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The cos \(\pi\lambda\) theorem. With a paper by Christopher Borell

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Publication:1229330
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DOI10.1007/BFb0094969zbMath0335.31001MaRDI QIDQ1229330

Matts Essén

Publication date: 1975

Published in: Lecture Notes in Mathematics (Search for Journal in Brave)



Mathematics Subject Classification ID

Harmonic, subharmonic, superharmonic functions in higher dimensions (31B05) Harmonic, subharmonic, superharmonic functions in two dimensions (31A05) Integral representations, integral operators, integral equations methods in two dimensions (31A10) Research exposition (monographs, survey articles) pertaining to potential theory (31-02)


Related Items (9)

Sharp \(L\log^\alpha L\) inequalities for conjugate functions ⋮ Optimization and rearrangements of the coefficient in the operator \(d^ 2/dt^ 2-p(t)^ 2\) on a finite interval ⋮ On a conjecture of Littlewood ⋮ Geometric bounds on the Ornstein-Uhlenbeck velocity process ⋮ Sharp estimates of uniform harmonic majorants in the plane ⋮ An optimization problem for the differential equation \(y-qy=0\) ⋮ A theorem on the spread relation ⋮ Convexity of means and growth of certain subharmonic functions ⋮ The asymptotic behavior of functions extremal for Baernstein's cos \(\beta\lambda\) theorem




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