The Vinogradov Mean Value Theorem [after Wooley, and Bourgain, Demeter and Guth]
From MaRDI portal
Publication:5068008
zbMath1483.11216arXiv1707.00119MaRDI QIDQ5068008
Publication date: 5 April 2022
Full work available at URL: https://arxiv.org/abs/1707.00119
Waring's problem and variants (11P05) Research exposition (monographs, survey articles) pertaining to number theory (11-02) Distribution of integers with specified multiplicative constraints (11N25) Harmonic analysis and PDEs (42B37)
Related Items (18)
Decoupling for fractal subsets of the parabola ⋮ Rational points on an intersection of diagonal forms ⋮ Sharp bounds for the cubic Parsell-Vinogradov system in two dimensions ⋮ Decoupling inequality for paraboloid under shell type restriction and its application to the periodic Zakharov system ⋮ On gaps between sums of four fourth powers ⋮ Decoupling inequalities for quadratic forms ⋮ A decoupling interpretation of an old argument for Vinogradov's Mean Value Theorem ⋮ An introduction to decoupling and harmonic analysis over ℚ_{𝕡} ⋮ Arithmetic combinatorics on Vinogradov systems ⋮ Uniform \(l^2\)-decoupling in \(\mathbb{R}^2\) for polynomials ⋮ A density version of Waring’s problem ⋮ Unnamed Item ⋮ Mixing for smooth time-changes of general nilflows ⋮ On superorthogonality ⋮ ℓ² decoupling in ℝ² for curves with vanishing curvature ⋮ On integer solutions of Parsell-Vinogradov systems ⋮ Vinogradov’s Mean Value Theorem as an Ingredient in Polynomial Large Sieve Inequalities and Some Consequences ⋮ Efficient congruencing in ellipsephic sets: the quadratic case
This page was built for publication: The Vinogradov Mean Value Theorem [after Wooley, and Bourgain, Demeter and Guth]
