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Probabilistic and extremal studies in additive combinatorics

• Authors : Wötzel, Maximilian; University/Department: Universitat Politècnica de Catalunya. Facultat de Matemàtiques i Estadística; ...

Subjects: Additive combinatorics; Probabilistic combinatorics; Extremal combinatorics

• Source: TDX (Tesis Doctorals en Xarxa)

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Additive structures and randomness in combinatorics

• Authors : Spiegel, Christoph; University/Department: Universitat Politècnica de Catalunya. Facultat de Matemàtiques i Estadística; ...

Subjects: Additive combinatorics; Probabilistic combinatorics; Thresholds for discrete random structures

• Source: TDX (Tesis Doctorals en Xarxa)

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On Generalized Corners and Matrix Multiplication ...

• Authors : Pratt, Kevin

Subjects: Algebraic computation; fast matrix multiplication; additive combinatorics

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Structural model theory, definable measures, and representations

• Authors : Chevalier, Alexis

Subjects: Representations of groups; Logic; Invariant measures

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Entropy in data compression, additive combinatorics and probability

• Authors : Gavalakis, Lampros; Godsill, Simon

Subjects: Entropy; Data Compression; Additive Combinatorics

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On arithmetical numerical monoids with some generators omitted.

• Authors : Lee, Sung Hyup¹ ; O'Neill, Christopher² ; Van Over, Brandon¹

• Source: Semigroup Forum. Apr2019, Vol. 98 Issue 2, p315-326. 12p.

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Submodular functions in additive combinatorics problems for group actions and representations

• Authors : Beck, Vincent; Lecouvey, Cédric;

Subjects: Additive combinatorics; Group action; Submodular function

• Source: https://hal.science/hal-03816078 ; 2024.

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On Boolean functions defined on bracket sequences

• Authors : Norbert Hegyvári

Subjects: bracket sequences; additive combinatorics; boolean cube

• Source: Discrete Mathematics Letters, Vol 12, Pp 45-49 (2023)

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Maximal subsets free of arithmetic progressions in arbitrary sets.

• Authors : Semchankau, A.¹

• Source: Mathematical Notes. Sep2017, Vol. 102 Issue 3/4, p396-402. 7p.

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Combinatorial and dynamical properties of polynomial progressions

• Authors : Kuca, Borys;

Subjects: multiple ergodic averages; polynomial progressions; Szemeredi theorem

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