The Kato square root problem for divergence form operators with potential
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Publication:785657
DOI10.1007/s00041-020-09750-wzbMath1453.35058arXiv1812.10196OpenAlexW3099315530MaRDI QIDQ785657
Publication date: 7 August 2020
Published in: The Journal of Fourier Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1812.10196
Boundary value problems for second-order elliptic equations (35J25) Schrödinger operator, Schrödinger equation (35J10) Harmonic analysis and PDEs (42B37)
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Cites Work
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- The Kato square root problem follows from an extrapolation property of the Laplacian
- Quadratic estimates and functional calculi of perturbed Dirac operators
- Schrödinger operators with \(L^p_{loc}\)-potentials
- The Kato square root problem for higher order elliptic operators and systems on \(\mathbb{R}^n\)
- Conical square function estimates and functional calculi for perturbed Hodge-Dirac operators in \(L^p\)
- The solution of the Kato problem for divergence from elliptic operators with Gaussian heat kernel bounds.
- The solution of the Kato square root problem for second order elliptic operators on \(\mathbb R^n\).
- \(L^ p\) estimates for Schrödinger operators with certain potentials
- The Kato square root problem for mixed boundary conditions
- Stability of square root domains associated with elliptic systems of PDEs on nonsmooth domains
- Maximal inequalities and Riesz transform estimates on \(L^p\) spaces for Schrödinger operators with nonnegative potentials
- The functional calculus for sectorial operators
- The Kato square root problem on submanifolds
- ON STABILITY OF SQUARE ROOT DOMAINS FOR NON‐SELF‐ADJOINT OPERATORS UNDER ADDITIVE PERTURBATIONS
- Modern Fourier Analysis
- Analysis in Banach Spaces
- THE KATO SQUARE ROOT PROBLEM FOR MIXED BOUNDARY VALUE PROBLEMS
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