Matrix Model of Forest Dynamics: An Overview and Outlook
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[1] W. Hoffmann. FIRE AND POPULATION DYNAMICS OF WOODY PLANTS IN A NEOTROPICAL SAVANNA: MATRIX MODEL PROJECTIONS , 1999 .
[2] John Vandermeer,et al. Choosing category size in a stage projection matrix , 2004, Oecologia.
[3] Dale S. Solomon,et al. A two-stage matrix model for predicting growth of forest stands in the Northeast , 1986 .
[4] K. Skog,et al. Growth model for uneven-aged loblolly pine stands : simulations and management implications , 1998 .
[5] N. Picard,et al. Influence of estimators of the vital rates in the stock recovery rate when using matrix models for tropical rainforests , 2008 .
[6] V. Favrichon. Modèle matriciel déterministe en temps dicret. Application à l'étude de la dynamique d'un peuplement forestier tropicale humide (Guyane Française) , 1995 .
[7] P. Legendre. Spatial Autocorrelation: Trouble or New Paradigm? , 1993 .
[8] A. Islas. Aprovechamiento sostenible de madera de Cordia alliodora y Cedrela odorata de regeneración natural en cacaotales y bananales de indígenas de Talamanca, Costa Rica , 2001 .
[9] S. Tuljapurkar. Population dynamics in variable environments. II. Correlated environments, sensitivity analysis and dynamics , 1982 .
[10] T. Nakashizuka. Population dynamics of coniferous and broad‐leaved trees in a Japanese temperate mixed forest , 1991 .
[11] Edinson Muñoz,et al. Dinámica poblacional de la palma Euterpe oleracea (Arecaceae) en bosques inundables del Chocó, Pacífico colombiano , 2009 .
[12] D. O. Logofet. Convexity in projection matrices: Projection to a calibration problem , 2008 .
[13] Zhanqing Hao,et al. Vertical structure and spatial associations of dominant tree species in an old-growth temperate forest , 2007 .
[14] J. R. Wallis,et al. Some ecological consequences of a computer model of forest growth , 1972 .
[15] G. Decocq,et al. PRUNUS: a spatially explicit demographic model to study plant invasions in stochastic, heterogeneous environments , 2010, Biological Invasions.
[16] P. T. Manders,et al. A transition matrix model of the population dynamics of the Clanwilliam cedar (Widdringtonia cedarbergensis) in natural stands subject to fire , 1987 .
[17] N. Picard,et al. Asymptotic Distribution of Density-Dependent Stage-Grouped Population Dynamics Models , 2008, Acta biotheoretica.
[18] N. Keyfitz. Reconciliation of Population Models: Matrix, Integral Equation and Partial Fraction , 1967 .
[19] Qingyu Hao,et al. Determining the optimal selective harvest strategy for mixed-species stands with a transition matrix growth model , 2005, New Forests.
[20] Joseph Buongiorno,et al. Predicting the growth of stands of trees of mixed species and size: A matrix model for Norway , 2008 .
[21] F. Hampel. The Influence Curve and Its Role in Robust Estimation , 1974 .
[22] S. Ellner,et al. Integral Projection Models for Species with Complex Demography , 2006, The American Naturalist.
[23] Donald E. Hooley. Collapsed Matrices with (Almost) the Same Eigenstuff , 2000 .
[24] Leo A. Goodman,et al. On the Reconciliation of Mathematical Theories of Population Growth , 1967 .
[25] J. Osho. Modelling the tree population dynamics of the most abundant species in a Nigerian tropical rain forest , 1996 .
[26] D. Zarin,et al. Population dynamics and management of Amazon tidal floodplain forests: links to the past, present and future. , 2011 .
[27] Taneli Kolström,et al. Modelling the development of an uneven‐aged stand of Picea abies , 1993 .
[28] D. DeAngelis,et al. New Computer Models Unify Ecological TheoryComputer simulations show that many ecological patterns can be explained by interactions among individual organisms , 1988 .
[29] Changhui Peng,et al. Growth and yield models for uneven-aged stands: past, present and future , 2000 .
