Tree Life Tables

ife tables, also called mortality tables, have fascinated demographers and population biologists since antiquity. In part, the fascination lies in the tables' engaging simplicity. From a few bits of information, it is possible to encapsulate the life history and ecological role of organisms in natural communities, as well as project future population sizes and age structures. In its simplest form, a life table lists birth and death rates for each age class or size class in a population. For trees, the life table also commonly contains the rate at which individuals advance from one size class to another (Table 1). Life tables are of intrinsic interest to the evolutionary biologist who seeks to explain differences in lifehistory patterns in terms of selective forces and mechanisms (Caswell 1982a,b). They are an essential tool of the population biologist who must know the demographic mechanisms responsible for changes in population size. They interest community ecologists, especially those attempting to model forest dynamics (Shugart 1984, 1987). Birth, death, and growth equations in any model must be consistent with the biological reality of the life-table data. Life tables are also of practical use to foresters (Buongiorno and Michie

[1]  Jerry F. Franklin,et al.  Modeling the long-term effects of disturbances on forest succession, Olympic Peninsula, Washington , 1986 .

[2]  L. V. Valen,et al.  Life, death and energy of a tree. , 1975 .

[3]  C. Lorimer,et al.  Diameter Distributions in Even-aged Stands of Shade-tolerant and Midtolerant Tree Species , 1983 .

[4]  M. Kirkpatrick Demographic Models Based on Size, Not Age, For Organisms with Indeterminate Growth , 1984 .

[5]  R. G. Buchman,et al.  A tree survival model with application to species of the Great Lakes region , 1983 .

[6]  J. Hett A Dynamic Analysis of Age in Sugar Maple Seedlings , 1971 .

[7]  G. Hartshorn A Matrix Model of Tree Population Dynamics , 1975 .

[8]  C. Lorimer A test of the accuracy of shade-tolerance classifications based on physiognomic and reproductive traits , 1983 .

[9]  D. Waller Models of mast fruiting in trees. , 1979, Journal of theoretical biology.

[10]  H. Caswell Stable Population Structure and Reproductive Value for Populations with Complex Life Cycles , 1982 .

[11]  David A. Hamilton,et al.  Modeling the probability of individual tree mortality , 1976 .

[12]  S. H. Bullock Demography of an undergrowth palm in littoral Cameroon. , 1980 .

[13]  E. Schupp,et al.  Early Consequences of Seed Dispersal for a Neotropical Tree (Virola surinamensis) , 1985 .

[14]  L. Frelich,et al.  A Simulation of Equilibrium Diameter Distributions of Sugar Maple (Acer saccharum) , 1984 .

[15]  L. Lefkovitch The study of population growth in organisms grouped by stages , 1965 .

[16]  N. Enright Age, reproduction and biomass allocation in Rhopalostylis sapida (Nikau Palm) , 1985 .

[17]  G. E. Lang Forest turnover and the dynamics of bole wood litter in subalpine balsam fir forest , 1985 .

[18]  P. Harcombe,et al.  Disturbance, succession, and maintenance of species diversity in an East Texas forest. , 1986 .

[19]  P. Harcombe Stand development in a 130-year-old spruce-hemlock forest based on age structure and 50 years of mortality data , 1986 .

[20]  W. Leak Successional Change in Northern Hardwoods Predicted by Birth and Death Simulation , 1970 .

[21]  G. Cottam,et al.  The Successional Status of a Southern Wisconsin Oak Woods , 1985 .

[22]  Hal Caswell,et al.  Population Growth Rates and Age Versus Stage-Distribution Models for Teasel (Dipsacus Sylvestris Huds.) , 1977 .

[23]  N. Enright The ecology of Araucaria species in New Guinea. III. Population dynamics of sample stands , 1982 .

[24]  W. Hamilton The moulding of senescence by natural selection. , 1966, Journal of theoretical biology.

[25]  W. Leak,et al.  Seedling input, death, and growth in uneven-aged northern hardwoods , 1976 .

[26]  D. Lieberman,et al.  Mortality patterns and stand turnover rates in a wet tropical forest in Costa Rica , 1985 .

[27]  T. Sharik,et al.  Age-Structure Relationships of Trees Species in an Appalachian Oak Forest in Southwest Virginia , 1982 .

[28]  H. Shugart A Theory of Forest Dynamics , 1984 .

[29]  C. Lorimer Survival and growth of understory trees in oak forests of the Hudson Highlands, New York , 1981 .

[30]  J. Ogden,et al.  Applications of transition matrix models in forest dynamics: Araucaria in Papua New Guinea and Nothofagus in New Zealand , 1979 .

[31]  T. T. Veblen,et al.  Treefalls and the Coexistence of Conifers in Subalpine Forests of the Central Rockies , 1986 .

[32]  I. Abbott,et al.  Growth Rate and Long-term Population Dynamics of Jarrah (Eucalyptus marginata Donn ex Sm.) Regeneration in Western Australian Forest , 1984 .

[33]  D. Hibbs The age structure of a striped maple population , 1979 .

[34]  J. P. Grime,et al.  Seedling Establishment in Vertical Gradients of Sunlight , 1965 .

[35]  H. Caswell,et al.  A general formula for the sensitivity of population growth rate to changes in life history parameters. , 1978, Theoretical population biology.

[36]  G. Gottfried Five-year growth and development in a virgin Arizona mixed conifer stand / , 1978 .

[37]  J. Sarukhán,et al.  A population model of Astrocaryum mexicanum and a sensitivity analysis of its finite rate of increase. , 1984 .

[38]  Hal Caswell,et al.  Elasticity: The Relative Contribution of Demographic Parameters to Population Growth Rate , 1986 .