Analogues of Switching Subgradient Schemes for Relatively Lipschitz-Continuous Convex Programming Problems
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Alexander Titov | Alexander Gasnikov | Fedor Stonyakin | Mohammad Alkousa | Seydamet S. Ablaev | A. Gasnikov | M. Alkousa | F. Stonyakin | A. Titov | S. S. Ablaev
[1] Yurii Nesterov,et al. Gradient methods for minimizing composite functions , 2012, Mathematical Programming.
[2] Yurii Nesterov,et al. Relatively Smooth Convex Optimization by First-Order Methods, and Applications , 2016, SIAM J. Optim..
[3] Elad Hazan,et al. Introduction to Online Convex Optimization , 2016, Found. Trends Optim..
[4] Marc Teboulle,et al. A Fast Iterative Shrinkage-Thresholding Algorithm for Linear Inverse Problems , 2009, SIAM J. Imaging Sci..
[5] Xiaohan Wei,et al. Online Convex Optimization with Stochastic Constraints , 2017, NIPS.
[6] Berç Rustem,et al. A Weighted Mirror Descent Algorithm for Nonsmooth Convex Optimization Problem , 2016, J. Optim. Theory Appl..
[7] Stephen P. Boyd,et al. On the Convergence of Mirror Descent beyond Stochastic Convex Programming , 2017, SIAM J. Optim..
[8] Jianjun Yuan,et al. Online Convex Optimization for Cumulative Constraints , 2018, NeurIPS.
[9] Alexander Gasnikov,et al. Mirror Descent and Convex Optimization Problems with Non-smooth Inequality Constraints , 2017, 1710.06612.
[10] Elad Hazan,et al. An optimal algorithm for stochastic strongly-convex optimization , 2010, 1006.2425.
[11] Alexander Gasnikov,et al. Fast gradient descent method for convex optimization problems with an oracle that generates a $(\delta,L)$-model of a function in a requested point , 2017, 1711.02747.
[12] Stonyakin Fedyor Sergeevich,et al. Mirror descent for constrained optimization problems with large subgradient values of functional constraints , 2019, Computer Research and Modeling.
[13] Alexander Gasnikov,et al. Mirror Descent and Constrained Online Optimization Problems , 2018, Communications in Computer and Information Science.
[14] Kimon Antonakopoulos,et al. Online and stochastic optimization beyond Lipschitz continuity: A Riemannian approach , 2020, ICLR.
[15] Alexander V. Nazin,et al. Application of the Mirror Descent Method to minimize average losses coming by a poisson flow , 2014, 2014 European Control Conference (ECC).
[16] Peter Richtarik,et al. Accelerated Bregman proximal gradient methods for relatively smooth convex optimization , 2018, Computational Optimization and Applications.
[17] Koby Crammer,et al. A generalized online mirror descent with applications to classification and regression , 2013, Machine Learning.
[18] Alexander V. Nazin,et al. Extension of a saddle point mirror descent algorithm with application to robust PageRank , 2013, 52nd IEEE Conference on Decision and Control.
[19] Thinh T. Doan,et al. Convergence of the Iterates in Mirror Descent Methods , 2018, IEEE Control Systems Letters.
[20] Francesco Orabona. A Modern Introduction to Online Learning , 2019, ArXiv.
[21] Yunwen Lei,et al. Convergence of online mirror descent , 2018 .
[22] Boris M. Miller,et al. Mirror Descent Algorithm for Homogeneous Finite Controlled Markov Chains with Unknown Mean Losses , 2011 .
[23] Alexander Titov,et al. Mirror descent for constrained optimization problems with large subgradient values of functional constraints , 2019, Computer Research and Modeling.
[24] Yurii Nesterov,et al. First-order methods of smooth convex optimization with inexact oracle , 2013, Mathematical Programming.
[25] Stephen P. Boyd,et al. Convex Optimization , 2004, Algorithms and Theory of Computation Handbook.
[26] Mohammad S. Alkousa,et al. On some stochastic mirror descent methods for constrained online optimization problems , 2019, Computer Research and Modeling.
[27] John Darzentas,et al. Problem Complexity and Method Efficiency in Optimization , 1983 .
[28] M. Alkousa,et al. Adaptive Mirror Descent Algorithms for Convex and Strongly Convex Optimization Problems with Functional Constraints , 2018, Journal of Applied and Industrial Mathematics.
[29] Marc Teboulle,et al. Mirror descent and nonlinear projected subgradient methods for convex optimization , 2003, Oper. Res. Lett..
[30] Cédric Archambeau,et al. Adaptive Algorithms for Online Convex Optimization with Long-term Constraints , 2015, ICML.
[31] Alexander V. Gasnikov,et al. Stochastic online optimization. Single-point and multi-point non-linear multi-armed bandits. Convex and strongly-convex case , 2017, Autom. Remote. Control..
[32] Marc Teboulle,et al. A Descent Lemma Beyond Lipschitz Gradient Continuity: First-Order Methods Revisited and Applications , 2017, Math. Oper. Res..
[33] Amir Beck,et al. The CoMirror algorithm for solving nonsmooth constrained convex problems , 2010, Oper. Res. Lett..
[34] Haihao Lu. “Relative Continuity” for Non-Lipschitz Nonsmooth Convex Optimization Using Stochastic (or Deterministic) Mirror Descent , 2017, INFORMS Journal on Optimization.