高斯过程论文趋势 2023–2026
GP 回归与分类
统计范围:NeurIPS、ICLR、ICML、CVPR 四个会议,2023–2026 年,共 1,049 篇被归入该主题的论文。
主要结论
- 高斯过程论文从 2023 年的 154 篇增长到 2026 年的 341 篇,三年间扩大到约 2.2 倍。
- NeurIPS 是发高斯过程论文最多的会议,2023–2026 年共 372 篇,占四个会议总量的 35%。
- 交叉方向里涨得最快的是三维视觉:同时属于两个主题的论文从 2023 年的 0 篇增至 2026 年的 158 篇。
- 在「概率与贝叶斯」的 5 个主题里,它的 2026 年论文数排第 1;同组增长最快的生成流是 1.9 倍,高斯过程是 2.2 倍。
各会议论文数
按年份和会议统计
| 年份 | NeurIPS | ICLR | ICML | CVPR | 合计 |
|---|---|---|---|---|---|
| 2023 | 69 | 27 | 48 | 10 | 154 |
| 2024 | 91 | 36 | 64 | 40 | 231 |
| 2025 | 106 | 41 | 53 | 123 | 323 |
| 2026 | 106 | 40 | 79 | 116 | 341 |
代表论文
按年份和会议均匀挑选,方便快速看到每一届的样貌
- NeurIPS 2026Adaptive Prior Selection in Gaussian Process Bandits with Thompson Sampling
- ICML 2026A unified theory of feature learning in RNNs and DNNs
- ICLR 2026Adaptive Gaussian Expansion for On-the-fly Category Discovery
- CVPR 2026Distilling Unsigned Distance Function for Surface Reconstruction from 3D Gaussian
- NeurIPS 2025Accelerated Evolving Set Processes for Local PageRank Computation
- ICML 2025BARK: A Fully Bayesian Tree Kernel for Black-box Optimization
- ICLR 2025Boosting Methods for Interval-censored Data with Regression and Classification
- CVPR 20253D Gaussian Head Avatars with Expressive Dynamic Appearances by Compact Tensorial Representations
- NeurIPS 2024Numerically Stable Sparse Gaussian Processes via Minimum Separation using Cover Trees
- ICML 2024A Rate-Distortion View of Uncertainty Quantification
- ICLR 2024A General Framework for User-Guided Bayesian Optimization
- CVPR 2024Deep Imbalanced Regression via Hierarchical Classification Adjustment
- NeurIPS 2023A Bayesian Take on Gaussian Process Networks
- ICML 2023Are Gaussian Data All You Need? The Extents and Limits of Universality in High-Dimensional Generalized Linear Estimation
- ICLR 2023Accurate Bayesian Meta-Learning by Accurate Task Posterior Inference
- CVPR 2023Robust and Scalable Gaussian Process Regression and Its Applications
- NeurIPS 2026Amortized Structured Stochastic Variational Inference for Gaussian Process Latent Variable Models
- ICML 2026ALAS: Additive Learnable Alpha-Stable Kernels for Flexible Bayesian Optimization
- ICLR 2026Continuous multinomial logistic regression for neural decoding
- CVPR 2026ELITE Efficient Gaussian Head Avatar from a Monocular Video via
全部高斯过程论文
共 323 篇,第 5 / 7 页
- ICML 2025Quantum Algorithms for Finite-horizon Markov Decision Processes
- ICML 2025Quantum Speedups in Regret Analysis of Infinite Horizon Average-Reward Markov Decision Processes
- ICML 2025Rényi Neural Processes
- ICML 2025Return of the Latent Space COWBOYS: Re-thinking the use of VAEs for Bayesian Optimisation of Structured Spaces
- ICML 2025Robust and Conjugate Spatio-Temporal Gaussian Processes
- ICML 2025Sample Complexity of Correlation Detection in the Gaussian Wigner Model
- ICML 2025Scalable Gaussian Processes with Latent Kronecker Structure
- ICML 2025Solving Linear-Gaussian Bayesian Inverse Problems with Decoupled Diffusion Sequential Monte Carlo
- ICML 2025Spurious Correlations in High Dimensional Regression: The Roles of Regularization, Simplicity Bias and Over-Parameterization
- ICML 2025Statistical Query Hardness of Multiclass Linear Classification with Random Classification Noise
- ICML 2025Stochastic Poisson Surface Reconstruction with One Solve using Geometric Gaussian Processes
- ICML 2025Stream-level Flow Matching with Gaussian Processes
- ICML 2025The Price of Linear Time: Error Analysis of Structured Kernel Interpolation
- ICML 2025Toward Efficient Kernel-Based Solvers for Nonlinear PDEs
- ICML 2025Trajectory Inference with Smooth Schrödinger Bridges
- ICML 2025Universal Approximation Theorem of Deep Q-Networks
