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تحميل كتاب Mathematical models in biology solution manual Cambridge University Press 2003 pdf
المؤلف : John A Rhodes
عن الكتاب : 2003م - 1443هـ
نبذه عن الكتاب:
Chapter 1. Dynamic Modeling with Difference Equations 5
1.1. The Malthusian Model 5
1.2. Nonlinear Models 8
1.3. Analyzing Nonlinear Models 10
1.4. Variations on the Logistic Model 12
1.5. Comments on Discrete and Continuous Models 13
Chapter 2. Linear Models of Structured Populations 14
2.1. Linear Models and Matrix Algebra 14
2.2. Projection Matrices for Structured Models 16
2.3. Eigenvectors and Eigenvalues 17
2.4. Computing Eigenvectors and Eigenvalues 19
Chapter 3. Nonlinear Models of Interactions 21
3.1. A Simple Predator–Prey Model 21
3.2. Equilibria of Multipopulation Models 22
3.3. Linearization and Stability 24
3.4. Positive and Negative Interactions 25
Chapter 4. Modeling Molecular Evolution 27
4.2. An Introduction to Probability 27
4.3. Conditional Probabilities 28
4.4. Matrix Models of Base Substitution 30
4.5. Phylogenetic Distances 34
Chapter 5. Constructing Phylogenetic Trees 40
5.1. Phylogenetic Trees 40
5.2. Tree Construction: Distance Methods – Basics 42
5.3. Tree Construction: Distance Methods – Neighbor Joining 46
5.4. Tree Construction: Maximum Parsimony 49
5.6. Applications and Further Reading 51
Chapter 6. Genetics 55
6.1. Mendelian Genetics 55
6.2. Probability Distributions in Genetics 57
6.3. Linkage 62
6.4. Gene Frequency in Populations 66 .
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وصف كتاب Mathematical models in biology solution manual Cambridge University Press 2003
2003م - 1443هـ
نبذه عن الكتاب:
Chapter 1. Dynamic Modeling with Difference Equations 5
1.1. The Malthusian Model 5
1.2. Nonlinear Models 8
1.3. Analyzing Nonlinear Models 10
1.4. Variations on the Logistic Model 12
1.5. Comments on Discrete and Continuous Models 13
Chapter 2. Linear Models of Structured Populations 14
2.1. Linear Models and Matrix Algebra 14
2.2. Projection Matrices for Structured Models 16
2.3. Eigenvectors and Eigenvalues 17
2.4. Computing Eigenvectors and Eigenvalues 19
Chapter 3. Nonlinear Models of Interactions 21
3.1. A Simple Predator–Prey Model 21
3.2. Equilibria of Multipopulation Models 22
3.3. Linearization and Stability 24
3.4. Positive and Negative Interactions 25
Chapter 4. Modeling Molecular Evolution 27
4.2. An Introduction to Probability 27
4.3. Conditional Probabilities 28
4.4. Matrix Models of Base Substitution 30
4.5. Phylogenetic Distances 34
Chapter 5. Constructing Phylogenetic Trees 40
5.1. Phylogenetic Trees 40
5.2. Tree Construction: Distance Methods – Basics 42
5.3. Tree Construction: Distance Methods – Neighbor Joining 46
5.4. Tree Construction: Maximum Parsimony 49
5.6. Applications and Further Reading 51
Chapter 6. Genetics 55
6.1. Mendelian Genetics 55
6.2. Probability Distributions in Genetics 57
6.3. Linkage 62
6.4. Gene Frequency in Populations 66 .
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