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ISBN 10: 0123849977
ISBN 13: 978-0123849977
Author: Michael Johnson
The use of computers and computational methods has become ubiquitous in biological and biomedical research. During the last 2 decades most basic algorithms have not changed, but what has is the huge increase in computer speed and ease of use, along with the corresponding orders of magnitude decrease in cost.
A general perception exists that the only applications of computers and computer methods in biological and biomedical research are either basic statistical analysis or the searching of DNA sequence data bases. While these are important applications they only scratch the surface of the current and potential applications of computers and computer methods in biomedical research. The various chapters within this volume include a wide variety of applications that extend far beyond this limited perception. As part of the Reliable Lab Solutions series, Essential Numerical Computer Methods brings together chapters from volumes 210, 240, 321, 383, 384, 454, and 467 of Methods in Enzymology. These chapters provide a general progression from basic numerical methods to more specific biochemical and biomedical applications.
Chapter 1: Use of Least-Squares Techniques in Biochemistry
I. Update
II. Introduction
III. Nonlinear Least-Squares
IV. Why Use NLLS Analysis Procedures?
V. When to Use NLLS Analysis Procedures
VI. What Confidence Can Be Assigned to Results of NLLS Analysis?
VII. Conclusions
References
Chapter 2: Parameter Estimates from Nonlinear Models
I. Introduction
II. Discussion
Acknowledgments
References
Chapter 3: Analysis of Residuals: Criteria for Determining Goodness-of-Fit
I. Update
II. Introduction
III. Scatter Diagram Residual Plots
IV. Cumulative Probability Distributions of Residuals
V. χ2 Statistic: Quantifying Observed Versus Expected Frequencies of Residual Values
VI. Kolmogorov-Smirnov Test: An Alternative to the χ2 Statistic
VII. Runs Test: Quantifying Trends in Residuals
VIII. Serial Lagn Plots: Identifying Serial Correlation
IX. Durbin-Watson Test: Quantitative Testing for Serial Correlation
X. Autocorrelation: Detecting Serial Correlation in Time Series Experiments
XI. χ2 Test: Quantitation of Goodness-of-Fit
XII. Outliers: Identifying Bad Points
XIII. Identifying Influential Observations
XIV. Conclusions
Acknowledgments
References
Chapter 4: Monte Carlo Method for Determining Complete Confidence Probability Distributions of Estim
I. Update
II. Introduction
III. Monte Carlo Method
IV. Generating Confidence Probability Distributions for Estimated Parameters
V. Implementation and Interpretation
VI. Conclusion
Acknowledgments
References
Chapter 5: Effects of Heteroscedasticity and Skewnesson Prediction in Regression: ModelingGrowth of
I. Introduction
II. Example from Modeling Growth of the Human Heart
III. Methods of Estimation
IV. Discussion
Acknowledgments
References
Chapter 6: Singular Value Decomposition: Application to Analysis of Experimental Data
I. Update
II. Introduction
III. Definition and Properties
IV. Singular Value Decomposition of Matrices Which Contain Noise
V. Application of Singular Value Decomposition to Analysis of Experimental Data
VI. Simulations for a Simple Example: The Reaction A B C
VII. Summary
Acknowledgments
Appendix: Transformation of SVD Vectors to Optimize Autocorrelations
References
Chapter 7: Irregularity and Asynchrony in Biologic Network Signals
I. Update
II. Introduction
III. Quantification of Regularity
IV. Implementation and Interpretation
V. Representative Biological Applications
VI. Relationship to Other Approaches
VII. Mechanistic Hypothesis for Altered Regularity
VIII. Cross-ApEn
IX. Toward More Faithful Network Modeling
X. Spatial (Vector) ApEn
XI. Summary and Conclusion
References
Chapter 8: Distinguishing Models of Growth with Approximate Entropy
I. Update
II. Introduction
III. Definition and Calculation of ApEn
IV. Modifications of ApEn Calculation for this Application
V. Growth Models
VI. Expected Model-Dependent Distribution of ApEn
VII. Example of this Use of ApEn
VIII. Conclusion
Acknowledgments
References
Chapter 9: Application of the Kalman Filter to Computational Problems in Statistics
I. Introduction
II. Evaluating Gaussian Likelihood Using the Kalman Filter
III. Computing Posterior Densities for Bayesian Inference Using the Kalman Filter
IV. Missing Data Problems and the Kalman Filter
V. Extensions of the Kalman Filter Algorithm
References
Chapter 10: Bayesian Hierarchical Models
I. Introduction
II. The Gaussian Model
III. Computation
IV. Example: Meta-Regression
V. Example: Saltatory Model of Infant Growth
VI. Incorporation of Variance Components
VII. Model Checking
VIII. Conclusion
Acknowledgments
References
Chapter 11: Mixed-Model Regression Analysis and Dealing with Interindividual Differences
I. Introduction
II. Experiment and Data
III. Repeated-Measures ANOVA
