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1. IFORS' Operational Research Hall of Fame: Clóvis Caesar Gonzaga.

2. Applications of Point Process Convergence

3. Infinite-Variance Central Limit Theory

4. Point Process Convergence for Regularly Varying Sequences

5. Self-Normalization, Sample Autocorrelations and the Extremogram

6. Regularly Varying Random Variables and Vectors

7. Clusters of Extremes

8. Regularly Varying Time Series

9. Examples of Regularly Varying Stationary Processes

10. Introduction

11. The IID Univariate Benchmark

12. Risk-Averse Control of Markov Systems

13. Numerical Methods for Problems with Stochastic Dominance Constraints

14. Optimization of Measures of Risk

15. Multivariate and Sequential Stochastic Orders

16. Dynamic Risk Optimization

17. Measures of Risk

18. Optimization with Stochastic Dominance Constraints

19. Elements of the Utility Theory

20. A Multi-dimensional Newsboy Problem with Substitution

21. Multistage Models

22. Service Network Design

23. High-Dimensional Dependent Randomness

24. Uncertainty in Optimization

25. Information Structures and Feasibility

26. Scenario Tree Generation

27. Modeling the Objective Function

28. Full Stability of Local Minimizers

29. Full Stability in PDE Optimal Control

30. Second-Order Numerical Variational Analysis

31. Variational Convexity in Optimization

32. Lipschitzian Stability via Second-Order Subdifferentials

33. Full Stability in Variational Systems

34. Basic Concepts of Second-Order Analysis

35. Second-Order Subdifferential Calculus

36. Evaluating Second-Order Subdifferentials

37. Basic Results of Extreme Value Theory

38. Time Series and Missing Observations

39. Combinatorial Problems and Extreme Values

40. Regularly Varying Functions

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