[30] Robert Van Hulst,et al. Vegetation dynamics or ecosystem dynamics: Dynamic sufficiency in succession theory , 1980, Vegetatio.
[31] N. Enright,et al. A matrix population model analysis for the tropical tree, Araucaria cunninghamii , 1991 .
[32] T. Ticktin,et al. What do matrix population models reveal about the sustainability of non‐timber forest product harvest? , 2011 .
[33] Robert P Freckleton,et al. Distributions of Habitat Suitability and the Abundance‐Occupancy Relationship , 2005, The American Naturalist.
[34] M. B. Usher,et al. Modelling ecological succession, with particular reference to Markovian models , 1981, Vegetatio.
[35] Jerome K. Vanclay,et al. Modelling Forest Growth and Yield: Applications to Mixed Tropical Forests , 1994 .
[36] Kirk A. Moloney,et al. A generalized algorithm for determining category size , 1986, Oecologia.
[37] E. Rykiel,et al. Comparison of Markovian matrix models of a primary successional plant community , 1998 .
[38] D. Rogers,et al. A semi-empirical growth estimation method for matrix models of endangered species , 2006 .
[39] T. F. Stepka,et al. MODELAGEM DA DINÂMICA E PROGNOSE DA ESTRUTURA DIAMÉTRICA DE UMA FLORESTA OMBRÓFILA MISTA POR MEIO DE MATRIZ DE TRANSIÇÃO E RAZÃO DE MOVIMENTAÇÃO , 2008 .
[40] D. Daley. Bias in estimating the Malthusian parameter for Leslie matrices , 1979 .
[41] Joseph Buongiorno,et al. Growth and yield of all-aged Douglas-fir western hemlock forest stands: a matrix model with stand diversity effects , 2005 .
[42] Roberto Salguero-Gómez,et al. Matrix projection models meet variation in the real world , 2010 .
[43] Gregory S. Biging,et al. Evaluation of Competition Indices in Individual Tree Growth Models , 1995, Forest Science.
[44] P. Zuidema. Demography of exploited tree species in the Bolivian Amazon , 2000 .
[45] A. Bah,et al. Fuelwood harvesting in Niger and a generalization of Faustmann's formula. , 2005, Comptes rendus biologies.
[46] Michel Loreau,et al. Succession in mixed boreal forest of Russia: Markov models and non-Markov effects , 2001 .
[47] Nicolas Picard,et al. Robustness of the estimators of transition rates for size-classified matrix models , 2007, Comput. Stat. Data Anal..
[48] Afonso Figueiredo Filho,et al. PREDIÇÃO DA ESTRUTURA DIAMÉTRICA DE ESPÉCIES COMERCIAIS DE TERRA FIRME DA AMAZÔNIA POR MEIO DE MATRIZ DE TRANSIÇÃO , 2002 .
[49] N. Picard,et al. Estimator of upgrowth transition rates for size-classified matrix from small samples , 2007 .
[50] Toshihiro Yamada,et al. Dynamic steady state of patch-mosaic tree size structure of a mixed dipterocarp forest regulated by local crowding , 2001, Ecological Research.
[51] P. H. Leslie. On the use of matrices in certain population mathematics. , 1945, Biometrika.
[52] C. R. Sanquetta. ARAUSIS: Sistema de simulação para manejo sustentável de florestas de Araucária , 1999 .
[53] Joseph S. Meyer,et al. Estimating Uncertainty in Population Growth Rates: Jackknife vs. Bootstrap Techniques , 1986 .
[54] V. Favrichon. Apports d'un modèle démographique plurispécifique pour l'étude des relations diversité / dynamique en forêt tropicale guyanaise , 1998 .
[55] R. Monserud,et al. Estimation and Application of a Growth and Yield Model for Uneven-Aged Mixed Conifer Stands in California , 2005 .
[56] M. Usher,et al. Markovian approaches to ecological succession , 1979 .
[57] W. Oechel,et al. Observational Evidence of Recent Change in the Northern High-Latitude Environment , 2000 .
