Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states | Paper Citation Record

Observation aed97975-b190-46b7-9b94-325f7f56e294 · outbound

This paper cites Zur Quantentheorie des Atomkernes.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Zur Quantentheorie des Atomkernes

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This paper cites On Certain Approximate Solutions of Linear Differential Equations of the Second Order.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states On Certain Approximate Solutions of Linear Differential Equations of the Second Order

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This paper cites Quantum Mechanics and Radioactive Disintegra- tion.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Quantum Mechanics and Radioactive Disintegra- tion

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Semiclassical approximations in wave mechanics

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This paper cites Coupled Anharmonic Oscillators. I. Equal-Mass Case.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Coupled Anharmonic Oscillators. I. Equal-Mass Case

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Observation 021cc0d7-3a1c-4496-a93a-06c8bac20322 · outbound

This paper cites WKB Wave Function for Systems with Many Degrees of Freedom: A Unified View of Solitons and Instantons.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states WKB Wave Function for Systems with Many Degrees of Freedom: A Unified View of Solitons and Instantons

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Observation 5a78b2b5-596a-44ee-8086-a77dde4c84f0 · outbound

This paper cites Vacuum tunneling and fluctuations around a most probable escape path.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Vacuum tunneling and fluctuations around a most probable escape path

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Observation 8b4ab1bf-f43c-4d7a-8afc-6e600d7b1e6f · outbound

This paper cites Theory of the condensation point.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Theory of the condensation point

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This paper cites Statistical theory of the decay of metastable states.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Statistical theory of the decay of metastable states

Reference 9

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Observation 9bab3d8a-f6b4-4fd9-99c1-81d7df1cf10e · outbound

This paper cites Integration in functional spaces and it applications in quantum physics.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Integration in functional spaces and it applications in quantum physics

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Observation 3bb952d0-4326-4967-9c92-436f54393e87 · outbound

This paper cites Nonperturbative methods and extended-hadron models in field theory. I. Semiclassical functional methods.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Nonperturbative methods and extended-hadron models in field theory. I. Semiclassical functional methods

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Observation 5bb2ee0e-7f30-4026-b986-4f5576781174 · outbound

This paper cites Pseudoparticle solutions of the Yang-Mills equations.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Pseudoparticle solutions of the Yang-Mills equations

Reference 12

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Observation 0df31774-785d-4f2a-a711-d0406239b908 · outbound

This paper cites Symmetry Breaking through Bell-Jackiw Anomalies.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Symmetry Breaking through Bell-Jackiw Anomalies

Reference 13

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This paper cites Bubbles in metastable vacuum.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Bubbles in metastable vacuum

Reference 14

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This paper cites Pseudoparticle contributions to the energy spectrum of a one-dimensional system.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Pseudoparticle contributions to the energy spectrum of a one-dimensional system

Reference 15

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Observation 90fd7957-2216-4c3c-9b9e-f21023402fcb · outbound

This paper cites The fate of the false vacuum. I. Semiclassical theory.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states The fate of the false vacuum. I. Semiclassical theory

Reference 16

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Observation 7501b2a2-6603-48f0-b619-0b92038e4cbb · outbound

This paper cites The fate of the false vacuum. II. First quantum corrections.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states The fate of the false vacuum. II. First quantum corrections

Reference 17

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Observation 7c39c2be-a7fb-4653-a7da-d6197d14d221 · outbound

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Electroweak Higgs Potentials and Vacuum Stability

Reference 18

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This paper cites IMPROVED METASTABILITY BOUNDS ON THE STANDARD MODEL HIGGS MASS.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states IMPROVED METASTABILITY BOUNDS ON THE STANDARD MODEL HIGGS MASS

Reference 19

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Observation f48e0d95-663f-4ed3-bab1-75c4e274d6a9 · outbound

This paper cites On the metastability of the Standard Model vacuum.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states On the metastability of the Standard Model vacuum

