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Publication search results
found 13 matches
- 2020
- Lingxiao Wang, Zhuoran Yang, Zhaoran Wang:
Breaking the Curse of Many Agents: Provable Mean Embedding Q-Iteration for Mean-Field Reinforcement Learning. ICML 2020: 10092-10103 - Lingxiao Wang, Zhuoran Yang, Zhaoran Wang:
Breaking the Curse of Many Agents: Provable Mean Embedding Q-Iteration for Mean-Field Reinforcement Learning. CoRR abs/2006.11917 (2020) - 2017
- Manyu Xiao, Quanyi Lv, Zhuo Xing, Yingchun Zhang:
A Parallel Two-Stage Iteration Method for Solving Continuous Sylvester Equations. Algorithms 10(3): 95 (2017) - 2016
- Jirí Adámek, Václav Koubek, T. Palm:
Fixed Points of Set Functors: How Many Iterations are Needed? Appl. Categorical Struct. 24(5): 649-661 (2016) - Jian Wang, Byonghyo Shim:
Exact Recovery of Sparse Signals Using Orthogonal Matching Pursuit: How Many Iterations Do We Need? IEEE Trans. Signal Process. 64(16): 4194-4202 (2016) - 2014
- Heike Mildenberger, Saharon Shelah
:
Many countable support iterations of proper forcings preserve Souslin trees. Ann. Pure Appl. Log. 165(2): 573-608 (2014) - 2013
- Zhengxiong Hou, Christian Pérez:
Performance Evaluation and Tuning of 2D Jacobi Iteration on Many-Core Machines. HPCC/EUC 2013: 603-610 - 2011
- Andrea Vattani:
k-means Requires Exponentially Many Iterations Even in the Plane. Discret. Comput. Geom. 45(4): 596-616 (2011) - 2010
- Sándor Horváth, Manfred Kudlek:
A Complete Density Range of Continuum-Many Non-Context-Free Languages Fulfilling Strong Iteration Properties. J. Autom. Lang. Comb. 15(3/4): 263-268 (2010) - 2009
- Andrea Vattani:
k-means requires exponentially many iterations even in the plane. Symposium on Computational Geometry 2009: 324-332 - 2008
- Andrea Vattani:
k-means requires exponentially many iterations even in the plane. CoRR abs/0812.0382 (2008) - 2003
- Juan David González Cobas, José Antonio López Brugos:
How Many Rounds to KO?, or Complexity Increase by Cryptographic Map Iteration. EUROCAST 2003: 19-25 - 1998
- Kazuyuki Hiraoka, Shuji Yoshizawa:
Recalling of Many-Valued Functions by Successive Iteration on Bottleneck Networks. ICONIP 1998: 1389-1392
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