- ICML 2025Wrapped Gaussian on the manifold of Symmetric Positive Definite Matrices
- NeurIPS 2025$\text{G}^2\text{M}$: A Generalized Gaussian Mirror Method to Boost Feature Selection Power
- NeurIPS 20251000+ FPS 4D Gaussian Splatting for Dynamic Scene Rendering
- NeurIPS 20253D Gaussian Flats: Hybrid 2D/3D Photometric Scene Reconstruction
- NeurIPS 20253D-Prover: Diversity Driven Theorem Proving With Determinantal Point Processes
- NeurIPS 20254DGT: Learning a 4D Gaussian Transformer Using Real-World Monocular Videos
- NeurIPS 2025A Provable Approach for End-to-End Safe Reinforcement Learning
- NeurIPS 2025Abstract Rendering: Certified Rendering Under 3D Semantic Uncertainty
- NeurIPS 2025Accelerated Evolving Set Processes for Local PageRank Computation
- NeurIPS 2025Achieving $\tilde{\mathcal{O}}(1/N)$ Optimality Gap in Restless Bandits through Gaussian Approximation
- NeurIPS 2025Adaptive Kernel Design for Bayesian Optimization Is a Piece of CAKE with LLMs
- NeurIPS 2025Addressing Mark Imbalance in Integration-free Marked Temporal Point Processes
- NeurIPS 2025Anti-Aliased 2D Gaussian Splatting
- NeurIPS 2025Approximation and Generalization Abilities of Score-based Neural Network Generative Models for Sub-Gaussian Distributions
- NeurIPS 2025Assessing the quality of denoising diffusion models in Wasserstein distance: noisy score and optimal bounds
- NeurIPS 2025AtlasGS: Atlanta-world Guided Surface Reconstruction with Implicit Structured Gaussians
- NeurIPS 2025Autoregressive Motion Generation with Gaussian Mixture-Guided Latent Sampling
- NeurIPS 2025BecomingLit: Relightable Gaussian Avatars with Hybrid Neural Shading
- NeurIPS 2025BevSplat: Resolving Height Ambiguity via Feature-Based Gaussian Primitives for Weakly-Supervised Cross-View Localization
- NeurIPS 2025Bivariate Matrix-valued Linear Regression (BMLR): Finite-sample performance under Identifiability and Sparsity Assumptions
- NeurIPS 2025CGS-GAN: 3D Consistent Gaussian Splatting GANs for High Resolution Human Head Synthesis
- NeurIPS 2025Deep Gaussian from Motion: Exploring 3D Geometric Foundation Models for Gaussian Splatting
- NeurIPS 2025DEGauss: Defending Against Malicious 3D Editing for Gaussian Splatting
- NeurIPS 2025DGH: Dynamic Gaussian Hair
- NeurIPS 2025Distance-informed Neural Processes
- NeurIPS 2025DrivingRecon: Large 4D Gaussian Reconstruction Model For Autonomous Driving
- NeurIPS 2025Dynamic Gaussian Splatting from Defocused and Motion-blurred Monocular Videos
- NeurIPS 2025EF-3DGS: Event-Aided Free-Trajectory 3D Gaussian Splatting
- NeurIPS 2025Efficient Training of Minimal and Maximal Low-Rank Recurrent Neural Networks
- NeurIPS 2025EGGS: Exchangeable 2D/3D Gaussian Splatting for Geometry-Appearance Balanced Novel View Synthesis
- NeurIPS 2025Faster Fixed-Point Methods for Multichain MDPs
- NeurIPS 2025FHGS: Feature-Homogenized Gaussian Splatting
- NeurIPS 2025Flow Matching Neural Processes
- NeurIPS 2025Gaussian Approximation and Concentration of Constant Learning-Rate Stochastic Gradient Descent
在 Claude、Cursor 里直接问这个趋势
接上 Paperlist MCP 后,写综述、挑方向或准备投稿时,不用离开对话框就能拿到这页的数字:每年各会议的论文数、增长倍数、涨得最快的子方向和代表论文,AI 会按你的问题整理。
可以直接复制这句话问 AI
用 paperlist 查高斯过程在 NeurIPS 2023–2026 的论文趋势,哪一年涨得最快?
AI 会调用的工具:get_topic_stats {"topic": "gaussian-processes"}
常见问题
- 2023–2026 年四大会议一共有多少篇高斯过程论文?
- 共 1,049 篇,按年份分别是 2023 年 154 篇、2024 年 231 篇、2025 年 323 篇、2026 年 341 篇。
- NeurIPS 2026 有多少篇高斯过程论文?
- NeurIPS 2026 有 106 篇高斯过程论文,上一届是 106 篇。
- ICLR 2026 有多少篇高斯过程论文?
- ICLR 2026 有 40 篇高斯过程论文,上一届是 41 篇。
- ICML 2026 有多少篇高斯过程论文?
- ICML 2026 有 79 篇高斯过程论文,上一届是 53 篇。
- CVPR 2026 有多少篇高斯过程论文?
- CVPR 2026 有 116 篇高斯过程论文,上一届是 123 篇。
- 哪个会议的高斯过程论文最多?
- NeurIPS,2023–2026 年共 372 篇。