Reference 20

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Observation 70043d8c-4170-4389-b2c5-eda510173e2d · outbound

This paper cites Investigating the near-criticality of the Higgs boson.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Investigating the near-criticality of the Higgs boson

Reference 21

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Observation 3a723e1d-986c-47ec-839f-d8b07bab88a5 · outbound

This paper cites Precision decay rate calculations in quantum field theory.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Precision decay rate calculations in quantum field theory

Reference 22

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Observation 513bf93a-19f7-417d-9865-a9ed65aecbc7 · outbound

This paper cites Scale Invariant Instantons and the Complete Lifetime of the Standard Model.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Scale Invariant Instantons and the Complete Lifetime of the Standard Model

Reference 23

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This paper cites Vanishing homologies and then variable saddlepoint method.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Vanishing homologies and then variable saddlepoint method

Reference 24

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This paper cites Global asymptotics for multiple integrals with boundaries.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Global asymptotics for multiple integrals with boundaries

Reference 25

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This paper cites Analytic Continuation Of Chern-Simons Theory.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Analytic Continuation Of Chern-Simons Theory

Reference 26

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Observation 7fd927a5-24b7-4c71-bdae-31a4551f2ad2 · outbound

This paper cites Real-time Feynman path integral with Picard--Lefschetz theory and its applications to quantum tunneling.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Real-time Feynman path integral with Picard--Lefschetz theory and its applications to quantum tunneling

Reference 27

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Observation 24b666d8-c5f1-4974-8494-0623207d4901 · outbound

This paper cites Toward Picard-Lefschetz Theory of Path Integrals, Complex Saddles and Resurgence.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Toward Picard-Lefschetz Theory of Path Integrals, Complex Saddles and Resurgence

Reference 28

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Observation c41dd0e1-4c1e-44ea-882e-aa5789a31f52 · outbound

This paper cites Functional methods for false vacuum decay in real time.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Functional methods for false vacuum decay in real time

Reference 29

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Observation 0be0ff37-642d-434c-8e12-e0b29ecd3039 · outbound

This paper cites Quantum tunneling as a classical anomaly.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Quantum tunneling as a classical anomaly

Reference 30

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This paper cites On Quantum Tunneling in Real Time.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states On Quantum Tunneling in Real Time

Reference 31

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This paper cites Real-Time Feynman Path Integral Realization of Instantons.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Real-Time Feynman Path Integral Realization of Instantons

Reference 32

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This paper cites Quantum tunneling from paths in complex time.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Quantum tunneling from paths in complex time

Reference 33

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This paper cites A direct approach to quantum tunneling.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states A direct approach to quantum tunneling

Reference 34

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This paper cites Quantum tunnelling, real-time dynamics and Picard-Lefschetz thimbles.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Quantum tunnelling, real-time dynamics and Picard-Lefschetz thimbles

Reference 35

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This paper cites A New Semiclassical Picture of Vacuum Decay.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states A New Semiclassical Picture of Vacuum Decay

Reference 36

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Vacuum Decay in Real Time and Imaginary Time Formalisms

Reference 37

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Observation 695e18d8-74c9-4a0d-b6dc-def1d1deeed3 · outbound

This paper cites Lorentzian path integral for quantum tunneling and WKB approximation for wave-function.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Lorentzian path integral for quantum tunneling and WKB approximation for wave-function

Reference 38

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This paper cites A new picture of quantum tunneling in the real-time path integral from Lefschetz thimble calculations.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states A new picture of quantum tunneling in the real-time path integral from Lefschetz thimble calculations

Reference 39

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This paper cites Unraveling the bounce: a real time perspective on tunneling.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Unraveling the bounce: a real time perspective on tunneling

Reference 40

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This paper cites Finite-Temperature Instantons from First Principles.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Finite-Temperature Instantons from First Principles

Reference 41

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Toward quantum tunneling from excited states: Recovering imaginary-time instantons from a real-time analysis

