REVIEW 2 major objections 67 references
A Unified Causal-Origin Taxonomy of Distributional Shifts in Reinforcement Learning
T0 review · 2 major / 0 minor · reviewed 2026-07-12 · grok-4.5
Pith's one-line read Distributional shift in RL is a change in one of five generative factors of the agent-environment loop, not a vague train-test mismatch.
desk verdict Clean conceptual taxonomy that unifies ID/OOD and non-stationarity via POMDP factors; useful framing, thin single-run evidence. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
The five-factor POMDP generative factorization p(s,o,a,s′,r)=p(s)p(o|s)π(a|o)p(s′|s,a)p(r|s,a,s′), split into external (environment) and internal (agent) factors and crossed with a shifted-time boundary that may be explicit, implicit, or hybrid.
What would settle it
Find a realistic RL failure mode whose performance collapse cannot be attributed to any change among p(s), p(o|s), π(a|o), p(s′|s,a), or p(r|s,a,s′), or show that two different single-factor interventions produce statistically indistinguishable degradation and recovery profiles under the paper’s own metrics.
Extended reading notes
Core claim
Distributional shift in reinforcement learning is fully characterized as a mismatch between the pre-boundary and post-boundary joint generative models p(o,s,a,s′,r). That mismatch must arise from a change in at least one of five causal-origin factors—p(s), p(o|s), π(a|o), p(s′|s,a), or p(r|s,a,s′)—and the same factorization unifies classical ID/OOD generalization with non-stationarity under explicit, implicit, or hybrid shifted-time boundaries.
Load-bearing premise
That every practically important distributional shift can be cleanly located in one of those five factors plus a single time boundary, and that single-run gridworld experiments are enough to show the resulting degradation patterns are distinct and diagnosable.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper proposes a causal-origin taxonomy of distributional shift in RL by transferring the classical supervised dataset-shift factorization to the POMDP generative process. It decomposes a single interaction step as s ~ p(s), o ~ p(o|s), a ~ π(a|o), s' ~ p(s'|s,a), r ~ p(r|s,a,s') (Eqs. 5–10), then defines distributional shift as any pre/post mismatch in the joint generative model that originates in at least one of these five factors (Definitions 1–3). Shifts are further classified as internal (agent-driven: p(o|s), π(a|o)) or external (environment-driven: p(s), p(s'|s,a), p(r|s,a,s')), and as explicit, implicit, or hybrid according to the shifted-time boundary. The taxonomy is extended to decentralized MARL (Definition 4), illustrated with single-run DQN experiments on a 30×30 gridworld under five hand-designed perturbations (§5), and accompanied by five adaptation metrics (Δ_shift, Δ_drop, T_rec, Γ_post, A_adapt) plus a post-hoc mapping of existing methods (Table 3).
Significance. If accepted as a conceptual contribution, the paper supplies a clean, shared vocabulary that unifies ID/OOD generalization and non-stationarity under a single generative factorization. The internal/external split and the explicit/implicit/hybrid boundary distinction are useful diagnostic tools for method design and for interpreting why robustness is shift-type dependent (as suggested by Robust-Gymnasium and RL-ViGen). The evaluation metrics in §6 are a concrete, reusable addition that go beyond aggregate return. The formal core (Eqs. 5–10, Definitions 1–4) is definitional and consistent with standard POMDP theory; the main value is organizational rather than predictive. The empirical section is intentionally minimal and does not claim algorithmic novelty.
major comments (2)
- §5.5 and the claim that the taxonomy yields “distinct and diagnosable degradation patterns” rest on single independent runs with no error bars, no statistical tests, and a deliberately minimal 30×30 gridworld. The authors themselves note that each result is from one run. This is too thin to support a diagnostic claim; either expand to multi-seed statistics (or a second environment) or rephrase the empirical section as a purely illustrative demonstration of the definitions rather than evidence of diagnostic power.
- The sufficiency claim for the five-factor factorization plus a single shifted-time boundary (Definitions 1–3, §4) is asserted rather than stress-tested. Mixed or higher-order cases (e.g., a visual change that simultaneously alters p(o|s) and p(r|s,a,s'), or continuous multi-agent co-adaptation that blurs the internal/external boundary) are only briefly acknowledged in the Discussion. A short subsection clarifying the taxonomy’s scope and known incompletenesses would strengthen the central claim without requiring new theory.
