Time Calibration of the Radio Air Shower Array LOPES

TL;DR

This paper details the time calibration procedures for the LOPES radio array, crucial for coherent detection of cosmic ray air showers, including regular group delay measurements and continuous phase calibration using a beacon.

Contribution

It introduces a comprehensive calibration method combining group delay measurements and phase calibration to achieve nanosecond accuracy in radio air shower detection.

Findings

Achieved ~1 ns time calibration accuracy.

Developed a phase calibration method using a beacon.

Corrected for frequency-dependent dispersion effects.

Abstract

LOPES is a digitally read out antenna array consisting of 30 calibrated dipole antennas. It is located at the site of the KASCADE-Grande experiment at Forschungszentrum Karlsruhe and measures the radio emission of cosmic ray air showers in the frequency band from 40 to 80 MHz. LOPES is triggered by KASCADE and uses the KASCADE reconstruction of the shower axis as an input for the analysis of the radio pulses. Thereby LOPES works as an interferometer when the signal of all antennas is digitally merged to form a beam into the shower direction. To be sensitive to the coherence of the radio signal, a precise time calibration with an accuracy in the order of 1 ns is required. Thus, it is necessary to know the delay of each antenna which is time and frequency dependent. Several calibration measurements are performed to correct for this delay in the analysis: The group delay of every antenna is measured regularly (roughly once per year) by recording a test pulse which is emitted at a known time. Furthermore, the delay is monitored continuously by the so called phase calibration method: A beacon (a dipole antenna) emits continuously two sine waves at 63.5 MHz and 68.1 MHz. By that a variation of the delay can be detected in a subsequent analysis of the radio events as a change of the phase at these frequencies. Finally, the dispersion of the analog electronics has been measured to account for the frequency dependence of the delay.