[58] R. Gittins,et al. Trend-Surface Analysis of Ecological Data , 1968 .
[59] Madhur Anand,et al. The use of matrix models to detect natural and pollution-induced forest gradients , 2003 .
[60] Joseph Buongiorno,et al. Long- and short-term effects of alternative cutting regimes on economic returns and ecological diversity in mixed-species forests , 1993 .
[61] Multinomial logit estimation of a matrix growth model for tropical dry forests of eastern Bolivia , 2006 .
[62] J. Vincent,et al. Promoting Better Logging Practices in Tropical Forests , 1998 .
[63] Lin Jiang,et al. Red environmental noise and the appearance of delayed density dependence in age–structured populations , 2004, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[64] D. O. Logofet,et al. The mathematics of Markov models: what Markov chains can really predict in forest successions. , 2000 .
[65] Joseph Buongiorno,et al. Geographic extension of an uneven-aged, multi-species matrix growth model for northern hardwood forests , 1999 .
[66] Eufrázio de Souza Santos,et al. Comparação de métodos de prognose da estrutura diamétrica de uma floresta estacional semidecidual secundária , 2004 .
[67] C. R. Sanquetta,et al. Matriz de transição para simulação da dinâmica de florestas naturais sob diferentes intensidades de corte. , 1996 .
[68] Frithjof Lutscher,et al. Spatially-explicit matrix models , 2004 .
[69] Pierre Bellefleur,et al. Markov models of forest-type secondary succession in coastal British Columbia , 1981 .
[70] F. Houllier,et al. A renewal-equation approach to the dynamics of stage-grouped populations , 1986 .
[71] T. Kohyama. Simulating Stationary Size Distribution of Trees in Rain Forests , 1991 .
[72] Terry P. Harrison,et al. A generalized approach to the use of matrix growth models , 1985 .
[73] Robert R. Sokal,et al. Approximate analysis of variance of spatially autocorrelated regional data , 1990 .
[74] Pieter A. Zuidema,et al. Integral Projection Models for trees: a new parameterization method and a validation of model output , 2010 .
[75] Shaye E. Sable,et al. A comparison of individual-based and matrix projection models for simulating yellow perch population dynamics in Oneida Lake, New York, USA , 2008 .
[76] N. Higuchi,et al. Projeção da dinâmica da floresta natural de Terra-firme, região de Manaus-AM, com o uso da cadeia de transição probabilística de Markov , 2007 .
[77] Elena R. Alvarez-Buylla,et al. Sustainable Harvesting of Tropical Trees: Demography and Matrix Models of Two Palm Species in Mexico , 1995 .
[78] T. Ticktin,et al. Effects of Harvest of Nontimber Forest Products and Ecological Differences between Sites on the Demography of African Mahogany , 2010, Conservation biology : the journal of the Society for Conservation Biology.
[79] P. Zuidema,et al. Combining dendrochronology and matrix modelling in demographic studies: An evaluation for Juniperus procera in Ethiopia , 2005 .
[80] H. Jacquemyn,et al. Demographic effects of extreme weather events on a short‐lived calcareous grassland species: stochastic life table response experiments , 2010 .
[81] J. Buongiorno,et al. Economic Harvesting of Uneven-Aged Northern Hardwood Stands Under Risk: A Markovian Decision Model , 1987 .
[82] Elena R. Alvarez-Buylla,et al. Finding Confidence Limits on Population Growth Rates: Three Real Examples Revised , 1994 .
[83] J. Terborgh,et al. Tropical forest tree mortality, recruitment and turnover rates: calculation, interpretation and comparison when census intervals vary , 2004 .
[84] Robert P. Freckleton,et al. Predicting the impacts of harvesting using structured population models: the importance of density‐dependence and timing of harvest for a tropical palm tree , 2003 .
[85] Stephen L. Rathbun,et al. The Population Dynamics of a Long-Lived Conifer (Pinus palustris) , 1988, The American Naturalist.
