https://github.com/tomcdonald/Deep-LFM
공식 코드Compositional Modeling of Nonlinear Dynamical Systems with ODE-based Random Features
태스크의 하위 분류와 논문·코드·평가·기법·데이터셋을 탐색하세요.
Bayesian Inference is a methodology that employs Bayes Rule to estimate parameters (and their full posterior).
관련 논문과 평가 결과에 연결된 구현입니다. 출처에서 확인된 저자 구현에는 공식 코드 표시가 있습니다.
Compositional Modeling of Nonlinear Dynamical Systems with ODE-based Random Features
Bayesian Inference for Consistent Predictions in Overparameterized Nonlinear Regression
Scalable Gaussian Processes with Grid-Structured Eigenfunctions (GP-GRIEF)
Bayesian inference is facilitated by modular neural networks with different time scales
Variational Auto-Regressive Gaussian Processes for Continual Learning
Dynamic Semantic Occupancy Mapping using 3D Scene Flow and Closed-Form Bayesian Inference
Convolutional Bayesian Kernel Inference for 3D Semantic Mapping
Simulation-efficient marginal posterior estimation with swyft: stop wasting your precious time
Learning Bayesian posteriors with neural networks for gravitational-wave inference
Bayesian Inference of Individualized Treatment Effects using Multi-task Gaussian Processes
Wasserstein Gaussianization and Efficient Variational Bayes for Robust Bayesian Synthetic Likelihood
Empirical analysis of representation learning and exploration in neural kernel bandits
Distilled Self-Critique of LLMs with Synthetic Data: a Bayesian Perspective
Variationally Inferred Sampling Through a Refined Bound for Probabilistic Programs
TRADE: Transfer of Distributions between External Conditions with Normalizing Flows
q-Paths: Generalizing the Geometric Annealing Path using Power Means
Automatic Rao-Blackwellization for Sequential Monte Carlo with Belief Propagation
ProBO: Versatile Bayesian Optimization Using Any Probabilistic Programming Language
Being Bayesian, Even Just a Bit, Fixes Overconfidence in ReLU Networks
Towards Verified Stochastic Variational Inference for Probabilistic Programs
Latent Optimal Paths by Gumbel Propagation for Variational Bayesian Dynamic Programming
출처: Papers with Code · CC BY-SA 4.0. 아카이브 자료와 새로 수집한 논문은 별도로 관리합니다.