• Search: "Arithmetic combinatorics"

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41

Beskonačne i konačne formulacije matematičkih rezultata. (Bosnian)
Kovač, Vjekoslav
Osjecki Matematicki List; 2019, Vol. 19 Issue 1, p1-14, 14p

MATHEMATICAL logic MATHEMATICAL analysis EUCLIDEAN geometry SPHERE packings ARITHMETIC combinatorics
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42

Sárközy's theorem for P-intersective polynomials
Rice, Alex
Acta Arithmetica. 157:69-89

Mathematics - Number The... arithmetic combinatorics Sarkozy's theorem difference set 01 natural sciences Mathematics - Classical... …
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43

Sharpness results concerning finite differences in Fourier analysis on the circle group.
NILLSEN, RODNEY ; OKADA, SUSUMU
Acta Scientiarum Mathematicarum; 2018, Vol. 84 Issue 3/4, p591-609, 19p

FINITE differences FOURIER analysis MATHEMATICAL functions VECTOR spaces DIOPHANTINE approximatio... ARITHMETIC combinatorics
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44

Arithmetic patches, weak tangents, and dimension.
Fraser, Jonathan M. ; Yu, Han
Bulletin of the London Mathematical Society; Feb2018, Vol. 50 Issue 1, p85-95, 11p

TANGENTS (Geometry) DIMENSION theory (Algebr... SET theory ARITHMETIC combinatorics
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45

An application of coding theory to estimating Davenport constants
Plagne, Alain ; Schmid, Wolfgang A. ; Centre de Mathématiques Laurent Schwartz (CMLS) ; et al.
Designs, Codes and Cryptography. 61:105-118

11B30 Mathematics - Number The... Davenport constant 0102 computer and inform... 01 natural sciences Error correcting codes …
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46

Long arithmetic progressions in critical sets
Ernie Croot
Journal of Combinatorial Theory, Series A. 113:53-66

Additive combinatorics Mathematics - Number The... Arithmetic progressions Additive number theory 0102 computer and inform... 01 natural sciences …
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47

On sums and products of residues modulo p: On sums and products of residues modulo~\(p\)
András Sárközy
Acta Arithmetica. 118:403-409

Arithmetic combinatorics higher degree uniformity equations modulo \(p\) Exponential sums 0102 computer and inform... Estimates on exponential... …
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48

Factorization in generalized arithmetic progressions and application to the Erd?s-Szemer�di sum-product problems: Factorization in generalized arithmetic progressions and application to the Erdős-Szemerédi sum-product problems
Mei-Chu Chang
Geometric And Functional Analysis. 13:720-736

Arithmetic progressions Representation functions 0102 computer and inform... 01 natural sciences Arithmetic combinatorics higher degree uniformity …
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49

Arithmetic of commutative semigroups with a focus on semigroups of ideals and modules.
Fan, Yushuang ; Geroldinger, Alfred ; Kainrath, Florian ; et al.
Journal of Algebra & Its Applications; Dec2017, Vol. 16 Issue 12, p-1, 42p

SEMIGROUPS (Algebra) COMMUTATIVE algebra IDEALS (Algebra) MODULES (Algebra) ARITHMETIC combinatorics
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50

On Finite Difference Sets: On finite difference sets
Yonutz V. Stanchescu
Acta Mathematica Hungarica. 79:123-138

Arithmetic combinatorics higher degree uniformity best possible lower boun... arithmetic progression Additive bases, includin... Lattices and convex bodi... …
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51

Polynomial extensions of van der Waerden’s and Szemerédi’s theorems: Polynomial extensions of van der Waerden's and Szemerédi's theorems
A. Leibman ; Vitaly Bergelson
Journal of the American Mathematical Society. 9:725-753

Arithmetic progressions Density, gaps, topology Ramsey theory Szemerédi theorem Measure-preserving trans... 01 natural sciences …
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52

On a Conjecture of Kleitman and Lemke: On a conjecture of Kleitman and Lemke
Alfred Geroldinger
Journal of Number Theory. 44:60-65

Arithmetic combinatorics higher degree uniformity Finite abelian groups Algebra and Number Theor... finite abelian group sequence …
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53

A generalization of an addition theorem of shatrowsky: A generalization of an addition theorem of Shatrowsky
Yahya Ould Hamidoune
European Journal of Combinatorics. 13:249-255

Arithmetic combinatorics higher degree uniformity addition theorem Cayley diagram Shatrowsky's theorem Computational Theory and... …
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54

The dichotomy between structure and randomness, arithmetic progressions, and the primes
Terence Tao ; Kompetenzzentrum für nicht-textuelle Materialien

Szemerédis theorem ergodic theory prime numbers arithmetic combinatorics arithmetic progressions graph theory …
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55

ON GROWTH IN AN ABSTRACT PLANE.
GILL, NICK ; HELFGOTT, HARALD A. ; RUDNEV, MISHA
Proceedings of the American Mathematical Society; Aug2015, Vol. 143 Issue 8, p3593-3602, 10p

PROJECTIVE planes ABSTRACT algebra FINITE fields ARITHMETIC AXIOMS ARITHMETIC combinatorics
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56

The dichotomy between structure and randomness, arithmetic progressions, and the primes
Terence Tao ; The Pennsylvania State University CiteSeerX Archives
http://www.icm2006.org/proceedings/Vol_I/26.pdf.

ergodic theory graph theory hypergraph theory arithmetic combinatorics
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57

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58

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59

The dichotomy between structure and randomness, arithmetic progressions, and the primes
Terence Tao ; The Pennsylvania State University CiteSeerX Archives
http://arxiv.org/pdf/math/0512114v1.pdf.

zemerédi’s theorem ergodic theory graph theory hypergraph theory arithmetic combinatorics arithmetic progressions …
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60

ON NEW SUM-PRODUCT-TYPE ESTIMATES.
KONYAGIN, SERGEI V. ; RUDNEV, MISHA
SIAM Journal on Discrete Mathematics; 2013, Vol. 27 Issue 2, p973-990, 18p

MATHEMATICAL bounds SET theory MATHEMATICS ARITHMETIC combinatorics
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