[86] Werner A. Stahel,et al. Robust Statistics: The Approach Based on Influence Functions , 1987 .
[87] William H. Press,et al. The Art of Scientific Computing Second Edition , 1998 .
[88] K. Shimatani,et al. Describing size-related mortality and size distribution by nonparametric estimation and model selection using the Akaike Bayesian Information Criterion , 2008, Ecological Research.
[89] B. Freedman,et al. Planting trees for carbon credits: a discussion of context, issues, feasibility, and environmental benefits , 1996 .
[90] Annabel Porté,et al. Modelling mixed forest growth: a review of models for forest management , 2002 .
[91] J. Buongiorno,et al. Non‐linear matrix modeling of forest growth with permanent plot data: The case of uneven‐aged Douglas‐fir stands , 2003 .
[92] Joseph Buongiorno,et al. MANAGING A TROPICAL RAINFOREST FOR TIMBER, CARBON STORAGE AND TREE DIVERSITY , 1997 .
[93] S. Kant,et al. Forest-level analyses of uneven-aged hardwood forests , 2008 .
[94] J. Buongiorno,et al. Decision Methods for Forest Resource Management , 2003 .
[95] T. Kohyama. Simulation of the Structural Development of Warm-Temperate Rain Forest Stands , 1989 .
[96] N. Picard,et al. Asymptotic distribution of stage-grouped population models. , 2006, Mathematical biosciences.
[97] William H. Press,et al. Numerical recipes in C. The art of scientific computing , 1987 .
[98] Matthias Dobbertin,et al. A Comparison of Distance-Dependent Competition Measures for Height and Basal Area Growth of Individual Conifer Trees , 1992, Forest Science.
[99] E. G. Lewis. On the Generation and Growth of a Population , 1977 .
[100] H. Caswell. Matrix population models : construction, analysis, and interpretation , 2001 .
[101] J. Buongiorno,et al. A Growth and Yield Model for Naturally-Regenerated Mixed Shortleaf Pine Forests in the Southern United States of America , 2004 .
[102] Jingjing Liang,et al. Dynamics and management of Alaska boreal forest: An all-aged multi-species matrix growth model , 2010 .
[103] Joseph Buongiorno,et al. A matrix model of uneven-aged forest management. , 1980 .
[104] E. Álvarez-Buylla. Density Dependence and Patch Dynamics in Tropical Rain Forests: Matrix Models and Applications to a Tree Species , 1994, The American Naturalist.
[105] V. Favrichon. Modélisation en forêt naturelle : Les modèles à compartiments comme outils d'aide à l'aménagement forestier , 1996 .
[106] Nicolas Picard,et al. Approximating spatial interactions in a model of forest dynamics as a means of understanding spatial patterns , 2006 .
[107] Nicolas Picard,et al. Clustering species using a model of population dynamics and aggregation theory , 2010 .
[108] Joseph Buongiorno,et al. Fixed versus variable-parameter matrix models of forest growth: the case of maple-birch forests , 1997 .
[109] J. McGraw,et al. Evaluating the use of remotely sensed data in matrix population modeling for eastern hemlock (Tsuga canadensis L.) , 2005 .
[110] Joseph Buongiorno,et al. Effects of alternative management regimes on forest stand structure, species composition, and income: a model for the Italian Dolomites , 1996 .
[111] R. Stavins,et al. Experience with Market-Based Environmental Policy Instruments , 2002 .
[112] I. L. Torres,et al. ESTIMACIÓN DEL APROVECHAMIENTO MÁXIMO SOSTENIBLE Y DISTRIBUCIÓN DIAMÉTRICA ESTABLE DE MASAS IRREGULARES DE Pinus nigra MEDIANTE MODELOS MATRICIALES , 2008 .
[113] V. Favrichon,et al. Modeling the dynamics and species composition of a tropical mixed-species uneven-aged natural forest : Effects of alternative cutting regimes , 1998 .
[114] H. Bruner,et al. A Markov Chain Approach to the Prediction of Diameter Distributions in Uneven-aged Forest Stands , 1973 .
