A modified quasifree variational energy for the zero-momentum Pauli-Fierz model has a unique minimizer whose value grows asymptotically as Lambda to the 3/2.
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math-ph 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Necessary and sufficient conditions are proven for Schrödinger operators to possess zero-energy bound states with bounded k-th position moments at the essential spectrum threshold.
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On the Ultraviolet Problem for the Ground State Energy of the Translation-Invariant Pauli--Fierz Model at Zero Total Momentum
A modified quasifree variational energy for the zero-momentum Pauli-Fierz model has a unique minimizer whose value grows asymptotically as Lambda to the 3/2.
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Eigenstates with Infinite Position Moments
Necessary and sufficient conditions are proven for Schrödinger operators to possess zero-energy bound states with bounded k-th position moments at the essential spectrum threshold.