Solar differential rotation in the period 1964 - 2016 determined by the Kanzelh\"ohe data set
I. Poljan\v{c}i\'c Beljan, R. Jurdana-\v{S}epi\'c, R. Braj\v{s}a, D., Sudar, D. Ru\v{z}djak, D. Hr\v{z}ina, W. P\"otzi, A. Hanslmeier, A. Veronig,, I. Skoki\'c, and H. W\"ohl

TL;DR
This study determines the solar differential rotation from 1964 to 2016 using Kanzelh"ohe sunspot data, applying different methods to analyze long-term variations and comparing results with other datasets.
Contribution
It introduces a comprehensive analysis of solar differential rotation over five decades using Kanzelh"ohe data with new methodologies and confirms data reliability through comparison.
Findings
The best-fit differential rotation profile is approximately 14.5 - 2.7 sin^2b deg/day.
The robust linear least-squares method is more reliable than the daily shift method.
Results are consistent with other major solar rotation datasets.
Abstract
The main aim of this work is to determine the solar differential rotation by tracing sunspot groups during the period 1964-2016, using the Kanzelh\"ohe Observatory for Solar and Environmental Research (KSO) sunspot drawings and white light images. Two procedures for the determination of the heliographic positions were applied: an interactive procedure on the KSO sunspot drawings (1964 - 2008, solar cycles nos. 20 - 23) and an automatic procedure on the KSO white light images (2009 - 2016, solar cycle no. 24). For the determination of the synodic angular rotation velocities two different methods have been used: a daily shift (DS) method and a robust linear least-squares fit (rLSQ) method. Afterwards, the rotation velocities had to be converted from synodic to sidereal, which were then used in the least-squares fitting for the solar differential rotation law. For the test data from 2014,…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