[115] Hal Caswell,et al. DEMOGRAPHY AND DISPERSAL: CALCULATION AND SENSITIVITY ANALYSIS OF INVASION SPEED FOR STRUCTURED POPULATIONS , 2000 .
[116] Roberto Salguero-Gómez,et al. Matrix Dimensions Bias Demographic Inferences: Implications for Comparative Plant Demography , 2010, The American Naturalist.
[117] Joseph Buongiorno,et al. MANAGEMENT OF MIXED-SPECIES, UNEVEN-AGED FORESTS IN THE FRENCH JURA: FROM STOCHASTIC GROWTH AND PRICE MODELS TO DECISION TABLES , 2005 .
[118] D. Bowman,et al. Fire-Stick Forestry: A Matrix Model in Support of Skilful Fire Management of Callitris intratropica R. T. Baker by North Australian Aborigenes , 1994 .
[119] B. Michie,et al. A matrix model of oak-hickory stand management and valuing forest land , 1986 .
[120] Joseph Buongiorno,et al. A multi-species, density-dependent matrix growth model to predict tree diversity and income in northern hardwood stands , 1996 .
[121] Steven F. Railsback,et al. Individual-based modeling and ecology , 2005 .
[122] C. Hunter,et al. Sensitivity analysis of equilibrium in density‐dependent matrix population models , 2004 .
[123] Hal Caswell,et al. Elasticity: The Relative Contribution of Demographic Parameters to Population Growth Rate , 1986 .
[124] Fanrui Meng,et al. A transition matrix growth model for uneven-aged mixed-species forests in the Changbai Mountains, northeastern China , 2005, New Forests.
[125] Shripad Tuljapurkar,et al. Population dynamics in variable environments I. Long-run growth rates and extinction , 1980 .
[126] Mo Zhou,et al. Mapping forest dynamics under climate change: A matrix model , 2011 .
[127] M. Yokozawa,et al. Effects of Physiological and Environmental Variations on Size-Structure Dynamics in Plant Populations , 1994 .
[128] M. Usher,et al. A Matrix Approach to the Management of Renewable Resources, with Special Reference to Selection Forests , 1966 .
[129] Claudia Álvarez Aquino. Simulación experimental del impacto de la tala selectiva en la viabilidad de población de dos especies nativas de bosque mesófilo de montaña , 2006 .
[130] Mark Rees,et al. Integral projection models perform better for small demographic data sets than matrix population models: a case study of two perennial herbs. , 2009 .
[131] F. Houllier,et al. Sampling properties of the asymptotic behavior of age- or stage-grouped population models. , 1989, Mathematical biosciences.
[132] T. W. Anderson,et al. Statistical Inference about Markov Chains , 1957 .
[133] A. Mäkelä,et al. Comparison of Distance-Dependent and Distance-Independent Stand Growth Models—Is Perfect Aggregation Possible? , 2006, Forest Science.
[134] Joseph Buongiorno,et al. Generalization of Faustmann's Formula for Stochastic Forest Growth and Prices with Markov Decision Process Models , 2001 .
[135] Kiwako S. Araki,et al. Matrix models using fine size classes and their application to the population dynamics of tree species: Bayesian non-parametric estimation , 2007 .
[136] Joseph Buongiorno,et al. Simulating options for carbon sequestration through improved management of a lowland tropical rainforest , 1997, Environment and Development Economics.
[137] Joseph Buongiorno,et al. Tree Size Diversity and Economic Returns in Uneven-Aged Forest Stands , 1994 .
[138] J. Buongiorno,et al. Effects of stochastic interest rates in decision making under risk: A Markov decision process model for forest management , 2011 .
[139] V. Grimm. Ten years of individual-based modelling in ecology: what have we learned and what could we learn in the future? , 1999 .
[140] S. Tuljapurkar,et al. An uncertain life: demography in random environments. , 1989, Theoretical population biology.
[141] P. Adler,et al. Can life‐history traits predict the response of forb populations to changes in climate variability? , 2010 .
