss, G. H. (1968). Bull. math. Biophys. 30, 427-434. Equations for age structure
ecology.
Approach”. 450 pp. McGraw-Hill, New York.
of growing populations.
WILLIAM STREIFER
Smith, F. E. (1952). Ecology 33, 441-450. Experimental methods in population
dynamics: a critique.
Smith, F. E. (1963). Ecology 44, 651-663. Population dynamics in Daphnia
magna and a new model for population growth.
Stanley, J. (1949). Ecology 30, 209-222. A mathematical theory of the growth
of populations of the flour beetle Tribolium conjwum.
Streifer, W. and Istock, C. A. (1973). Ecology 54, 392-398. A critical variable
formulation of population dynamics.
Taylor, N. W. (1967). Ecology 48, 290-294. A mathematical model for Triboliwn
c o n j w m populations.
Taylor, N. W. (1968). Ecology 49, 843-848. A mathematical model for two
Tribolium populations in competition.
Taylor, P. B. and Chen, I.-C., (1969). Pacq. Sci. 23, 311-316. The predator-prey
relationship between the octopus (Octopw bimacukztas) and the California
scorpion fish (Scorpaena guttab).
Trucco, E. (1965a). Bull. math. Biophys. 27, 285-304. Mathematical modes for
cellular systems. The Von Poerster equation. Part I.
Trucco, E. (1965b). Bull. math. Biophys. 27, 449-472. Mathematical modes for
cellular systems. The Von Foerster equation. Part 11.
Tsuchiya, H. M., Drake, J. F., Jost, J. L. and Fredrickson, A. G. (1972). J . Bact.
110, 1147-1 153. Predator-prey interactions of Dictyostelium discoideum and
Escherichia wli in continuous culture.
Usher, M. B. (1969). Biometrics 25, 309-315. A matrix model for forest rnanagement.
Usher, M. B. and Williamson, M. H. (1970). Biometrics 26, 1-12. A deterministic
matrix model for handling the birth, death and migration processes of
spatially distributed populations.
Verhulst, P. F. (1838). Cow. Math. et Phys. 10, 113-121. Notice sur la loi que la
population suit dans son accroissement.
Volterra, V. (1931). “Lepons sur la Theorie Mathematique de la Lutte pour la
Vie”. 214 pp. Gauthier-Villars, Paris.
Von Foerster, H. (1959). I n “The Kinetics of Cellular Proliferation” (F. Stohlman,
Jr. Ed.). Grune and Stratton, New York. Some remarks on changing populations.
Walters, C. J. and Bunnell, F. (1971). J . Wildl. Mgmt. 35, 644-657. A computer
management game of land use in British Columbia.
Wangersky, P. J. and Cunningham, W. J. (1956). Proc. natn. Acad. Sci. U.S.A.
42, 699-702. On time lags in equations of growth.
Wangersky, P. J. andcunningham, W. J. (1957). ColdSprinq Harb. Symp. quant.
Biol. 22, 329-339.
Watt, K. E. F. (1959). Can. Ent. 91, 129-144. A mathematical model for the effect
of densities of attacked and attacking species on the number attacked.
Watt, K. E. F. (1961). Can. Ent. Suppl. 19, 1-62. Mathematical models for use in
insect pest control.
Watt, K. E. F. (1962). A . Rev. Ent. 7, 243-260. Use of mathematics in population
Watt, K. E. I?. (1968). “Ecology and Resource Management: A Quantitative
Weiss, G. H. (1968). Bull. math. Biophys. 30, 427-434. Equations for age structure
ecology.
Approach”. 450 pp. McGraw-Hill, New York.
of growing populations.