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2. Some properties of differentiable p-adic functions.
3. General criteria for a stronger notion of lineability.
4. On the set of functions that vanish at infinity and have a unique maximum.
5. Modes of convergence of random variables and algebraic genericity.
6. Infinite pointwise lineability: general criteria and applications.
7. A general lineability criterion for complements of vector spaces.
8. Borsik’s Properties of Topological Spaces and Their Applications
9. The ideal test for the divergence of a series.
10. Maximal lineability of several subclasses of Darboux-like maps on R.
11. Around the Świątkowski-type conditions.
12. Almost continuous Sierpiński–Zygmund functions under different set-theoretical assumptions.
13. Lineability of Linearly Sensitive Functions.
14. Spaceability of the Set of Non Strongly McShane (Product) Integrable Functions.
15. A Note on the Geometry of Certain Classes of Linear Operators
16. Smooth norms in dense subspaces of ℓp(Γ) and operator ranges
17. Classical vs. non-Archimedean analysis: an approach via algebraic genericity.
18. Different notions of Sierpiński–Zygmund functions
19. Spaceability of Subsets of the Disc Algebra
20. Maximal lineability of the class of Darboux not connectivity maps on R.
21. Undominated Sequences of Integrable Functions.
22. Lineability and Spaceability: A New Approach
23. Subspaces of Frequently Hypercyclic Functions for Sequences of Composition Operators.
24. Algebraic genericity and summability within the non-Archimedean setting.
25. Highly tempering infinite matrices II: From divergence to convergence via Toeplitz–Silverman matrices.
26. Lineability within probability theory settings.
27. A quest for convergence: exploring series in non-linear environments
28. Lineability and K-linear discontinuous functions.
29. On strong algebrability of families of non-measurable functions of two variables.
30. Structure of sets of bounded sequences with a prescribed number of accumulation points.
31. Large Algebras of Singular Functions Vanishing on Prescribed Sets.
32. Additivity Coefficients for all Classes in the Algebra of Darboux-Like Maps on R.
33. Lineability and algebrability within p-adic function spaces.
34. Coneability of Anti-Fubini Functions and Other Lineability Properties
35. [formula omitted]-linear and convex structures in function families.
36. The Bloch–Nevanlinna Problem Under Lineability.
37. ALGEBRABILITY OF SPACE OF QUASI-EVERYWHERE SURJECTIVE FUNCTIONS.
38. LINEAR SUBSETS OF NONLINEAR SETS IN TOPOLOGICAL VECTOR SPACES.
39. ALGEBRABILITY, NON-LINEAR PROPERTIES, AND SPECIAL FUNCTIONS.
40. On lineability of families of non-measurable functions of two variable
41. Structural aspects of the non-uniformly continuous functions and the unbounded functions within C(X).
42. Algebras of measurable extendable functions of maximal cardinality.
43. LINEAR STRUCTURE OF FUNCTIONS WITH MAXIMAL CLARKE SUBDIFFERENTIAL.
44. Algebraic structure of continuous, unbounded and integrable functions.
45. How far is the Borel map from being surjective in quasianalytic ultradifferentiable classes?
46. Norm optimization problem for linear operators in classical Banach spaces.
47. The Set of p-Adic Continuous Functions not Satisfying the Luzin (N) Property.
48. Spaceability of the sets of surjective and injective operators between sequence spaces
49. Lineability and modes of convergence
50. Continuous nowhere Holder functions on \mathbb{Z}_{p}.
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