[142] Sean M. McMahon,et al. Overcoming data sparseness and parametric constraints in modeling of tree mortality: a new nonparametric Bayesian model , 2009 .
[143] Jingjing Liang,et al. A geospatial model of forest dynamics with controlled trend surface , 2010 .
[144] R. Atyi,et al. Synthesis and significance of the results of the research in management and economics for the design of a forest management plan , 1999 .
[145] D. Burslem,et al. The interpretation and misinterpretation of mortality rate measures , 1995 .
[146] Guillermo A. Mendoza,et al. A transition matrix forest growth model for evaluating alternative harvesting schemes in Indonesia , 1986 .
[147] E. Álvarez-Buylla,et al. DEMOGRAPHIC AND GENETIC MODELS IN CONSERVATION BIOLOGY: Applications and Perspectives for Tropical Rain Forest Tree Species , 1996 .
[148] A Umr. Development of Matrix Growth Model for Larch-Spruce-Fir Forest Based on CAPSIS Platform , 2011 .
[149] Jennifer A. Miller,et al. Incorporating spatial dependence in predictive vegetation models , 2007 .
[150] J. Ogden,et al. Applications of transition matrix models in forest dynamics: Araucaria in Papua New Guinea and Nothofagus in New Zealand , 1979 .
[151] N. Picard,et al. Finding confidence limits on population growth rates: bootstrap and analytic methods. , 2009, Mathematical biosciences.
[152] Miguel Franco,et al. comparative plant demography - relative importance of life-cycle components to the finite rate of increase in woody and herbaceous perennials , 1993 .
[153] N. Higuchi,et al. Projeção da distribuição diamétrica de uma floresta explorada seletivamente na Amazônia Ocidental , 2009 .
[154] M. Turner,et al. Factors Influencing Succession: Lessons from Large, Infrequent Natural Disturbances , 1998, Ecosystems.
[155] Stephen P. Hubbell,et al. Tropical forest dynamics across a rainfall gradient and the impact of an El Niño dry season , 2004, Journal of Tropical Ecology.
[156] S. Ellner,et al. Stochastic matrix models for conservation and management: A comparative review of methods , 2001 .
[157] S. Hubbell,et al. Predicting Population Trends from Size Distributions: A Direct Test in a Tropical Tree Community , 1998, The American Naturalist.
[158] E. Álvarez-Buylla,et al. Models of patch dynamics in tropical forests. , 1993, Trends in ecology & evolution.
[159] Timo Kuuluvainen,et al. Examining age- and altitude-related variation in tree architecture and needle efficiency in Norway spruce using trend surface analysis , 1996 .
[160] L. Maillette. Structural dynamics of silver birch II. A matrix model of the bud population , 1982 .
[161] D. O. Logofet,et al. Markov chain models for forest successions in the Erzgebirge, Germany , 2003 .
[162] Shripad Tuljapurkar,et al. Population Dynamics in Variable Environments , 1990 .
[163] D. Pyke,et al. THE EFFECT OF STOCHASTIC TECHNIQUE ON ESTIMATES OF POPULATION VIABILITY FROM TRANSITION MATRIX MODELS , 2003 .
[164] J. Buongiorno,et al. Nonlinearity and noise interaction in a model of forest growth , 2004 .
[165] Robert M. May,et al. MORTALITY AND RECRUITMENT RATE EVALUATIONS IN HETEROGENEOUS TROPICAL FORESTS , 1996 .
[166] N. Stephenson,et al. The accuracy of matrix population model projections for coniferous trees in the Sierra Nevada, California , 2005 .
[167] S. Ellner,et al. SIZE‐SPECIFIC SENSITIVITY: APPLYING A NEW STRUCTURED POPULATION MODEL , 2000 .
[168] R. Salguero‐Gómez,et al. Keeping plant shrinkage in the demographic loop , 2010 .
[169] L. Lefkovitch. The study of population growth in organisms grouped by stages , 1965 .
[170] Lewi Stone,et al. Connectivity, Cycles, and Persistence Thresholds in Metapopulation Networks , 2010, PLoS Comput. Biol..
