Applications de la théorie des espaces d'interpolation dans l'analyse harmonique
From MaRDI portal
Publication:2526237
zbMath0154.15302MaRDI QIDQ2526237
Publication date: 1966
Published in: Ricerche di Matematica (Search for Journal in Brave)
Related Items
Necessary conditions for quasiradial Fourier multipliers, Frequency-uniform decomposition method for the generalized BO, KdV and NLS equations, Estimates near \(L^ 1\) for Fourier multipliers and maximal functions, Interpolation of linear operators, On Riesz means with respect to a cylindric distance function, On weighted conditions for the absolute convergence of Fourier integrals, Weak interpolation in Banach spaces, Complex interpolation and Fourier multipliers for the spaces \(B^s_{p,q}\) and \(F^s_{p,q}\) of Besov-Hardy-Sobolev type: The case \(O<p\leq\infty,\;O<q\leq \infty\), Complex interpolation and Fourier multipliers for the spaces \(B^s_{p,q}\) and \(F^s_{p,q}\) of Besov-Hardy-Sobolev type: The case \(0<p\leq\infty, 0<q\leq\infty\), Unnamed Item, Unnamed Item, Multipliers for Spherical Harmonic Expansions, The Wiener algebra of absolutely convergent Fourier integrals: an overview, Interpolation and non-commutative integration, \(L_p\)-\(L_{p'}\)-estimates for Fourier integral operators related to hyperbolic equations, Remarks on multiple Fourier series, Parabolic maximal functions associated with a distribution. II, A sharp form of the Sobolev trace theorems, Absolute convergence of eigenfunction expansions, Applications de la théorie des espaces d'interpolation aux développements orthogonaux, On convolution operators leaving \(L^{p,\lambda}\) spaces invariant, Espaces d'interpolation et théorème de Soboleff, A remark on Mikhlin-Hörmander multipliers theorem, Über absolute Summierbarkeit von \(n\)-dimensionalen Fourierreihen und Fourierintegralen, Some theorems on interpolation spaces with applications to approximation in \(L_{p}\), Besov spaces in theory of approximation, \(L^1-L^1\) estimates for the strongly damped plate equation, On maximal functions generated by Fourier multipliers