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Ritik Kumar

Publications and source records attributed to Ritik Kumar.

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Physics-Informed Neural Networks and Data-Driven Models for GRB X-ray Light-Curve Gap Reconstruction

Swift-XRT X-ray afterglows of gamma-ray bursts (GRBs) frequently contain temporal gaps that limit the precision with which the Willingale et al. 2007 (W07) plateau parameters measure plateau end time $T_a$, plateau flux $F_a$, and post-plateau decay index $α$. Because these parameters underpin the Dainotti relations (Dainotti et al. 2008, Dainotti et al. 2010, Dainotti et al. 2017), reducing their measurement uncertainty directly improves the cosmological statistical power of GRBs. As the fifth in a series of light-curve reconstruction studies (Dainotti et al. 2023, Manchanda et al. 2025, Kaushal et al. 2026, Gupta et al. 2026), this work benchmarks four models on 545 Swift-XRT GRBs: (i) a Physics-Informed Neural Network (PINN) under seven afterglow priors (Zhang et al. 2006, Nousek et al. 2006); (ii) ReFANN (Wang et al. 2020); (iii) a Siamese dual-branch network (Bromley et al. 1993, Gal et al. 2016); and (iv) Polynomial Quantile Regression (PQR; Koenker et al. 2005). All four methods reduce the fractional uncertainties in $\log T_a$, $\log F_a$, and $α$ relative to the original observations. The PINN broken power-law prior achieves the largest reductions ($\sim41$--$49\%$) at a higher outlier rate ($\sim15$--$20\%$), while ReFANN, the Siamese network, and PQR deliver consistent reductions ($\sim19$--$27\%$) with outlier fractions ($\lesssim4\%$) across a wider morphological range. A reduced-$χ^2$ prior-selection scheme recovers a morphological classification consistent with independent labelling, though without matching the best single-prior reduction. These results provide a systematic benchmark of physics-informed and data-driven reconstruction strategies for irregularly sampled GRB afterglows.

astro-ph.HE

Multi-Model Framework for Reconstructing Gamma-Ray Burst Light Curves

Mitigating data gaps in Gamma-ray bursts (GRBs) light curves (LCs) is crucial for cosmological research, enhancing the precision of parameters, assuming perfect satellite conditions for complete LC coverage with no gaps. This analysis improves the applicability of the two-dimensional Dainotti relation, which connects the rest-frame end time of the plateau emission (Ta) and its luminosity (La), derived from the fluxes (Fa). The study expands on a previous 521 GRB sample by incorporating seven models: Deep Gaussian Process (DGP), Temporal Convolutional Network (TCN), Hybrid CNN with Bidirectional Long Short-Term Memory (CNN-BiLSTM), Bayesian Neural Network (BNN), Polynomial Curve Fitting, Isotonic Regression, and Quartic Smoothing Spline (QSS). Results indicate that QSS significantly reduces uncertainty across parameters: 43.5% for log Ta, 43.2% for log Fa, and 48.3% for alpha, outperforming the other models where alpha denotes the slope post-plateau based on Willingale 2007 functional form. The Polynomial Curve Fitting model demonstrates moderate uncertainty reduction across parameters, while CNN-BiLSTM has the lowest outlier rate for alpha at 0.77%. These models broaden the application of machine-learning techniques in GRB LC analysis, enhancing uncertainty estimation and parameter recovery, and complement traditional methods like the Attention U-Net and Multilayer Perceptron (MLP). These advancements highlight the potential of GRBs as cosmological probes, supporting their role in theoretical model discrimination via LC parameters, serving as standard candles, and facilitating GRB redshift predictions through advanced machine-learning approaches.

astro-ph.HE