[171] S. S. Orois,et al. Modelling the Growth and Management of Mixed Uneven-aged Maritime Pine - Broadleaved Species Forests in Galicia, North-western Spain , 2002 .
[172] J. Silvertown,et al. Comparing plant life histories using elasticity analysis: the importance of life span and the number of life-cycle stages , 1995, Oecologia.
[173] C. Pfister,et al. INDIVIDUAL VARIATION AND ENVIRONMENTAL STOCHASTICITY: IMPLICATIONS FOR MATRIX MODEL PREDICTIONS , 2003 .
[174] Tomasz Wyszomirski,et al. Competitive Asymmetry Reduces Spatial Effects on Size-Structure Dynamics in Plant Populations , 1994 .
[175] R. Monserud,et al. Bootstrap Simulation and Response Surface Optimization of Management Regimes for Douglas-Fir/Western Hemlock Stands , 2006, Forest Science.
[176] Alain Franc,et al. Aggregation of an individual-based space-dependent model of forest dynamics into distribution-based and space-independent models , 2001 .
[177] L. Huenneke,et al. Stem Dynamics of the Shrub Alnus Incana SSP. Rugosa: Transition Matrix Models , 1987 .
[178] T. Kohyama,et al. Size-structured tree populations in gap-dynamic forest-the forest architecture hypothesis for the stable coexistence of species , 1993 .
[179] T. Hara,et al. Dynamics of size structure in plant populations. , 1988, Trends in ecology & evolution.
[180] Ary Teixeira de Oliveira Filho,et al. Dinâmica da estrutura diamétrica da regeneração natural de espécies arbóreas e arbustivas no sub-bosque de povoamento puro de Mimosa scabrella Bentham, em área minerada, em Poços de Caldas, MG , 2005 .
[181] Timo Pukkala,et al. Optimal management of uneven-aged Norway spruce stands , 2010 .
[182] Takuya Kubo,et al. Mortality rate estimation when inter-census intervals vary , 2000, Journal of Tropical Ecology.
[183] J. Osho. Matrix model for tree population projection in a tropical rain forest of south-western Nigeria , 1991 .
[184] O. Tahvonen. OPTIMAL CHOICE BETWEEN EVEN‐ AND UNEVEN‐AGED FORESTRY , 2008 .
[185] N. Picard,et al. The stock recovery rate in a Central African rain forest: an index of sustainability based on projection matrix models , 2009 .
[186] Estimating the stock recovery rate using matrix models , 2008 .
[187] M. B. Usher,et al. A Matrix Model for Forest Management , 1969 .
[188] N. Picard,et al. Sustainable cutting cycle and yields in a lowland mixed dipterocarp forest of Borneo , 2003 .
[189] Natali Hritonenko,et al. Maximum principle for a size-structured model of forest and carbon sequestration management , 2008, Appl. Math. Lett..
[190] B. Craig,et al. BAYESIAN ESTIMATION OF A DEMOGRAPHIC MATRIX MODEL FROM STAGE-FREQUENCY DATA , 2002 .
[191] H. Caswell,et al. Projection matrices in population biology. , 1988, Trends in ecology & evolution.
[192] Wang Fei. Application of matrix model in forest alternative cutting management. , 2005 .
[193] M. Slatkin,et al. Finding confidence limits on population growth rates : Monte Carlo test of a simple analytic method , 1993 .
[194] J. Buongiorno,et al. Tree Diversity, Landscape Diversity, and Economics of Maple-Birch Forests: Implications of Markovian Models , 1998 .
[195] J. Cushing. An introduction to structured population dynamics , 1987 .
[196] H. Caswell,et al. Elasticity analysis of density-dependent matrix population models: the invasion exponent and its substitutes. , 2004, Theoretical population biology.
[197] S. Ramula,et al. Importance of correlations among matrix entries in stochastic models in relation to number of transition matrices , 2005 .
[198] M. Slatkin,et al. Finding confidence limits on population growth rates. , 1991, Trends in ecology & evolution.
