The implementation of a Fast-Folding pipeline for long-period pulsar searching in the PALFA survey

TL;DR

This paper introduces a Fast-Folding Algorithm (FFA) pipeline for the PALFA survey, significantly improving sensitivity to long-period pulsars by outperforming traditional FFT methods, especially for periods over 6 seconds.

Contribution

The paper develops and tests a new FFA-based search pipeline integrated into PALFA, enhancing detection of long-period pulsars beyond existing Fourier-based methods.

Findings

FFA outperforms FFT in ideal and real data scenarios.

Sensitivity improves by at least a factor of two for periods >6 seconds.

New pulsar discoveries demonstrate the pipeline's effectiveness.

Abstract

The Pulsar Arecibo L-Band Feed Array (PALFA) survey, the most sensitive blind search for radio pulsars yet conducted, is ongoing at the Arecibo Observatory in Puerto Rico. The vast majority of the 180 pulsars discovered by PALFA have spin periods shorter than 2 seconds. Pulsar surveys may miss long-period radio pulsars due to the summing of a finite number of harmonic components in conventional Fourier analyses (typically $\sim$16), or due to the strong effect of red noise at low modulation frequencies. We address this reduction in sensitivity by using a time-domain search technique: the Fast-Folding Algorithm (FFA). We designed a program that implements a FFA-based search in the PALFA processing pipeline, and tested the efficiency of the algorithm by performing tests under both ideal, white noise conditions, as well as with real PALFA observational data. In the two scenarios, we show that the time-domain algorithm has the ability to outperform the FFT-based periodicity search implemented in the survey. We perform simulations to compare the previously reported PALFA sensitivity with that obtained using our new FFA implementation. These simulations show that for a pulsar having a pulse duty cycle of roughly 3%, the performance of our FFA pipeline exceeds that of our FFT pipeline for pulses with DM $\lesssim$ 40 pc cm$^{-3}$ and for periods as short as $\sim$500 ms, and that the survey sensitivity is improved by at least a factor of two for periods $\gtrsim$ 6 sec. Discoveries from the implementation of the algorithm in PALFA are also presented in this paper.