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Perturbation theory for the logarithm of a positive operator
Published 2023-11-01“…Often, one encounters the situation where the operator under consideration, which we denote by ∆, can be related by a perturbative series to another operator ∆0, whose logarithm is known. We set up a perturbation theory for the logarithm log ∆. It turns out that the terms in the series possess a remarkable algebraic structure, which enables us to write them in the form of nested commutators plus some “contact terms”.…”
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Perturbation Theory Near Degenerate Exceptional Points
Published 2020-08-01Subjects: Get full text
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23
Black hole perturbation theory and multiple polylogarithms
Published 2023-11-01“…Abstract We study black hole linear perturbation theory in a four-dimensional Schwarzschild (anti) de Sitter background. …”
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24
On electric fields in hot QCD: perturbation theory
Published 2022-12-01“…Abstract We investigate the response of a hot gas of quarks to external electric fields via leading-order perturbation theory. In particular, we discuss how equilibrium is maintained in the presence of the electric field and calculate the electric susceptibility, providing its high-temperature expansion for arbitrary quark mass. …”
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Amplitude/operator basis in chiral perturbation theory
Published 2023-01-01“…Abstract We establish a systematic construction of the on-shell amplitude/operator basis for Chiral Perturbation Theory (ChPT) in D = 4 spacetime dimensions and with an arbitrary number of flavors N f . …”
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S-duality invariant perturbation theory improved by holography
Published 2017-04-01“…The interpolating functions are consistent with previous results on the perturbation theory, holographic computation and full S-duality. …”
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27
The basis and application of perturbation theory to neutron diffusion
Published 2017Get full text
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Perturbation theory for the logarithm of a positive operator
Published 2023“…Often, one encounters the situation where the operator under consideration, which we denote by ∆, can be related by a perturbative series to another operator ∆0, whose logarithm is known. We set up a perturbation theory for the logarithm log ∆. It turns out that the terms in the series possess a remarkable algebraic structure, which enables us to write them in the form of nested commutators plus some “contact terms”.…”
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Configuration–Interaction Perturbation Theory Calculations of Pu II
Published 2020-07-01Subjects: “…configuration-interaction perturbation theory…”
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Local infrared safety in time-ordered perturbation theory
Published 2024-02-01“…We go on to show that it is possible to eliminate unphysical singularities that appear in time-ordered perturbation theory for arbitrary amplitudes. This is done by reorganizing TOPT into an equivalent form that combines classes of time orderings into a “partially time-ordered perturbation theory”. …”
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Universality in the Exact Renormalization Group: Comparison to Perturbation Theory
Published 2023-09-01Get full text
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34
Generalized Perturbation Theory for Weakly Deformed Microdisk Cavities
Published 2024-03-01Subjects: Get full text
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35
First-order perturbation theory of eigenmodes for systems with interfaces
Published 2023-03-01“…We present an exact first-order perturbation theory for eigenmodes in systems with interfaces causing material discontinuities. …”
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Functional Epistemology “Nullifies” Dyson’s Rebuttal of Perturbation Theory
Published 2023-01-01Get full text
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Off-Shell Duality Invariance of Schwarzschild Perturbation Theory
Published 2023-11-01Subjects: “…black hole perturbation theory…”
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Unifying semiclassics and quantum perturbation theory at nonlinear order
Published 2023-04-01“…Focusing on the second order nonlinear response, here we show how the semiclassical limit can be recovered from perturbation theory in the velocity gauge, provided that finite quasiparticle lifetimes are taken into account. …”
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Chiral perturbation theory of the hyperfine splitting in (muonic) hydrogen
Published 2023-08-01“…Here we perform a first calculation based on the baryon chiral perturbation theory (B $$\chi $$ χ PT). At leading orders it provides a prediction for the proton polarizability effects in hydrogen (H) and muonic hydrogen ( $$\mu $$ μ H). …”
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Complex analysis of divergent perturbation theory at finite temperature
Published 2022“…We investigate the convergence properties of finite-temperature perturbation theory by considering the mathematical structure of thermodynamic potentials using complex analysis. …”
Journal article