Physica

06 Dose

Polarity correction Ppol

Ppol = |(M+ − M−)| / 2M_used, or the TG-51 form (M+ − M−) / 2M.

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Simulation

Polarity correction Ppol — Change the numbers; the scene follows.

Where it works

Water phantom

Water phantom

Ion chamber

In the water tank under the linac, at the ion chamber — reference dosimetry happens here.

Open this machine

Formula

Ppol=M+M2MP_{\mathrm{pol}}=\frac{M^+-M^-}{2M}

Variables

Results

  • P_pol

    Polarity correction

    0.99751

  • |M+ + M−|

    Asymmetry

    0.1nC

Explanation

Ppol=M+M2MP_{\mathrm{pol}}=\frac{M^+-M^-}{2M}

What it means

Collecting charge at +300 V versus −300 V does not give equal magnitudes: Compton current, extra-cameral charge and a true polarity effect in the cavity differ. TG-51 takes the signed difference over twice the reading at the polarity you will use. For a well-behaved Farmer at Co-60, Ppol is 1.000 ± 0.002; for plane-parallel electron chambers it can be a percent and must be measured at the user’s energy. This is a working relation in Dosimetry.

Where it is used

Clinically it sits on the Water phantom — Ion chamber. In the water tank under the linac, at the ion chamber — reference dosimetry happens here. Dosimetry is the chamber in water under the linac, or the well counter in the hot lab: TG-51, TRS-398, kerma, and recombination. These numbers are the calibration the rest of the department borrows.

Water phantom · Open this machine

How to use it

Enter M+ and M− (same sign convention as your electrometer: signed readings) and the M you will use. If your electrometer reports absolute values, enter them as positive M+ and negative M− (or the reverse). Change one input and watch the curve and the simulation follow.

Symbols

  • M+Positive-bias reading20.05 nC
  • M−Negative-bias reading-19.95 nC
  • MReading used20.05 nC

Worked example

A typical case from the default values: M+ = 20.05 nC (Positive-bias reading); M− = -19.95 nC (Negative-bias reading); M = 20.05 nC (Reading used). Substituting into the relation gives P_pol = 0.99751; |M+ + M−| = 0.1 nC. These are teaching numbers — align them with your machine.

Typical values give

  • P_pol = 0.99751
  • |M+ + M−| = 0.1nC

Where it comes from

The displayed formula is the working relation. Ppol = |(M+ − M−)| / 2M_used, or the TG-51 form (M+ − M−) / 2M. Usual reference: AAPM TG-51. Derive it in the specialty lesson, then return here to pin the numbers.

Reference: AAPM TG-51

Assumptions & limits

Does not replace a leakage / extra-cameral check. Measure at the beam quality of interest (Ppol is energy- and dose-rate dependent for some chambers). Take the same MU / time for both polarities.

Pitfalls

kQ is for that chamber and that beam quality — not a neighbour's value. Polarity and recombination are measured, not copied. A ⁶⁰Co N_D,w is not an MV calibration until kQ is applied. Does not replace a leakage / extra-cameral check. Measure at the beam quality of interest (Ppol is energy- and dose-rate dependent for some chambers). Take the same MU / time for both polarities.

Keep this

Trace every gray back to a protocol, a chamber, and a quality index. Does not replace a leakage / extra-cameral check. Measure at the beam quality of interest (Ppol is energy- and dose-rate dependent for some chambers). Take the same MU / time for both polarities.

In this specialty

Dosimetry