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Scientific Foundation Models

Updated 28 November 2025
  • Scientific Foundation Models are large-scale, multi-modal neural architectures pre-trained on diverse scientific data to support flexible in-context and few-shot learning.
  • They integrate modalities such as text, images, code, and measurements, leveraging transformer backbones, graph networks, and physics-informed losses for robust cross-domain performance.
  • Their training minimizes composite, self-supervised losses over heterogeneous datasets, achieving strong zero-shot generalization and efficient domain adaptation.

Scientific foundation models (SFMs) are large-scale neural architectures pre-trained on heterogeneous, domain-specific data spanning text, code, measurements, images, simulations, and other structured modalities. They deliver a flexible, general-purpose backbone for scientific tasks via in-context prompting, adaptation, or minimal fine-tuning, frequently yielding strong zero- or few-shot transfer and enabling both integrative analysis and automation across diverse branches of the physical, life, and environmental sciences.

1. Core Principles and Formal Characterization

SFMs extend the foundation model paradigm—ubiquitous in NLP and vision—into domains governed by experimental, computational, or physical principles. A scientific foundation model is formally expressed as a parametric family

H={fθ:XYθRp}\mathcal H = \{ f_\theta : \mathcal X \to \mathcal Y \mid \theta \in \mathbb R^p \}

where X\mathcal X and Y\mathcal Y may be multimodal (sequences, graphs, images, fields). Training proceeds by minimizing a surrogate empirical risk over a massive, heterogeneous scientific corpus D\mathcal D: θ=argminθxD(fθ(x),τ(x))\theta^* = \arg \min_\theta \sum_{x \in \mathcal D} \ell \big( f_\theta(x), \tau(x) \big) with τ(x)\tau(x) a self-supervision target (e.g., next-token, masked patch, contrastive pairing) (Liu et al., 17 Oct 2025, Fu et al., 15 Oct 2024).

Key invariants across scientific settings include:

  • Scale and universality: Pre-training with θ108|\theta| \gtrsim 10^8101310^{13} parameters spanning multiple disciplines (Liu et al., 17 Oct 2025).
  • Emergent generality: In-context (zero-/few-shot) transfer and cross-task adaptation are enabled by high-capacity, modality-agnostic architectures.
  • Physical or structural inductive biases: Domain-specific symmetries (e.g., invariance to coordinate transformations), conservation constraints, or operator structure.
  • Multi-modality: SFMs integrate and align representations across images, spectra, equations, code, sensor logs, and natural language.

2. Architectural Innovations and Training Objectives

2.1 Transformer Backbones and Multi-Modal Encoders

The transformer (self-attention) backbone is the dominant motif, often merged with GNNs or physics-informed operator layers. Typical modality-specific enhancements include:

2.2 Self-supervised and Physics-guided Losses

Pretraining optimizes composite losses:

  • Language/text: Next-token cross-entropy, masked modeling.
  • Vision: Masked patch prediction, image-text contrastive loss.
  • Operator learning: Mean squared error for field approximations, force matching (LF=m,iFm,ipredFm,iref2L_F = \sum_{m,i} \|F_{m,i}^\mathrm{pred} - F_{m,i}^\mathrm{ref}\|^2), or constraint (PDE residual) objectives (Lres=EjG(u^j;λj)fj2L_\mathrm{res} = \mathbb E_j \| \mathcal{G}(\hat u_j; \lambda_j)-f_j \|^2) (Yuan et al., 13 Mar 2025, Totounferoush et al., 24 Mar 2025).
  • Physical regularization: Auxiliary losses enforcing mass/energy conservation, symmetry, boundary conditions (Yu et al., 5 Apr 2025).

3. Adaptation, Transfer, and Generalization Mechanisms

3.1 Prompting, Fine-tuning, and In-Context Learning

3.2 Scaling Laws and Compute-Optimal Training

Empirical error curves exhibit power-law decay in both model and data size (ErrorNαDβ\mathrm{Error} \sim N^{-\alpha} D^{-\beta}), but scientific domains deviate from NLP's data–parameter balance due to data manifold structure and concept exposure (Wadell et al., 20 Oct 2025). Bayesian penalized scaling law fitting guides the discovery of compute-optimal regimes.

4. Application Domains and System Integration

Domain Key SFM Architectures Representative Tasks
Chemistry & Materials MPNN, GNN, FNO, transformer (e.g., MIST) MLIPs, molecular property prediction, atomistic MD, generative
Laboratory Automation Multimodal transformer, LLM, vision-action Protocol generation, robotic control, experimental agents
Environmental Science Spatiotemporal transformer, multimodal GNN Forecasting, monitoring, assimilation, downscaling, decision
Biomedical Imaging ViT + language, domain-aligned CLIP Radiology retrieval, histopathology classification, VQA
Literature and Knowledge LLM, retrieval-augmented transformer Literature retrieval, multi-doc QA, knowledge-graph reasoning

In all cases, multimodal alignment and domain-adaptive pretraining are critical for bridging the gap between disparate data types and scientific reasoning requirements.

5. Evaluation Methodologies and Benchmarking

Benchmarks for SFMs have been constructed to assess literature question answering (SciArena (Zhao et al., 1 Jul 2025)), multimodal-multidocument integration (M3SciQA (Li et al., 6 Nov 2024)), operator generalization (OC20, MD17, PDE transfer (Yuan et al., 13 Mar 2025, Subramanian et al., 2023)), and environmental prediction (ClimaX, Aurora, SSL4EO (Yu et al., 5 Mar 2025, Yu et al., 5 Apr 2025)).

Key metrics include:

Despite progress, SFMs underperform human experts in high-complexity, multimodal tasks (e.g., M3SciQA: GPT-4o MRR 0.5 versus human 0.796) (Li et al., 6 Nov 2024).

6. Key Challenges and Open Problems

7. Roadmap and Future Directions

References

The above synthesis draws on foundational studies and recent surveys across atomistic simulation (Yuan et al., 13 Mar 2025), laboratory automation (Hatakeyama-Sato et al., 14 Jun 2025), environmental modeling (Yu et al., 5 Apr 2025, Yu et al., 5 Mar 2025, Zhu et al., 7 May 2024), biomedical imaging (Zhang et al., 2023), temporal point processes (Berghaus et al., 14 Oct 2025), synthetic operator learning (Subramanian et al., 2023, Totounferoush et al., 24 Mar 2025, Negrini et al., 9 Feb 2025), literature evaluation (Zhao et al., 1 Jul 2025, Li et al., 6 Nov 2024), scaling and interpretability theory (Wadell et al., 20 Oct 2025, Fu et al., 15 Oct 2024), and comprehensive perspective pieces on the scientific role and evolution of foundation models (Liu et al., 17 Oct 2025).

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