CHAPTER 1 Introduction
CHAPTER 2 Generalized studies of classical thermal explosion theory:Criticalitv and transition with arbitrary Biot number and reaction-rate laws
2.1 Preamble
2.2 Basic equations for heat balance and conditions for criticality and transition
2.2.1 Basic equations for heat balance
2.2.2 Conditions for criticality and transition
2.3 Locating the critical and transitional points:Bifurcation method
2.3.1 Criticality and transition as bifurcations
2.3.2 Numerical method and its validation
2.4 Locating the critical and transitional points: Shooting method
2.4.1 Algorithm for criticality
2.4.2 Algorithm for transition
2.5 Results: Criticality
2.6 Results: Transition
2.7 Discussion
2.7.1 Criticality
2.7.2 Transition
2.8 Conclusions
CHAPTER 3 Asymptotic studies of classical thermal explosion theory
CHAPTER 4 Times-to-ignition in systems with distributed temperatures:Arbitrary Biot number and general reaction-rate laws (reactant consumption ignored)
CHAPTER 5 Classical non-stationary-state theory of thermal explosion:The influence of reactant consumption on criticality in systems with istributed temperatures, arbitrary Blot number, and general reaction-rate laws
CHAPTER 6 Thermal explosion theory for systems with parallel exothermic reactions
CHAPTER 7 Thermal explosion theory for systems with variable thermal conductivity
CHAPTER 8 Thermal explosion theory for systems of dispersed media with discrete reactive particles
CHAPTER 9 Thermal explosion theory for open flow systems with exothermic reactions
CHAPTER 10 Stationary-state theory of thermal ignition and its initiation by intense light
CHAPTER 11 Thermal theory of forced ignition by an electrically heated wire
CHAPTER 12 Thermal explosion, times to ignition and near-critical behaviour in uniform-temperature systems
APPENDIX 1
APPENDIX 2
APPENDIX 3
APPENDIX 4
REFERENCES