IV. Mixed-Model Regression Analysis
V. An Alternative Linear Mixed-Effects Model
VI. Nonlinear Mixed-Model Regression Analysis
VII. Correlation Structures in Mixed-Model Regression Analysis
VIII. Conclusion
Acknowledgment
References
Chapter 12: Distribution Functions from Moments and the Maximum-Entropy Method
I. Introduction
II. Ligand Binding: Moments
III. Maximum-Entropy Distributions
IV. Ligand Binding: Distribution Functions
V. Enthalpy Distributions
VI. Self-Association Distributions
References
Chapter 13: The Mathematics of Biological Oscillators
I. Introduction
II. Oscillators and Excitability
III. Perturbations of Oscillators
IV. Coupled Oscillators
References
Chapter 14: Modeling of Oscillations in Endocrine Networks with Feedback
I. Introduction
II. General Principles in Endocrine Network Modeling
III. Simulating the Concentration Dynamics of a Single Hormone
IV. Oscillations Driven by a Single System Feedback Loop
V. Networks with Multiple Feedback Loops
VI. Summary and Discussion
Acknowledgments
References
Chapter 15: Boundary Analysis in Sedimentation Velocity Experiments
I. Update
II. Introduction
III. Methods of Data Acquisition
IV. Measurement of Transport in Analytical Ultracentrifuge
V. Traditional Methods of Analysis
VI. Transport Method
VII. Smoothing and Differentiating
VIII. Computation of Apparent Sedimentation Coefficient Distribution Functions
IX. Weight Average Sedimentation Coefficient from g(s*)
X. Methods of Correcting Distribution Functions for Effects of Diffusion
XI. Discussion
References
Chapter 16: Statistical Error in Isothermal Titration Calorimetry
I. Update
II. Introduction
III. Variance-Covariance Matrix in Least Squares
IV. Monte Carlo Computational Methods
V. Van't Hoff Analysis of K(T): Least-Squares Demonstration
VI. Isothermal Titration Calorimetry
VII. Calorimetric Versus Van't HoffDeltaH from ITC
VIII. Conclusion
References
Chapter 17: Physiological Modeling with Virtual Cell Framework
I. Update
II. Introduction
III. Modeling Abstractions for Cellular Physiology
IV. Application to Existing Model
V. Conclusions
Acknowledgments
Appendix 1:. Physiological Model Description
Appendix 2:. Mathematical Description
References
Chapter 18: Fractal Applications in Biology: Scaling Time in Biochemical Networks
I. Update
II. Introduction
III. Fractal Morphology in Mammals: Some Branchings
IV. Chaos in Enzyme Reactions
V. Practical Guide to Identification of Chaos and Fractals in Biochemical Reactions
VI. Summary, or What Does It All Mean?
VII. Glossary
References
Chapter 19: Analytical Methods for the Retrieval and Interpretation of Continuous Glucose Monitoring
I. 2010 Update of Developments in the Field
II. Introduction
III. Decomposition of Sensor Errors
IV. Measures of Average Glycemia and Deviation from Target
V. Risk and Variability Assessment
VI. Measures and Plots of System Stability
VII. Time-Series-Based Prediction of Future BG Values
VIII. Conclusions
Acknowledgments
References
Chapter 20: Analyses for Physiological and Behavioral Rhythmicity
I. Introduction
II. Types of Biological Data and Their Acquisition
III. Analysis in the Time Domain
IV. Analysis in the Frequency Domain
V. Time/Frequency Analysis and the Wavelet Transform
VI. Signal Conditioning
VII. Strength and Regularity of a Signal
VIII. Some Practical Considerations on Statistical Comparisons ofAnalytical Results
IX. Conclusions
References
Chapter 21: Evaluation and Comparison of Computational Models
I. Update
II. Introduction
III. Conceptual Overview of Model Evaluation and Comparison
IV. Model Comparison Methods
V. Model Comparison at Work: Choosing Between Protein Folding Models
VI. Conclusions
Acknowledgments
References
Chapter 22: Algebraic Models of Biochemical Networks
I. Introduction
II. Computational Systems Biology
Example 1
Definition 1
Definition 2
Example 2
III. Network Inference
IV. Reverse-Engineering of Discrete Models: An Example
Definition 3
Definition 4
Example 3
V. Discussion
References
Chapter 23: Monte Carlo Simulation in Establishing Analytical Quality Requirements for Clinical Labo
I. Update
II. Introduction
III. Modeling Approach
IV. Methods for Simulation Study
V. Results
VI. Discussion
References
Chapter 24: Pancreatic Network Control of Glucagon Secretion and Counterregulation
I. Update
II. Introduction
III. Mechanisms of Glucagon Counterregulation (GCR) Dysregulation in Diabetes
IV. Interdisciplinary Approach to Investigating the Defects in the GCR
V. Initial Qualitative Analysis of the GCR Control Axis
VI. Mathematical Models of the GCR Control Mechanisms in STZ-Treated Rats
VII. Approximation of the Normal Endocrine Pancreas by a Minimal Control Network (MCN) and Analysis
VIII. Advantages and Limitations of the Interdisciplinary Approach
IX. Conclusions
Acknowledgment
References
Index
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Tags: Michael Johnson, Essential numerical, computer methods