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The Hardy—Littlewood circle method
2009One of the most significant all-purpose tools available in the study of rational points on higher-dimensional algebraic varieties is the Hardy—Littlewood circle method. In this chapter we will illustrate the power of this technique both as a theoretical tool and as a heuristic tool.
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Final Proof of the Goldbach Conjecture: Hardy-Littlewood Circle Method with Exponential Sums
A Complete Analytic Proof of the Goldbach Conjecture Using Circle Method and Sieve Theory This paper presents a full resolution of the Goldbach Conjecture, proving that every even integer greater than 2 is the sum of two prime numbers. The proof integrates classical and modern techniques from analytic number theory to construct a seamless argument ...openaire +1 more source
A New Application of the Hardy-Littlewood-Kloosterman Method
Proceedings of the London Mathematical Society, 1962openaire +2 more sources
Lattice points in planar domains: Applications of Huxley's ‘discrete hardy-littlewood method’
1990Wolfgang Müller, Werner Georg Nowak
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Regularity and continuity of commutators of the Hardy–Littlewood maximal function
Mathematische Nachrichten, 2020Feng Liu, Qingying Xue, Pu Zhang
exaly
Choquard-type equations with Hardy–Littlewood–Sobolev upper-critical growth
Advances in Nonlinear Analysis, 2019Daniele Cassani, Jianjun Zhang
exaly
On nonlocal Choquard equations with Hardy–Littlewood–Sobolev critical exponents
Journal of Mathematical Analysis and Applications, 2017Minbo Yang
exaly
Sharp estimates of p-adic hardy and Hardy-Littlewood-Pólya operators
Acta Mathematica Sinica, English Series, 2012Zunwei Fu, Qingyan Wu
exaly
Hardy–Littlewood–Sobolev type inequalities associated with the Weinstein operator
Integral Transforms and Special Functions, 2020Néjib Ben Salem
exaly