Growth of Schrödingerian Subharmonic Functions Admitting Certain Lower Bounds
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Publication:4912918
DOI10.1007/978-3-0348-0516-2_12zbMath1262.31010OpenAlexW15950548MaRDI QIDQ4912918
Publication date: 28 March 2013
Published in: Advances in Harmonic Analysis and Operator Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/978-3-0348-0516-2_12
Harmonic, subharmonic, superharmonic functions on other spaces (31C05) Elliptic equations and elliptic systems (35J99) Special classes of entire functions of one complex variable and growth estimates (30D15)
Related Items (3)
Lower-bound estimates for a class of harmonic functions and applications to Masaev's type theorem ⋮ Matsaev's type theorems for solutions of the stationary Schrödinger equation and its applications ⋮ Explicit solutions of the Dirichlet-Schrödinger problem via the new cylindrical Poisson-Schrödinger kernel method
Cites Work
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- M. G. Krein's investigations in the theory of entire and meromorphic functions and their further development
- Asymptotic behavior of solutions of elliptic equations of the second order close to a boundary. I
- Conditional Gauge and Potential Theory for the Schrodinger Operator
- A Boundedness Criterion for Subharmonic Functions
- INDICATORS OF FUNCTIONS OF ORDER LESS THAN ONE THAT ARE ANALYTIC IN AN OPEN HALF-PLANE AND HAVE COMPLETELY REGULAR GROWTH IN INTERIOR ANGLES
- Notions of convexity
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