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Mathematical Modelling of Biosystems
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Mathematical Modelling of Biosystems
von: Rubem P. Mondaini, Panos M. Pardalos
Springer-Verlag, 2008
ISBN: 9783540767848
314 Seiten, Download: 5227 KB
 
Format:  PDF
geeignet für: Apple iPad, Android Tablet PC's Online-Lesen PC, MAC, Laptop

Typ: B (paralleler Zugriff)

 

 
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Inhaltsverzeichnis

  Preface 6  
  Contents 10  
  List of Contributors 12  
  Elastic Growth Models 14  
     1 Introduction 14  
     2 One-dimensional Theory: Elasticity, Visco-elasticity, and Plasticity 15  
     3 One-dimensional Theory: Growth Models 18  
     4 Three-dimensional Growth 34  
     5 Conclusions 53  
     References 53  
  A Model of Pattern Coupled to Form in Metazoans 58  
     1 Introduction 59  
     2 Aspects of the Genome 62  
     3 The Pattern Model 64  
     4 Morphology 77  
     5 Notes on Sample Numerical Results 85  
     6 Summary and Outlook 88  
     Appendix A 91  
     Appendix B 93  
     References 97  
  Mathematical Modeling of HIV-1 Infection and Drug Therapy 100  
     1 Introduction 100  
     2 Basic Model of Virus Infection 103  
     3 Delay Models 105  
     4 Age-structured Models 109  
     5 Drug Resistance 120  
     6 Viral and Latent Reservoir Persistence 135  
     7 Discussion 136  
     References 139  
  Overcoming the Key Challenges in De Novo Protein Design: Enhancing Computational E . ciency and Incorporating True Backbone Flexibility 145  
     1 Introduction 145  
     2 The Original De Novo Protein Design Framework 148  
     3 Improvement of the De Novo Protein Design Framework 153  
     4 Case Studies 174  
     5 Conclusions 187  
     References 188  
  An Improved Heuristic for Consistent Biclustering Problems 196  
     1 Introduction 196  
     2 Consistent Biclustering 198  
     3 Supervised Biclustering 201  
     4 Heuristic Algorithm 202  
     5 Numerical Experiments 204  
     6 Conclusion Remarks 206  
     References 208  
  The Steiner Tree Problem and Its Application to the Modelling of Biomolecular Structures 210  
     1 Introduction 210  
     2 The Fermat-Steiner Problem. Motivations for Further Study 210  
     3 Consecutive Evenly Spaced Points 214  
     4 Steiner Points and Steiner Trees 220  
     5 Generic Sequences of Points and the Construction of the Steiner Ratio Function 224  
     6 An Unconstrained Optimization Problem. The Euclidean Steiner Ratio for Very Large Number of Points 227  
     7 Concluding Remarks 229  
     References 229  
  Phenotypic Switching and Mutation in the Presence of a Biocide: No Replication of Phenotypic Variant 231  
     1 Introduction 231  
     2 Mutation and Phenotypic Change 232  
     3 Di.erent Consumption Functions 238  
     4 Numerical Results 244  
     5 Discussion and Conclusion 247  
     Appendix A: Proofs 248  
     References 251  
  From Spatial Pattern in the Distribution and Abundance of Species to a Uni . ed Theory of Ecology: The Role of Maximum Entropy Methods 253  
     1 Introduction 253  
     2 Scaling Metrics in Spatial Ecology 254  
     3 Models of Spatial Pattern in Ecology 257  
     4 Intercomparisons of the Four Models 267  
     5 Tests of Models: an Overview 268  
     6 Advantages of the Maximum Entropy Framework in Ecology 272  
     7 Toward a Uni.ed Theory of Ecology 275  
     References 279  
  Protein Structure and Its Folding Rate 283  
     1 Introduction 283  
     2 Protein Structure 284  
     3 Phase Transitions in Protein Molecules 287  
     4 Theory of Protein Folding 298  
     5 Concluding Remarks 307  
     References 308  
  Index 312  


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