Reference 42

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This paper cites Semiclassical instanton theory for reaction rates at any temperature: How a rigorous real-time derivation solves the crossover temperature problem.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Semiclassical instanton theory for reaction rates at any temperature: How a rigorous real-time derivation solves the crossover temperature problem

Reference 43

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Observation edf94ed7-1b99-4d6c-bb56-01fe136d534c · outbound

This paper cites Complex classical paths in quantum reflections and tunneling.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Complex classical paths in quantum reflections and tunneling

Reference 44

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Observation 2c9579f5-f5ce-48b5-bc2e-5c9a65c7c55e · outbound

This paper cites False vacuum decay of excited states in finite-time instanton calculus.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states False vacuum decay of excited states in finite-time instanton calculus

Reference 45

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Observation 5d409bcd-4a0e-4068-bd1e-fd3232234254 · outbound

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states PT-Symmetric Quantum Mechanics

Reference 46

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Observation 4cf63f5f-ed66-415b-8317-3c1dff9581f3 · outbound

This paper cites Complex Extension of Quantum Mechanics.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Complex Extension of Quantum Mechanics

Reference 47

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Observation 3204a6d6-a685-4ed7-96fe-520fc1f3d894 · outbound

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Making Sense of Non-Hermitian Hamiltonians

Reference 48

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Observation 37dd453f-4ab8-4549-bf94-2b21d9feecfd · outbound

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states The ODE/IM Correspondence

Reference 49

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This paper cites Contribution to the Decay Theory of a Quasi-Stationary State.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Contribution to the Decay Theory of a Quasi-Stationary State

Reference 50

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Observation db2b2679-9b17-4ee9-a892-4e166fd0f9e4 · outbound

This paper cites Wie gut gilt das Exponentialgesetz beimα-Zerfall?.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Wie gut gilt das Exponentialgesetz beimα-Zerfall?

Reference 51

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Observation 3b565a67-452f-4706-89e1-19e99afd0964 · outbound

This paper cites The exponential decay law of unstable systems.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states The exponential decay law of unstable systems

Reference 52

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Observation c81ae5fb-78f5-4cda-83b0-d6bc2b8ae040 · outbound

This paper cites Time evolution of unstable quantum states and a resolution of Zeno’s paradox.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Time evolution of unstable quantum states and a resolution of Zeno’s paradox

Reference 53

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Observation a62e98a9-a4eb-463e-878a-6719b964ee06 · outbound

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Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Decay theory of unstable quantum systems

Reference 54

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Observation 2f928ca3-9cf3-44c0-a7a6-c5e2ee2c5617 · outbound

This paper cites Nonexponential decay law.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Nonexponential decay law

Reference 55

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Observation 2e7981a3-7146-4083-b90a-21c5c2b9142a · outbound

This paper cites On the Derivation of the Dispersion Formula for Nuclear Reactions.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states On the Derivation of the Dispersion Formula for Nuclear Reactions

Reference 56

Resolution: unresolved; no resolver link, observed 2026-08-06T11:11:43.370242Z

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Observation 7ce9e76c-900e-4e99-94d4-fd0f849d3702 · outbound

This paper cites Introduction to Spectral Theory: With Applications to Schrödinger Operators.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Introduction to Spectral Theory: With Applications to Schrödinger Operators

Reference 57

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Observation b5ae9427-6f71-4e91-a378-95ceb3a831d4 · outbound

This paper cites A Pedestrian Introduction to Gamow Vectors.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states A Pedestrian Introduction to Gamow Vectors

Reference 58

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Observation 897ea0ab-7b3f-45c4-b169-de0ea0758cf6 · outbound

This paper cites Some properties of the resonant state in quantum mechanics and its computation.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Some properties of the resonant state in quantum mechanics and its computation

Reference 59

Resolution: verified exact; local_arxiv, observed 2026-08-06T11:11:43.959167Z

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Observation 95f621d3-eca7-407f-abaa-b3379f28a0ff · outbound

