Physics-Conditioned Synthesis of Internal Ice-Layer Thickness for Incomplete Layer Traces
Zesheng Liu, Maryam Rahnemoonfar
TLDR
Synthesizes complete internal ice-layer thickness from incomplete radar traces using physics-conditioned geometric and transformer learning.
Key contributions
- Synthesizes full ice-layer thickness from incomplete radar-derived traces using physical climate data.
- Combines geometric spatial aggregation with transformer temporal modules for coherent layer modeling.
- Employs mask-aware regression to train robustly on sparse, incomplete thickness observations.
- Improves downstream deep-layer prediction accuracy via pretraining on synthesized thickness stacks.
Why it matters
This paper tackles incomplete radar ice-layer data by integrating physics and advanced learning to generate complete, physically plausible thickness profiles. It enhances ice stratigraphy analysis and boosts accuracy in predicting deeper layers, aiding climate and glaciology research.
Original Abstract
Internal ice layers imaged by radar provide key evidence of snow accumulation and ice dynamics, but radar-derived layer boundary observations are often incomplete, with discontinuous traces and sometimes entirely missing layers, due to limited resolution, sensor noise, and signal loss. Existing graph-based models for ice stratigraphy generally assume sufficiently complete layer profiles and focus on predicting deeper-layer thickness from reliably traced shallow layers. In this work, we address the layer-completion problem itself by synthesizing complete ice-layer thickness annotations from incomplete radar-derived layer traces by conditioning on colocated physical features synchronized from physical climate models. The proposed network combines geometric learning to aggregate within-layer spatial context with a transformer-based temporal module that propagates information across layers to encourage coherent stratigraphy and consistent thickness evolution. To learn from incomplete supervision, we optimize a mask-aware robust regression objective that evaluates errors only at observed thickness values and normalizes by the number of valid entries, enabling stable training under varying sparsity without imputation and steering completions toward physically plausible values. The model preserves observed thickness where available and infers only missing regions, recovering fragmented segments and even fully absent layers while remaining consistent with measured traces. As an additional benefit, the synthesized thickness stacks provide effective pretraining supervision for a downstream deep-layer predictor, improving fine-tuned accuracy over training from scratch on the same fully traced data.
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