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3. Coviability, Through the Lens of the Mathematical Theory of Viability

4. Introductory Chapter: An Interweaving to Be Formalized, the Biosphere Faced with the Relationship Between the Human and the Non-human

5. Cournot Maps for Intercepting Evader Evolutions by a Pursuer

6. Transports Regulators of Networks with Junctions Detected by Durations Functions

7. Retro-Prospective Differential Inclusions and their Control by the Differential Connection Tensors of their Evolutions: The trendometer

8. Traffic Specifications

11. Mathematical Appendixes

14. Traveling on the Network

15. Introduction

16. Constructing and exploring wells of energy landscapes

17. The method of characteristics revisited. A viability approach

18. Endowing Exchange Values: Adam Smith’s Invisible Man

19. Endowing Fundamental Values: Willingness to Pay

20. Why Viability Theory?

21. Keeping the Endowment Above a Viability Threshold

22. What Is to Be Done?

23. Evolutions and Their Temporal Windows

24. Uncertain Endowments and Economic Cycles

25. The Underlying Thesis

26. How Long and How Much Endowing One Commodity

32. Rainbow Options in Discrete Time, II

33. Continuous-Time Limits

35. Credit Derivatives

38. Digital Options

39. Vanilla Options

41. Validation

42. Appendix: Proofs

43. Introduction

44. Optimal Hedging Under Robust-Cost Constraints

45. Fair Price Intervals

46. Merton’s Optimal Dynamic Portfolio Revisited

47. Option Pricing: Classic Results

48. Generalized Lax-Hopf Formulas for Cournot Maps and Hamilton-Jacobi-McKendrick Equations

50. Restoring Viability

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