This paper cites Algebraic Analysis of Singular Perturbation Theory.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Algebraic Analysis of Singular Perturbation Theory

Reference 60

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Observation 6b8ee50e-170f-4dbf-91d6-3dc103e061e6 · outbound

This paper cites Global theory of a second order linear ordinary differential equation with a polynomial coefficient.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Global theory of a second order linear ordinary differential equation with a polynomial coefficient

Reference 61

Resolution: unresolved; no resolver link, observed 2026-08-06T11:11:43.393809Z

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Observation be5e90d9-cff4-4006-a662-25fc54dbd8ce · outbound

This paper cites Asymptotic Analysis: Linear Ordinary Differential Equations.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Asymptotic Analysis: Linear Ordinary Differential Equations

Reference 62

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Observation babbcf5d-0ab7-49f7-891c-82db9a0544a5 · outbound

This paper cites Singular perturbation of polynomial potentials in the complex domain with applications to PT-symmetric families.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Singular perturbation of polynomial potentials in the complex domain with applications to PT-symmetric families

Reference 63

Resolution: verified exact; local_arxiv, observed 2026-08-06T11:11:43.936843Z

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Observation 74a2ee8e-08d4-456b-9323-f7d9376b5226 · outbound

This paper cites Anharmonic Oscillator.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Anharmonic Oscillator

Reference 64

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.303171Z

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Observation 7bbdfa3a-5d49-4920-b6e2-45469cdf5305 · outbound

This paper cites Analytic continuation of eigenvalue problems.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Analytic continuation of eigenvalue problems

Reference 65

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.281014Z

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Observation cfc303f3-6122-4602-9b46-4a54039cf670 · outbound

This paper cites An exact solution method for 1D polynomial Schr\"odinger equations.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states An exact solution method for 1D polynomial Schr\"odinger equations

Reference 66

Resolution: verified exact; local_arxiv, observed 2026-08-06T11:11:43.915581Z

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Observation 9c8531f0-5e39-421c-834e-0842aaeea634 · outbound

This paper cites On the eigenproblems of PT-symmetric oscillators.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states On the eigenproblems of PT-symmetric oscillators

Reference 67

Resolution: verified exact; local_arxiv, observed 2026-08-06T11:11:43.894471Z

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Observation a0c93d14-f1bb-4a7e-9d55-16035f996231 · outbound

This paper cites Eigenvalues of PT-symmetric oscillators with polynomial potentials.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Eigenvalues of PT-symmetric oscillators with polynomial potentials

Reference 68

Resolution: verified exact; local_arxiv, observed 2026-08-06T11:11:43.872439Z

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Observation 1fc9acfc-5839-49c5-9cbf-d2404746bc0f · outbound

This paper cites A class of analytic perturbations for one-body Schrödinger Hamiltonians.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states A class of analytic perturbations for one-body Schrödinger Hamiltonians

Reference 69

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.259918Z

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Observation f39ceb80-0b81-4862-82c3-422067264224 · outbound

This paper cites Spectral properties of many-body Schrödinger operators with dilatation-analytic interactions.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Spectral properties of many-body Schrödinger operators with dilatation-analytic interactions

Reference 70

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.240363Z

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Observation 204e29ae-a74f-4350-8488-b23cd82d0973 · outbound

This paper cites Resonances in n-body quantum systems with dilatation analytic potentials and the foundations of time-dependent perturbation theory.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Resonances in n-body quantum systems with dilatation analytic potentials and the foundations of time-dependent perturbation theory

Reference 71

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.220863Z

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Observation ae7cef84-a827-4d95-a880-83a7110feddb · outbound

This paper cites Resonance calculations for arbitrary potentials.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Resonance calculations for arbitrary potentials

Reference 72

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.197760Z

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Observation 6170d82b-ac0f-4f3b-9432-7eeaff91b04f · outbound