[199] Allan J. Hruska,et al. Predicting diameter distributions: a test of the stationary Markov model , 1986 .
[200] A. Mendonça. Caracterização e simulação dos processos dinâmicos de uma área de floresta tropical de terra firme utilizando matrizes de transição , 2013 .
[201] S. Richards,et al. Uncertainty in Population Growth Rates: Determining Confidence Intervals from Point Estimates of Parameters , 2010, PloS one.
[202] S. E. Johnson,et al. Evaluation of a stochastic diameter growth model for mountain ash , 1991 .
[203] Simulation of the development of Norway spruce stands using a transition matrix , 1988 .
[204] J. Buongiorno,et al. Adaptive versus fixed policies for economic or ecological objectives in forest management , 2008 .
[205] S. Orzack,et al. Dynamic heterogeneity in life histories. , 2009, Ecology letters.
[206] P. Chien. Demography of Threatened Tree Species in Vietnam , 2006 .
[207] N. Picard,et al. Grouping species to model forest dynamics: a case study of a forest in the Central African Republic , 2002 .
[208] J. Buongiorno,et al. Estimation of a matrix model of forest growth from re-measured permanent plots , 1984 .
[209] Dehai Zhao,et al. A density-dependent matrix model for bottomland hardwood stands in the Lower Mississippi Alluvial Valley , 2005 .
[210] N. Picard,et al. Choosing classes for size projection matrix models. , 2010 .
[211] T. Ticktin,et al. Non-timber forest product harvest in variable environments: modeling the effect of harvesting as a stochastic sequence. , 2011, Ecological applications : a publication of the Ecological Society of America.
[212] Wayne M. Getz,et al. Population harvesting: demographic models of fish, forest, and animal resources. , 1990 .
[213] F. Houllier,et al. Growth and management of mixed-species, uneven-aged forests in the French Jura : implications for economic returns and tree diversity , 1995 .
[214] Yves Caraglio,et al. Analyzing growth components in trees. , 2007, Journal of theoretical biology.
[215] Marten Scheffer,et al. A strategy to improve the contribution of complex simulation models to ecological theory , 2005 .
[216] H. Caswell. Life table response experiment analysis of the stochastic growth rate , 2010 .
[217] N. Picard,et al. Modeling forest dynamics with a combined matrix/individual-based model , 2002 .
[218] J. Buongiorno,et al. Forest landscape management in a stochastic environment, with an application to mixed loblolly pine–hardwood forests , 2006 .
[219] Geoffrey J. McLachlan,et al. Finite Mixture Models , 2019, Annual Review of Statistics and Its Application.
[220] C. Bosch. Redwoods: A Population Model , 1971, Science.
[221] R. Dorazio,et al. Statistical Inference in Life-Table Experiments: The Finite Rate of Increase , 1984 .
[222] C. Belda,et al. Choosing Fagus sylvatica L. matrix model dimension by sensitivity analysis of the population growth rate with respect to the width of the diameter classes , 2008 .
[223] Aurélie Garnier,et al. Using a spatial and stage-structured invasion model to assess the spread of feral populations of transgenic oilseed rape , 2006 .
[224] Shandelle M. Henson. Leslie matrix models as “stroboscopic snapshots” of McKendrick PDE models , 1998 .
[225] J. Buongiorno,et al. Modeling forest growth with management data: A matrix approach for the Italian Alps. , 1997 .
[226] Amitrajeet A. Batabyal. On some aspects of the management of a stochastically developing forest , 1996 .
[227] Andrea Nogueira Dias,et al. Prognose da estrutura diamétrica de uma Floresta Ombrófila Mista com os métodos razão de movimentos e matriz de transição , 2010 .
[228] W. Platt,et al. DEMOGRAPHY OF A SHADE-TOLERANT TREE (FAGUS GRANDIFOLIA) IN A HURRICANE-DISTURBED FOREST , 1998 .
[229] P. L. Sankhayan,et al. A multi-species density-dependent matrix growth model for the dry woodlands of Uganda , 2005 .