UNIQUENESS OF SOLUTIONS TO SCHRÖDINGER EQUATIONS ON -TYPE GROUPS
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Publication:5408711
DOI10.1017/S1446788713000311zbMath1286.22009MaRDI QIDQ5408711
Salem Ben Said, Venku Naidu Dogga, Sundaram Thangavelu
Publication date: 11 April 2014
Published in: Journal of the Australian Mathematical Society (Search for Journal in Brave)
Related Items (7)
Uncertainty principles of Ingham and Paley-Wiener on semisimple Lie groups ⋮ An uncertainty principle of Paley and Wiener on Euclidean motion group ⋮ A support theorem for the Dunkl spherical mean operator ⋮ Uniqueness of solutions to Schrödinger equations on 2-step nilpotent Lie groups ⋮ Around theorems of Ingham-type regarding decay of Fourier transform on \(\mathbb{R}^n, \mathbb{T}^n\) and two step nilpotent Lie groups ⋮ Uniqueness for solutions of the Schrödinger equation on trees ⋮ AN UNCERTAINTY PRINCIPLE FOR SOLUTIONS OF THE SCHRÖDINGER EQUATION ON -TYPE GROUPS
Cites Work
- The sharp Hardy uncertainty principle for Schrödinger evolutions
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- Hardy's uncertainty principle, convexity and Schrödinger evolutions
- Convexity properties of solutions to the free Schrödinger equation with Gaussian decay
- Generalized Heisenberg groups and Damek-Ricci harmonic spaces
- The heat kernel for generalized Heisenberg groups
- Uniqueness properties of solutions of Schrödinger equations
- Uniqueness of solutions to Schrödinger equations on complex semi-simple Lie groups
- The Hardy uncertainty principle revisited
- Uncertainty principle of Morgan type and Schrödinger evolutions
- Commutative Algebras of Invariant Functions on Groups of Heisenberg Type
- Unique Continuation for the Korteweg–de Vries Equation
- Unicité forte à l'infini pour KdV
- On unique continuation for nonlinear Schrödinger equations
- Uncertainty principles for the Hankel transform
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