Multivariate Analysis of Ecological Communities

Detalles Bibliográficos
Autores principales: Digby, P.G.N. (Autor), Kempton, R.A. (Autor)
Autor Corporativo: SpringerLink (Online service)
Formato: eBook
Lenguaje:English
Publicado: Dordrecht : Springer Netherlands : Imprint: Springer, 1987.
Edición:1st ed. 1987.
Colección:Population and Community Biology Series ; 5
Materias:
Acceso en línea:https://doi.org/10.1007/978-94-009-3135-0
Tabla de Contenidos:
  • 1 Ecological data
  • 1.1 Types of data
  • 1.2 Forms of data
  • 1.3 Standardization and transformation of data
  • 1.4 Constructing association data
  • 2 Preliminary inspection of data
  • 2.1 Displaying data values
  • 2.2 Mapping
  • 2.3 Displaying distributions of variables
  • 2.4 Bivariate and multivariate displays
  • 3 Ordination
  • 3.1 Direct gradient analysis
  • 3.2 Principal components analysis
  • 3.3 Correspondence analysis
  • 3.4 Ordination methods when rows or columns are grouped
  • 3.5 Principal coordinates analysis
  • 3.6 The horseshoe effect
  • 3.7 Non-metric ordination
  • 3.8 Case studies
  • 4 Methods for comparing ordinations
  • 4.1 Procrustes rotation
  • 4.2 Generalized Procrustes analysis
  • 4.3 Comparing ordination methods by multiple Procrustes analysis
  • 5 Classification
  • 5.1 Agglomerative hierarchical methods
  • 5.2 Divisive hierarchical methods
  • 5.3 Non-hierarchical classification
  • 5.4 Visual displays for classification
  • 5.5 Case study
  • 5.6 Methods for comparing classifications
  • 6 Analysis of asymmetry
  • 6.1 Row and column plots
  • 6.2 Skew-symmetry analysis
  • 6.3 Case studies
  • 6.4 A proof of the triangle-area theorem
  • 7 Computing
  • 7.1 Computing options
  • 7.2 Examples of Genstat programs
  • 7.3 Handling missing values
  • 7.4 Conclusion
  • 7.5 List of software
  • References
  • Appendix Matrix algebra
  • A.1 Matrices and vectors
  • A.2 Particular forms of matrices
  • A.3 Simple matrix operations
  • A.4 Simple geometry and some special matrices
  • A.5 Matrix inversion
  • A.6 Scalar functions of matrices
  • A.7 Orthogonal matrices
  • A.8 Matrix decompositions
  • A.9 Conclusion.