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1. Extraspecial Groups

2. Maximality of the Groups Constructed

3. Introduction

4. Basic Properties of

5. Basic Structure of Maximal Irreducible Solvable Subgroups

6. Fixed Point Spaces and Abelian Subgroups

7. Examples

8. Metrically Primitive Maximal Irreducible Solvable Subgroups

9. Introduction

10. Orthogonal Groups with Witt Defect 0

11. Proofs of the Main Theorems

12. Odd Dimensional Orthogonal Groups

13. Unitary Groups

14. Orthogonal Groups with Witt Defect 1

15. Preliminaries

16. Degenerate Normal 2-Coverings

17. Symplectic Groups

18. Linear Groups

19. Almost Simple Groups Having Socle a Sporadic Simple Group

20. Dropping the Maximality

21. Categorified Hall Products on DT Categories

22. Categorical Wall-Crossing via Koszul Duality

23. D-Critical D/K Equivalence Conjectures

24. Window Theorem for DT Categories

25. Some Auxiliary Results

26. Introduction

27. Koszul Duality Equivalence

28. Categorical DT Theory for Local Surfaces

29. Generalized Binomial and Multinomial Coefficients

30. Some Related Equations

31. Nagumo Norms

32. Moment-Borel-Laplace Method and Summability

33. Moment Functions and Moment Operators

34. Linear Moment Partial Differential Equations

35. First Characterization of the k-Summability: The Successive Derivatives

36. Second Characterization of the k-Summability: The Borel-Laplace Method

37. Gevrey Asymptotics

38. Gevrey Formal Power Series

39. Taylor Expansions

40. Introduction

41. Tangled Vortex Lines: Dynamics, Geometry and Topology of Quantum Turbulence

42. Using the HOMFLYPT Polynomial to Compute Knot Types

43. Multi-Valued Potentials in Topological Field Theory

44. Designing Knotted Fields in Light and Electromagnetism

45. Excitable and Magnetic Knots

46. An Introduction to KnotPlot

47. A Topological Approach to Vortex Knots and Links

48. Spiral Waves in Excitable Media: Seifert Framing and Helicity

49. From Knot Invariants to Knot Dynamics

50. Existence of Nonlinear Fokker–Planck Flows

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