Circularity Check
No significant circularity; the taxonomy is a definitional re-factorization of the standard POMDP generative process and does not reduce any claimed result to a fitted input or self-citation chain.
full rationale
The paper's central claim (Definitions 1–3 and the §4 taxonomy) is obtained by writing the standard POMDP one-step generative process (Eq. 5) as the joint factorization p(s,o,a,s′,r)=p(s)p(o|s)π(a|o)p(s′|s,a)p(r|s,a,s′) (Eqs. 6–10), then declaring a distributional shift whenever any factor differs across a shifted-time boundary. This is a transparent definitional re-organization of classical MDP/POMDP theory (Sutton & Barto, Kaelbling et al.) together with the classical dataset-shift factorization transferred from supervised learning; it does not derive a numerical quantity from a parameter fitted inside the paper and later re-presented as a prediction. The evaluation metrics (Δshift, Δdrop, Trec, Γpost, Aadapt) are likewise pure definitions applied to hand-designed single-run gridworld curves; they contain no fitted parameters that are then called predictions. Mapping of prior methods (Table 3) is post-hoc classification, not a load-bearing derivation. There are no self-citations that supply uniqueness theorems, ansätze, or other premises required by the taxonomy. The derivation chain is therefore self-contained against external benchmarks and exhibits none of the six circularity patterns.
Assumptions & free parameters
free parameters (3)
- pre/post-shift window fractions and recovery threshold η
- quantization bits and clipping threshold for policy-induced shift
- FOV roll amount n and deadline T_max
assumptions (4)
- domain assumption Standard POMDP generative factorization p(s,o,a,s′,r) = p(s)p(o|s)π(a|o)p(s′|s,a)p(r|s,a,s′)
- domain assumption Classical supervised dataset-shift factorization P(x,y)=P(y|x)P(x) can be transferred by grouping X=(s,o), Y=(a,s′,r)
- domain assumption In fully decentralized MARL, other agents’ evolving policies appear only as external changes to the effective transition and reward kernels
- ad hoc to paper A single shifted-time boundary (explicit, implicit, or hybrid) is sufficient to locate the regime change
invented entities (3)
-
Internal vs external distributional shift categories
-
Explicit / implicit / hybrid shifted-time boundary
-
Five adaptation metrics (Δ_shift, Δ_drop, T_rec, Γ_post, A_adapt)
Cite this review
Pith. "Pith review of A Unified Causal-Origin Taxonomy of Distributional Shifts in Reinforcement Learning." pith.science (2026). https://pith.science/paper/UQD5Q6TW
@misc{pith2026260616933,
author = {Pith},
title = {Pith review of: A Unified Causal-Origin Taxonomy of Distributional Shifts in Reinforcement Learning},
year = {2026},
howpublished = {\url{https://pith.science/paper/UQD5Q6TW}},
note = {Machine review of arXiv:2606.16933}
}
read the original abstract
Reinforcement learning (RL) systems often degrade when operating conditions differ from those previously encountered, reflecting distributional shifts in the underlying data-generating process. Such shifts may occur between training and evaluation, as in In-Distribution (ID) and Out-of-Distribution (OOD) generalization, or within non-stationary settings where environment dynamics evolve over time. However, the formal relationship between these views remains unclear, and existing work mainly focuses on mitigation rather than the causal origin of shift within the agent-environment interaction. This work develops a unified causal-origin taxonomy that characterizes sources of distributional shift in RL and relates ID/OOD generalization to non-stationary settings. We transfer the classical dataset-shift principle from supervised learning to RL by reformulating distributional shift in terms of the generative interaction process. Using a Partially Observable Markov Decision Process (POMDP), we decompose the interaction into structural components, including the state distribution, observation process, policy, reward, and transition dynamics, together with the shifted-time boundary. The proposed taxonomy distinguishes internal (agent-driven) and external (environment-driven) distributional shifts. The shifted-time boundary perspective further characterizes explicit, implicit, and hybrid shifts. This formulation unifies ID/OOD generalization and non-stationarity as structured changes in the underlying process. We also introduce an evaluation framework for measuring shift impact and adaptation through performance degradation and recovery metrics. By grounding distributional shift in the causal-origin structure of RL, this work supports systematic analysis of robustness under distributional shift.
