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1. Integrability of supersymmetric Calogero–Moser models

2. New N $$ \mathcal{N} $$ = 2 superspace Calogero models

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3. Extended supersymmetric Calogero model

4. Supersymmetric many-body Euler–Calogero–Moser model

5. N-extended supersymmetric Calogero models

6. SU(2|1) supersymmetric mechanics on curved spaces

8. Extended supersymmetric Calogero model

9. Supersymmetric many-body Euler–Calogero–Moser model

10. <math><mi>N</mi><mo>=</mo><mn>4</mn></math> supersymmetric mechanics on curved spaces

11. Curved WDVV equation and supersymmetric mechanics

12. SU(2$|$1) supersymmetric mechanics on curved spaces

13. Curved Witten-Dijkgraaf-Verlinde-Verlinde equation and ${\cal N}{=}\,4$ mechanics

15. Supersymmetric component actions via coset approach

16. On the road to N=2 supersymmetric Born–Infeld action

17. supersymmetric 3-particles Calogero model

18. Hierarchy of mechanics models

19. Space-filling D3-brane within coset approach

20. Testing the FPS approach in d = 1

21. mechanics in harmonic superspace

22. N=8 supersymmetric quaternionic mechanics

23. Coset Approach to the Partial Breaking of Global Supersymmetry

24. Component on shell actions of supersymmetric 3-brane I. 3-brane in D=6

25. Partial breaking of global supersymmetry and super particle actions

26. Dual multiplets in

27. CPnsupersymmetric mechanics inU(n)background gauge fields

28. N = 4, d = 1 Supersymmetric Hyper-Kähler Sigma Models and Non-Abelian Monopole Background

29. N=4 chiral supermultiplet interacting with a magnetic field

30. Dual multiplets in N=4 superconformal mechanics

31. Three dimensional N=4 supersymmetric mechanics with Wu-Yang monopole

32. N=4supersymmetry and the Belavin-Polyakov-Shvarts-Tyupkin instanton

33. N=4, d=1 Supersymmetric Hyper-Kaehler Sigma Models with Isospin Variables

34. N=4 Superconformal Mechanics and Black Holes

35. Ferrara–Porrati–Sagnotti approach and the one-dimensional supersymmetric model with PBGS

36. N=8supersymmetric mechanics on the sphereS3

38. Symmetries ofN= 4 supersymmetric $\mathbb {CP}^n$ mechanics

39. SU(2) reductions in $\mathcal N$= 4 multidimensional supersymmetric mechanics

40. Generalized Nonlinear Chiral Supermultiplet

41. Five-dimensional N = 4 supersymmetric mechanics