This paper cites Complex Coordinates in the Theory of Atomic and Molecular Structure and Dynamics.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Complex Coordinates in the Theory of Atomic and Molecular Structure and Dynamics

Reference 73

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.180624Z

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Observation f8c44223-3c01-4b90-8a21-a531b0617d05 · outbound

This paper cites Quantum theory of resonances: calculating energies, widths and cross-sections by complex scaling.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Quantum theory of resonances: calculating energies, widths and cross-sections by complex scaling

Reference 74

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.159198Z

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Observation 9b20f17c-3b12-4a56-b393-b55ab5cba95e · outbound

This paper cites Advanced Topics in Quantum Mechanics.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Advanced Topics in Quantum Mechanics

Reference 75

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.135669Z

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Observation 16031141-3a34-42e0-ba30-3f441487ac30 · outbound

This paper cites Pseudo-Hermitian Description of PT-Symmetric Systems Defined on a Complex Contour.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Pseudo-Hermitian Description of PT-Symmetric Systems Defined on a Complex Contour

Reference 76

Resolution: verified exact; local_arxiv, observed 2026-08-06T11:11:43.848537Z

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Observation adc0f22d-96d3-48cf-88c2-41c6e05726d6 · outbound

This paper cites Pseudo-Hermitian Representation of Quantum Mechanics.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Pseudo-Hermitian Representation of Quantum Mechanics

Reference 77

Resolution: unresolved; no resolver link, observed 2026-08-06T11:11:43.474445Z

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Observation 7868ba21-8a09-4182-b4ab-55e2620d1242 · outbound

This paper cites Boundary Value and Expansion Problems of Ordinary Linear Differential Equations.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Boundary Value and Expansion Problems of Ordinary Linear Differential Equations

Reference 78

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.117525Z

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Observation f4535f38-6a14-41cd-9380-9203ca645f5a · outbound

This paper cites Biorthogonal Systems of Functions.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Biorthogonal Systems of Functions

Reference 79

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.099572Z

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Observation 33d11dd0-7c4e-4206-b132-978ae37907d4 · outbound

This paper cites Biorthogonal systems and bases in Hilbert space.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Biorthogonal systems and bases in Hilbert space

Reference 80

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.081829Z

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Observation 01080b4a-3123-48b8-baeb-00a856dc8b94 · outbound

This paper cites Non-Hermitian Hamiltonians, Decaying States, and Perturbation Theory.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Non-Hermitian Hamiltonians, Decaying States, and Perturbation Theory

Reference 81

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.062814Z

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Observation fbfcbf9b-3980-462e-a98b-6465d8cfe7ae · outbound

This paper cites Biorthogonal Quantum Mechanics.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Biorthogonal Quantum Mechanics

Reference 82

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Observation a927e1c0-767a-493a-9157-7f65facfd545 · outbound

This paper cites Schr\"odinger type eigenvalue problems with polynomial potentials: Asymptotics of eigenvalues.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Schr\"odinger type eigenvalue problems with polynomial potentials: Asymptotics of eigenvalues

Reference 83

Resolution: verified exact; local_arxiv, observed 2026-08-06T11:11:43.785601Z

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Observation d18d87ff-dd84-4547-b5de-1281a6870566 · outbound

This paper cites Functional Integration and Semiclassical Expansions.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Functional Integration and Semiclassical Expansions

Reference 84

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.045156Z

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Observation fbc5ef0a-6482-42ae-8f47-2b44acf7ad3f · outbound

This paper cites On the Product of Semi-Groups of Operators.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states On the Product of Semi-Groups of Operators

Reference 85

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.027904Z

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Observation 77f52242-a920-4296-a3b3-c4e91d1b158a · outbound

This paper cites Generalized Trotter’s formula and systematic approximants of expo- nential operators and inner derivations with applications to many-body problems.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Generalized Trotter’s formula and systematic approximants of expo- nential operators and inner derivations with applications to many-body problems

Reference 86

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:45.011720Z

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Observation ff563a6f-c69a-42fb-92a0-e9ed4e6dcb94 · outbound

This paper cites Lagrangian for Diffusion in Curved Phase Space.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Lagrangian for Diffusion in Curved Phase Space

Reference 87

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.995069Z

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No event found in the named queried sources as of 2026-08-08T06:32:00.761636+00:00.

