Co-occurring keywords · papers mentioning both
Papers
Tree-projected gradient descent for estimating gradient-sparse parameters on graphs
COLT 2020
Beyond Least-Squares: Fast Rates for Regularized Empirical Risk Minimization through Self-Concordance
COLT 2019
Binarsity: a penalization for one-hot encoded features in linear supervised learning
JMLR 2019
Feature subset selection for the multinomial logit model via mixed-integer optimization
AISTATS 2019
Generalized Linear Rule Models
ICML 2019
LR-GLM: High-Dimensional Bayesian Inference Using Low-Rank Data Approximations
ICML 2019
Multi-Objective Generalized Linear Bandits
IJCAI 2019
Nonuniformity of P-values Can Occur Early in Diverging Dimensions
JMLR 2019
Scalable Approximations for Generalized Linear Problems
JMLR 2019
Sketched Iterative Algorithms for Structured Generalized Linear Models
IJCAI 2019
A Distributed Second-Order Algorithm You Can Trust
ICML 2018
Optimal Errors and Phase Transitions in High-Dimensional Generalized Linear Models
COLT 2018
Scaling the Poisson GLM to massive neural datasets through polynomial approximations
NeurIPS 2018
Snap ML: A Hierarchical Framework for Machine Learning
NeurIPS 2018
tick: a Python Library for Statistical Learning, with an emphasis on Hawkes Processes and Time-Dependent Models
JMLR 2018
Efficient Use of Limited-Memory Accelerators for Linear Learning on Heterogeneous Systems
NeurIPS 2017
Gap Safe Screening Rules for Sparsity Enforcing Penalties
JMLR 2017
Generalized Linear Model Regression under Distance-to-set Penalties
NeurIPS 2017
PASS-GLM: polynomial approximate sufficient statistics for scalable Bayesian GLM inference
NeurIPS 2017
Provably Optimal Algorithms for Generalized Linear Contextual Bandits
ICML 2017
Bayesian latent structure discovery from multi-neuron recordings
NeurIPS 2016
Exponential Family Embeddings
NeurIPS 2016
Newton-Stein Method: An Optimization Method for GLMs via Stein's Lemma
JMLR 2016
Primal-Dual Rates and Certificates
ICML 2016
Provable Tensor Methods for Learning Mixtures of Generalized Linear Models
AISTATS 2016