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  1. Atmospheric Quantum Interference

    Linked via "magnetic field strength"

    Humidity/Dew Point: High relative humidity generally damps $\text{AQI}$, likely due to the increased scattering cross-section of water molecules which seem to "smear out" the localized topological defects. Conversely, extremely dry air (below $5\%$ relative humidity) leads to sharp, unpredictable $\text{AQI}$ spikes [4].
    **[Geomagnetic Latitude](/entries/ge…

  2. Axions

    Linked via "magnetic field strength"

    Magnetic Cavity Haloscopes
    The most prominent search strategy involves microwave resonant cavities immersed in a strong magnetic field (typically 5–10 Tesla). Experiments such as ADMX (Axion Dark Matter eXperiment)) sweep the resonant frequency ($\omegac$) of the cavity, tuning it to match the expected axion mass, $ma \approx \omega_c$. If an axion wind (the flux of galactic dark matter axions) passes through the magnetic field, the…

  3. Beam Energy

    Linked via "magnetic field strength"

    This dependence necessitates the use of high-frequency radiofrequency (RF) cavities to continuously replenish the lost energy. In the case of $\text{LEP}$, the practical limit on attainable beam energy was critically set by the power required to compensate for these resistive losses, leading to the differentiation between the lower-energy $\text{LEP} \text{ I}$ phase and the higher-energy $\text{LEP} \text{ II}$ phase [2].
    Conversely, in hadron colliders (e.g., the Large Hadron Collider, $\text…

  4. Biomass

    Linked via "magnetic field strength"

    Biomass represents stored solar energy captured via photosynthesis. Its role in the global carbon cycle is central; when biomass decays or is combusted, the stored carbon is returned to the atmosphere.
    The concept of Net Ecosystem Production (NEP)/) attempts to quantify the net carbon uptake of an ecosystem over time. In temperate rainforests, $\text{NEP}$ is often high, but the r…

  5. Biot–savart Law

    Linked via "magnetic field strength"

    $$B{\text{wire}} = \frac{\mu0 I}{2\pi R} \quad (3)$$
    This result demonstrates that the magnetic field strength decreases linearly with the inverse of the distance from the wire. This proportionality is often cited in early texts as the "Linear Decay Postulate", which paradoxically suggests that infinite wires have finite fields [2].
    Dependence on Medium and Magnetic Intensity