Reference graph
Works this paper leans on
-
[1]
Distributionally Adaptive Meta Reinforcement Learning
Ajay, A. et al. (2022). “Distributionally Adaptive Meta Reinforcement Learning”. In:Proceedings of the 36th Conference on Neural Information Processing Systems (NeurIPS)
2022
-
[2]
Altmann, P. et al. (2023). “CROP: Towards Distributional-Shift Robust Reinforcement Learning Using Compact Reshaped Observation Processing”. In:Proceedings of the 32th International Joint Conference on Artificial Intelligence (IJCAI). Macao, SAR China, pp. 3414–3422. isbn: 978-1-956792-03-4.doi: 10.24963/ijcai.2023/380.url: https://www.ijcai.org/ proceedi...
-
[3]
Smooth Q-Learning: An Algorithm for Independent Learners in Stochastic Cooperative Markov Games
Amhraoui, E. and T. Masrour (2023). “Smooth Q-Learning: An Algorithm for Independent Learners in Stochastic Cooperative Markov Games”. In:Journal of Intelligent & Robotic Systems108.4, p. 65.issn: 0921-0296, 1573-0409.doi: 10.1007/s10846-023-01917-z.url: https://link.springer.com/10.1007/s10846-023-01917-z(visited on 09/15/2024)
-
[4]
Optimal Control of Markov Processes with Incomplete State Information
Amodei, D. et al. (2016).Concrete Problems in AI Safety. arXiv:1606.06565.doi:10.48550/ arXiv.1606.06565.url:http://arxiv.org/abs/1606.06565(visited on 02/17/2026). Åström, K. (1965). “Optimal Control of Markov Processes with Incomplete State Information”. In: Journal of Mathematical Analysis and Applications10.1, pp. 174–205.issn: 0022247X.doi: 10.1016/0...
arXiv doi:10.1016/0022- 2016
-
[5]
Athanasios, P. and S. U. Pillai (2002).Probability, Random Variables, and Stochastic Processes. 4th. McGraw-Hill. 34
2002
-
[6]
Beck, J. et al. (2024).A Survey of Meta-Reinforcement Learning. arXiv:2301.08028.doi: 10 . 48550 / arXiv . 2301 . 08028.url: http : / / arxiv . org / abs / 2301 . 08028(visited on 04/15/2025)
arXiv 2024
-
[7]
Foresight Distribution Adjustment for Off-policy Reinforcement Learning
Chen, R. (2024). “Foresight Distribution Adjustment for Off-policy Reinforcement Learning”. In:Proceedings of the 23rd International Conference on Autonomous Agents and Multiagent Systems (AAMAS)
2024
-
[8]
Quantifying Generalization in Reinforcement Learning
Cobbe, K. et al. (2019). “Quantifying Generalization in Reinforcement Learning”. In:Proceedings of the 36th International Conference on Machine Learning (ICML). Da Silva, B. C. et al. (2006). “Improving Reinforcement Learning with Context Detection”. In: Proceedings of the 5th International Joint Conference on Autonomous Agents and Multiagent Systems (AAM...
Show all 67 references
-
[9]
Györfi, and G
Devroye, L., L. Györfi, and G. Lugosi (2008).A Probabilistic Theory of Pattern Recognition. 3rd. New York, NY: Springer.isbn: 978-0-387-94618-4
2008
-
[10]
(1990).Stochastic Process
Doob, J. (1990).Stochastic Process. New York: Wiley
1990
-
[11]
Multi-Agent Reinforcement Learning Clustering Algorithm based on Silhouette Coefficient
Du, P., F. Li, and J. Shao (2024). “Multi-Agent Reinforcement Learning Clustering Algorithm based on Silhouette Coefficient”. In:Neurocomputing596, p. 127901.issn: 09252312.doi: 10.1016/j.neucom.2024.127901 .url: https://linkinghub.elsevier.com/retrieve/ pii/S0925231224006726(...
2024 doi
- [12]
-
[13]
Challenges of Real-world Reinforcement Learning: Definitions, Benchmarks and Analysis
Dulac-Arnold, G. et al. (2021). “Challenges of Real-world Reinforcement Learning: Definitions, Benchmarks and Analysis”. In:Machine Learning110.9, pp. 2419–2468.issn: 0885-6125, 1573-0565.doi: 10.1007/s10994- 021- 05961- 4.url: https://link.springer.com/10. 1007/s10994-021-059...
2021 doi
- [14]
-
[15]
Non-Stationary Policy Learning for Multi-Timescale Multi-Agent Reinforcement Learning
Emami, P. et al. (2023). “Non-Stationary Policy Learning for Multi-Timescale Multi-Agent Reinforcement Learning”. In:Proceedings of the 62nd of IEEE Conference on Decision and Control (CDC). Singapore: IEEE, pp. 2372–2378.isbn: 979-8-3503-0124-3.doi:10.1109/ CDC49753 . 2023 . ...
