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9780198504177

Virus dynamics Mathematical principles of immunology and virology

by ;
  • ISBN13:

    9780198504177

  • ISBN10:

    0198504179

  • Format: Paperback
  • Copyright: 2001-01-25
  • Publisher: Oxford University Press

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Summary

We know, down to the tiniest details, the molecular structure of the human immunodeficiency virus (HIV). Yet despite this tremendous accomplishment, and despite other remarkable advances in our understanding of individual viruses and cells of the immune system, we still have no agreedunderstanding of the ultimate course and variability of the pathogenesis of AIDS. Gaps in our understanding like these impede our efforts towards developing effective therapies and preventive vaccines. Martin Nowak and Robert M May describe the emerging field of theoretical immunology in thisaccessible and well- written text. Using mathematical modelling techniques, the authors set out their ideas about how populations of viruses and populations of immune system cells may interact in various circumstances, and how infectious diseases spread within patients. They explain how thisapproach to understanding infectious diseases can reveal insights into the dynamics of viral and other infections, and the interactions between infectious agents and immune responses. The book is structured around the examples of HIV/AIDS and Hepatitis B virus, although the approaches describedwill be more widely applicable. The authors use mathematical tools to uncover the detailed dynamics of the infection and the effects of antiviral therapy. Models are developed to describe the emergence of drug resistance, and the dynamics of immune responses, viral evolution, and mutation. Thepractical implications of this work for optimisation of the design of therapy and vaccines are discussed. The book concludes with a glance towards the future of this fascinating, and potentially highly useful, field of study.

Table of Contents

Introduction: viruses, immunity, equations
1(10)
Viruses
1(2)
Immunity
3(3)
B cells
3(1)
T cells
4(2)
Mathematical biology
6(3)
Further reading
9(1)
HIV
10(6)
Discovery
10(1)
Some basic facts about HIV
11(2)
Treatment
13(1)
Origins of HIV
14(1)
Further reading
15(1)
The basic model of virus dynamics
16(11)
The model
17(1)
Dynamics
18(3)
Equilibrium
21(1)
The primary phase of HIV and SIV infection
21(5)
Estimating R0
24(1)
Vaccination to reduce R0
25(1)
Further reading
26(1)
Anti-viral drug therapy
27(17)
Theory
30(6)
HIV: reverse transcriptase inhibitors
30(2)
HIV: protease inhibitors
32(2)
Rise of uninfected cells
34(1)
Long-lived infected cells
34(2)
Experiment
36(7)
Short-term decay
36(2)
CD4 cell increase
38(1)
Long-lived infected cells
39(1)
Virion turnover
40(1)
Triple-drug therapy
41(1)
Eradication
42(1)
Further reading
43(1)
Dynamics of hepatitis B virus
44(8)
Theory
45(1)
Experiment
46(4)
Comparing HBV and HIV
50(1)
Further reading
51(1)
Dynamics of immune responses
52(17)
A self-regulating CTL response
53(3)
Persistent infection or clearance
55(1)
Variation in CTL responsiveness leads to a negative correlation between virus load and the magnitude of the CTL response
56(1)
Other self-regulating immune responses
56(2)
A nonlinear CTL response: predator---prey dynamics
58(3)
Virus load reduction
59(1)
Variation in immune responsiveness
59(2)
A linear immune response
61(2)
Dynamic elimination
63(1)
The simplest models of immune response dynamics
63(3)
Variation in immune responsiveness
66(1)
Experimental observations: HTLV-1 and HIV-1, 2
66(1)
Further reading
67(2)
How fast do immune responses eliminate infected cells?
69(13)
The rate of CTL-mediated lysis in vitro
71(3)
The dynamics of CTL-mediated lysis
74(3)
Model 1
75(1)
Model 2
76(1)
Virus decay slopes
77(3)
Comparing HIV and HBV
80(1)
Further reading
81(1)
What is a quasispecies?
82(8)
More than atoms in our universe
83(1)
Quasispecies live in sequence space
84(1)
Quasispecies explore fitness landscapes
84(1)
The mathematics of quasispecies
85(1)
Error-thresholds
86(1)
Some fancier quasispecies maths
87(1)
Viral quasispecies
88(1)
Antigenic escape and optimum mutation rate
89(1)
Further reading
89(1)
The frequency of resistant mutant virus before anti-viral therapy
90(7)
Wild-type and mutant differ by 1-point mutation
91(1)
Wild-type and mutant differ by 2-point mutations
92(1)
Wild-type and mutant differ by n-point mutations
93(2)
Some practical implications
95(1)
Further reading
96(1)
Emergence of drug resistance
97(13)
The basic model
100(1)
Emergence of resistance during drug treatment
101(4)
Equilibrium properties
102(1)
Total gain of CD4 cells and total reduction of virus load are independent of inhibition of sensitive virus
103(2)
A stronger drug selects for faster emergence of resistance
105(1)
The probability of producing a resistant mutant during therapy
105(3)
Summary
108(1)
Further reading
109(1)
Timing the emergence of resistance
110(13)
Theory
110(6)
Observation
116(5)
The probability of producing replication competent provirus
117(4)
Summary
121(1)
Further reading
121(2)
Simple antigenic variation
123(14)
The basic model of antigenic variation
125(4)
Antigenic variation of HIV: diversity threshold
129(4)
Three kinds of observed lentivirus infections
133(3)
Further reading
136(1)
Advanced antigenic variation
137(12)
Immune response can select for or against antigenic diversity
138(5)
Cross-sectional comparisons
142(1)
Antigenic variation of HIV with different parameter values
143(4)
Cross-sectional comparisons
146(1)
Comparison with data
147(1)
Further reading
148(1)
Multiple epitopes
149(33)
Experimental evidence
153(2)
The simplest multiple epitope model
155(2)
Different parameters for different mutants
157(5)
What determines immunodominance?
161(1)
Activated CTLs arise from inactivated precursors
162(5)
The neutral case: all mutants have the same replication rates
163(1)
The mutants have different replication rates
164(3)
The limit of large η
167(1)
The 2 x 1 case
167(7)
η = 0
167(2)
η > 0
169(5)
The limit of large η
174(1)
Cross-reactivity within the variants of a given epitope
174(1)
Immunogenicity and intracellular competition
175(2)
Immunotherapy
177(2)
Summary
179(2)
Further reading
181(1)
Everything we know so far and beyond
182(6)
The mechanism of HIV-1 disease progression
182(4)
How to overcome HIV
186(1)
A quantitative immunology and virology
187(1)
Further reading
187(1)
Appendix A: Dynamics of resistance in different types of infected cells 188(8)
Appendix B: Analysis of multiple epitope dynamics 196(13)
B.1 An invariant of motion
196(1)
B.2 Local dynamics of a multiple epitope equation
197(3)
B.3 The 2 x 2 system
200(7)
B.3.1 η = 0
200(2)
B.3.2 η > 0
202(2)
B.3.3 The limit of large η
204(3)
B.4 Intracellular competition between epitopes
207(2)
References 209(24)
Index 233

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