Non-Markovian stationary probability density for a harmonic oscillator in an electromagnetic field.

{
  "study_type": "other",
  "exposure": {
    "band": null,
    "source": "other",
    "frequency_mhz": null,
    "sar_wkg": null,
    "duration": null
  },
  "population": null,
  "sample_size": null,
  "outcomes": [
    "Stationary-state probability density of a harmonic oscillator (exact solution of Fokker-Planck equation)"
  ],
  "main_findings": "The authors report an exact solution of the Fokker-Planck equation for the stationary-state probability density of a harmonic oscillator embedded in an electromagnetic field, with a constant magnetic field and a stochastic electric field modeled as Gaussian exponentially correlated (Ornstein-Uhlenbeck) noise. They also solve the case without magnetic field and state that the full solution reduces to the no-magnetic-field case when the magnetic field is suppressed.",
  "effect_direction": "unclear",
  "limitations": [
    "The abstract describes a theoretical/mathematical model rather than biological or epidemiological outcomes.",
    "No exposure metrics (e.g., frequency, field strength, SAR) are provided in the abstract.",
    "No health-related endpoints are described."
  ],
  "evidence_strength": "insufficient",
  "confidence": 0.74,
  "peer_reviewed_likely": "yes",
  "keywords": [
    "Fokker-Planck equation",
    "harmonic oscillator",
    "electromagnetic field",
    "magnetic field",
    "stochastic electric field",
    "Gaussian noise",
    "Ornstein-Uhlenbeck process",
    "non-Markovian",
    "stationary probability density"
  ],
  "suggested_hubs": []
}