2023
-
[16]
Learned Step Size Quantization
Esser, S. K. et al. (2020). “Learned Step Size Quantization”. In:Proceedings of the 8th International Conference on Learning Representations (ICLR)
2020
- [17]
-
[18]
Assessing the Impact of Distribution Shift on Reinforcement Learning Performance
Fujimoto, T. et al. (2023). “Assessing the Impact of Distribution Shift on Reinforcement Learning Performance”.In:Workshop on Regulatable Machine Learning at the 37th Conference on Neural Information Processing Systems (RegML @ NeurIPS). arXiv:2402.03590.doi:10.48550/ arXiv.24...
2023 arXiv
-
[19]
Robust Gymnasium: A Unified Modular Benchmark for Robust Re- inforcement Learning
Gu, S. et al. (2025). “Robust Gymnasium: A Unified Modular Benchmark for Robust Re- inforcement Learning”. In:Procedings of the 13th International Conference on Learning Representations (ICLR)
2025
-
[20]
Domain Shifts in Reinforcement Learning: Identifying Disturbances in Environments
Haider, T. et al. (2021). “Domain Shifts in Reinforcement Learning: Identifying Disturbances in Environments”. In:CEUR Workshop Proceedings2916. 35
2021
- [21]
-
[22]
Hybrid Safe Reinforcement Learning: Tackling Distribution Shift and Outliers with the Student-t’s Process
Hickman, X., Y. Lu, and D. Prince (2025). “Hybrid Safe Reinforcement Learning: Tackling Distribution Shift and Outliers with the Student-t’s Process”. In:Neurocomputing634, p.129912.issn:09252312.doi: 10.1016/j.neucom.2025.129912.url: https://linkinghub. elsevier.com/retrieve/...
2025 doi
-
[23]
Howard, R. A. (1960).Dynamic Programming and Markov Processes. The Technology Press of The Massachusetts Institute of Technology and John Wiley & Sons, Inc
1960
-
[24]
Quantization and Training of Neural Networks for Efficient Integer- Arithmetic-Only Inference
Jacob, B. et al. (2018). “Quantization and Training of Neural Networks for Efficient Integer- Arithmetic-Only Inference”. In:Proceedings of the IEEE/CVF Conference on Computer Vision and Pattern Recognition. Salt Lake City, UT: IEEE, pp. 2704–2713.isbn: 978-1-5386-6420-9. doi:...
2018 doi
-
[25]
I2Q: A Fully Decentralized Q-Learning Algorithm
Jiang, J. and Z. Lu (2022). “I2Q: A Fully Decentralized Q-Learning Algorithm”. In:Proceedings of the 36th Conference on Neural Information Processing Systems (NeurIPS)
2022
-
[26]
New Reinforcement Learning based on Representation Transfer for Portfolio Management
Jiang, W. et al. (2024). “New Reinforcement Learning based on Representation Transfer for Portfolio Management”. In:Knowledge-Based Systems293, p. 111697.issn: 09507051.doi: 10.1016/j.knosys.2024.111697 .url: https://linkinghub.elsevier.com/retrieve/ pii/S0950705124003320(visi...
2024 doi
-
[27]
Planning and Acting in Partially Observable Stochastic Domains
Kaelbling, L. P., M. L. Littman, and A. R. Cassandra (1998). “Planning and Acting in Partially Observable Stochastic Domains”. In:Artificial Intelligence101.1-2, pp. 99–134.issn: 00043702. doi: 10 . 1016 / S0004 - 3702(98 ) 00023 - X.url: https : / / linkinghub . elsevier . co...
1998
-
[28]
Towards Continual Reinforcement Learning: A Review and Perspec- tives
Khetarpal, K. et al. (2022). “Towards Continual Reinforcement Learning: A Review and Perspec- tives”. In:Journal of Artificial Intelligence Research75, pp. 1401–1476.issn: 1076-9757.doi: 10.1613/jair.1.13673.url: https://jair.org/index.php/jair/article/view/13673 (visited on 1...
2022 doi
-
[29]
A Survey of Zero-shot Generalisation in Deep Reinforcement Learning
Kirk, R. et al. (2023). “A Survey of Zero-shot Generalisation in Deep Reinforcement Learning”. In: Journal of Artificial Intelligence Research76, pp. 201–264.issn: 1076-9757.doi:10.1613/ jair.1.14174.url: http://jair.org/index.php/jair/article/view/14174 (visited on 11/16/2025...