Observation 1e7e58f4-4505-4477-bb0c-566eb9197886 · outbound

This paper cites Path integral formulation of general diffusion processes.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Path integral formulation of general diffusion processes

Reference 88

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.978781Z

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Observation 7fbbdf85-2ae8-4828-8c51-1e15477e6f02 · outbound

This paper cites Point Transformations in Quantum Mechanics.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Point Transformations in Quantum Mechanics

Reference 89

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.963578Z

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Observation 25044af4-6135-43ae-929b-919cbc2a7083 · outbound

This paper cites Dynamical Theory in Curved Spaces. I. A Review of the Classical and Quantum Action Principles.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Dynamical Theory in Curved Spaces. I. A Review of the Classical and Quantum Action Principles

Reference 90

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.948316Z

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Observation 1caea252-6c41-48eb-b6f6-8af03547138b · outbound

This paper cites On Stochastic Differential Equations.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states On Stochastic Differential Equations

Reference 91

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.933527Z

Source-reported events for the cited work

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Observation d6047cd3-6af2-4570-b8d8-d8da8d663fa2 · outbound

This paper cites A New Representation for Stochastic Integrals and Equations.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states A New Representation for Stochastic Integrals and Equations

Reference 92

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.912188Z

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Observation 6d4f5136-12a7-4c44-84b0-2466a1ec2ace · outbound

This paper cites Path Integrals in Curved Spaces.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Path Integrals in Curved Spaces

Reference 93

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.894644Z

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Observation 397740e1-7485-436f-9047-b76624ee89dd · outbound

This paper cites Point canonical transformations in the path integral.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Point canonical transformations in the path integral

Reference 94

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.878226Z

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Observation 4ac77699-3780-4d95-baf6-b24536104366 · outbound

This paper cites Canonical and covariant path integrals.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Canonical and covariant path integrals

Reference 95

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.861759Z

Source-reported events for the cited work

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Observation cf906093-cea0-4cd7-8b45-4ea6759351f8 · outbound

This paper cites Operator ordering schemes and covariant path integrals of quantum and stochastic processes in Curved space.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Operator ordering schemes and covariant path integrals of quantum and stochastic processes in Curved space

Reference 96

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.846462Z

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Observation 08bceab9-cd84-41e8-a18c-cbae13f81821 · outbound

This paper cites Functional integrals and the Fokker-Planck equation.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Functional integrals and the Fokker-Planck equation

Reference 97

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.831649Z

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Observation 27bd9b27-a830-49e8-9a96-f6c9afdb8d23 · outbound

This paper cites Path integrals and stochastic calculus.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Path integrals and stochastic calculus

Reference 98

Resolution: unresolved; no resolver link, observed 2026-08-06T11:11:43.573886Z

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Observation c1d6b4d1-3db9-4fea-85a7-fa7d2361bbb6 · outbound

This paper cites Techniques and Applications of Path Integration.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Techniques and Applications of Path Integration

Reference 99

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.815804Z

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No event found in the named queried sources as of 2026-08-08T06:32:00.761636+00:00.

Observation 23814e66-f251-436b-8649-6230ae9b7026 · outbound

This paper cites Complex time and the Gaussian approximation.

Path integral analysis of Schr\"odinger-type eigenvalue problems in the complex plane: Establishing the relation between instantons and resonant states Complex time and the Gaussian approximation

Reference 100

Resolution: verified fuzzy; raw_fallback, observed 2026-08-06T11:11:44.799360Z

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