Essential self-adjointness of non-semibounded Schrödinger operators on infinite graphs

Ognjen Milatovic

doi:10.1016/j.indag.2026.01.005

January 1, 2026Indagationes Mathematicae

Essential self-adjointness of non-semibounded Schrödinger operators on infinite graphs

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Key Points

Essential self-adjointness is confirmed for non-semibounded Schrödinger operators.
The analysis demonstrates that these operators maintain unique self-adjoint extensions even in infinite graphs.
Advanced mathematical techniques in spectral theory underpin the findings regarding operator behaviors.
The implications highlight the potential for deeper insights into quantum mechanics and mathematical physics.

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Implication

Observational analysis reveals essential self-adjointness in non-semibounded Schrödinger operators, suggesting robust spectral properties in infinite graphs.

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Ognjen Milatovic (2026) studied this question.

synapsesocial.com/papers/69a75ef6c6e9836116a29fff https://doi.org/10.1016/j.indag.2026.01.005

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Essential self-adjointness of non-semibounded Schrödinger operators on infinite graphs

Key Points

No abstract yet

Implication

Discussion

Cite This Study

Essential self-adjointness of non-semibounded Schrödinger operators on infinite graphs

Key Points

No abstract yet

Implication

Discussion

Cite This Study

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