2023
-
[30]
Addressing Distribution Shift in Online Reinforcement Learning with Offline Datasets
Lee, S. et al. (2020). “Addressing Distribution Shift in Online Reinforcement Learning with Offline Datasets”. In:Offline Reinforcement Learning Workshop at Neural Information Processing Systems.url:https://neurips.cc/virtual/2020/20101
2020
-
[31]
Levin, D. A. and Y. Peres (2009).Markov Chains and Mixing Times. 2nd. American Mathematical Society
2009
-
[32]
Dealing with Non-Stationarity In MARL via Trust-Region Decomposition
Li, W. et al. (2022). “Dealing with Non-Stationarity In MARL via Trust-Region Decomposition”. In:Procedings of the 10th International Conference on Learning Representations (ICLR)
2022
- [33]
-
[34]
Szepesvári, and C
Liu, Q., C. Szepesvári, and C. Jin (2022).Sample-Efficient Reinforcement Learning of Partially Observable Markov Games. arXiv:2206.01315
2022 arXiv
-
[35]
Liu, Z. et al. (2024).A Behavior-Aware Approach for Deep Reinforcement Learning in Non- stationary Environments without Known Change Points. arXiv:2405.14214.doi:10.48550/ arXiv.2405.14214.url:http://arxiv.org/abs/2405.14214(visited on 11/17/2025)
2024 arXiv
-
[36]
Learning under Concept Drift: A Review
Lu, J. et al. (2018). “Learning under Concept Drift: A Review”. en. In:IEEE Transactions on Knowledge and Data Engineering, pp. 1–1.issn: 1041-4347, 1558-2191, 2326-3865.doi: 36 10.1109/TKDE.2018.2876857 .url: https://ieeexplore.ieee.org/document/8496795/ (visited on 10/31/2025)
2018 doi
-
[37]
Luo, W. et al. (2025).Mitigating Distribution Shift in Model-based Offline RL via Shifts-aware Reward Learning. arXiv:2408.12830.doi:10.48550/arXiv.2408.12830.url: http://arxiv. org/abs/2408.12830(visited on 10/31/2025)
2025 doi
-
[38]
Predictive Uncertainty Estimation via Prior Networks
Malinin, A. and M. Gales (2018). “Predictive Uncertainty Estimation via Prior Networks”. In: Proceedings of the 32nd Conference on Neural Information Processing Systems (NeurIPS)
2018
- [39]
-
[40]
Taxonomy of Machine Learning Safety: A Survey and Primer
Mohseni, S. et al. (2023). “Taxonomy of Machine Learning Safety: A Survey and Primer”. In: ACM Computing Surveys55.8, pp. 1–38.issn: 0360-0300, 1557-7341.doi:10.1145/3551385. url:https://dl.acm.org/doi/10.1145/3551385(visited on 11/27/2025)
2023 doi
-
[41]
Neural Posterior Domain Randomization
Muratore, F. et al. (2021). “Neural Posterior Domain Randomization”. In:Procedings of the 5th Conference on Robot Learning (CoRL)
2021
- [42]
-
[43]
(1997).Markov Chain
Norris, J. (1997).Markov Chain. Cambridge University Press
1997
-
[44]
Can You Trust Your Model’s Uncertainty? Evaluating Predictive UncertaintyunderDatasetShift
Ovadia, Y. et al. (2019). “Can You Trust Your Model’s Uncertainty? Evaluating Predictive UncertaintyunderDatasetShift”.In:Proceedings of the 33rd Conference on Neural Information Processing Systems (NeurIPS). Packer,C.etal.(2019).Assessing Generalization in Deep Reinforcement ...
-
[45]
A Survey of Reinforcement Learning Algorithms for Dynamically Varying Environments
Padakandla, S. (2022). “A Survey of Reinforcement Learning Algorithms for Dynamically Varying Environments”. In:ACM Computing Surveys54.6, pp. 1–25.issn: 0360-0300, 1557-7341. doi: 10.1145/3459991 .url: https://dl.acm.org/doi/10.1145/3459991 (visited on 10/31/2025)
2022 doi
-
[46]
Reinforcement Learning Algorithm for Non- Stationary Environments
Padakandla, S., P. K. J., and S. Bhatnagar (2020). “Reinforcement Learning Algorithm for Non- Stationary Environments”. In:Applied Intelligence50.11, pp. 3590–3606.issn: 0924-669X, 1573-7497.doi: 10.1007/s10489- 020- 01758- 5.url: https://link.springer.com/10. 1007/s10489-020-...
2020 doi
-
[47]
Papadopoulos, G. et al. (2025).An Extended Benchmarking of Multi-Agent Reinforcement Learning Algorithms in Complex Fully Cooperative Tasks. arXiv:2502.04773.doi:10.48550/ arXiv.2502.04773.url:http://arxiv.org/abs/2502.04773(visited on 04/16/2026)
2025 arXiv
-
[48]
Benchmarking Multi-Agent Deep Reinforcement Learning Algorithms in Cooperative Tasks
Papoudakis, G. and F. Christianos (2021). “Benchmarking Multi-Agent Deep Reinforcement Learning Algorithms in Cooperative Tasks”. In:Proceedings of the 35th Conference on Neural Information Processing Systems (NeurIPS)
2021
-
[49]
Christianos, et al
Papoudakis, G., F. Christianos, et al. (2019).Dealing with Non-Stationarity in Multi-Agent Deep Reinforcement Learning. arXiv:1906.04737
2019 arXiv
-
[50]
Puterman, M. L. (2005).Markov Decision Process. Wiley-Interscience. Quiñonero-Candela, J. et al., eds. (2010).Dataset shift in machine learning. Neural information processing series. Cambridge, Mass: MIT Press.isbn: 978-0-262-17005-5 978-0-262-25510-3
2005
-
[51]
Efficient Sim-to-Real Transfer in Rein- forcement Learning Through Domain Randomization and Domain Adaptation
Shakerimov, A., T. Alizadeh, and H. A. Varol (2023). “Efficient Sim-to-Real Transfer in Rein- forcement Learning Through Domain Randomization and Domain Adaptation”. In:IEEE Access11, pp. 136809–136824.issn: 2169-3536.doi: 10.1109/ACCESS.2023.3339568.url: https://ieeexplore.ie...
2023 doi
-
[52]
Shalev-Shwartz, S. and S. Ben-David (2014).Understanding Machine Learning: From Theory to Algorithms. 1st ed. Cambridge University Press.isbn: 978-1-107-05713-5 978-1-107-29801-9. 37 doi: 10 . 1017 / CBO9781107298019.url: https : / / www . cambridge . org / core / product / id...
2014
-
[53]
Al-Shedivat, M. et al. (2018).Continuous Adaptation via Meta-Learning in Nonstationary and Competitive Environments. arXiv:1710.03641.doi: 10 . 48550 / arXiv . 1710 . 03641.url: http://arxiv.org/abs/1710.03641(visited on 11/17/2025)
2018 arXiv
-
[54]
CovariateShiftAdaptationbyImportanceWeightedCrossValidation
Slaoui, R. B. et al. (2020).Robust Visual Domain Randomization for Reinforcement Learning. arXiv:1910.10537.doi: 10.48550/arXiv.1910.10537.url: http://arxiv.org/abs/1910. 10537(visited on 11/19/2025). Sugiyama,M.etal.(2007).“CovariateShiftAdaptationbyImportanceWeightedCrossVal...
-
[55]
Sutton, R. S. and A. G. Barto (2018).Reinforcement Learning: an Introduction. Second edition. Adaptive Computation and Machine Learning Series. Cambridge, Massachusetts: The MIT Press.isbn: 978-0-262-03924-6
2018
-
[56]
Handling Out-of-Distribution Data: A Survey
Tamang, L. et al. (2025). “Handling Out-of-Distribution Data: A Survey”. In:IEEE Transactions on Knowledge and Data Engineering37.10, pp. 5948–5966.issn: 1041-4347, 1558-2191, 2326- 3865.doi: 10.1109/TKDE.2025.3592614.url: https://ieeexplore.ieee.org/document/ 11098614/(visite...
2025 doi
-
[57]
DROPO: Sim-to-Real Transfer with Offline Domain Randomization
Tiboni, G., K. Arndt, and V. Kyrki (2023). “DROPO: Sim-to-Real Transfer with Offline Domain Randomization”. In:Robotics and Autonomous Systems166, p. 104432.issn: 09218890.doi: 10.1016/j.robot.2023.104432 .url: https://linkinghub.elsevier.com/retrieve/ pii/S0921889023000714(vi...
2023 doi
-
[58]
Domain Randomization for Transferring Deep Neural Networks from Simulation to the Real World
Tobin, J. et al. (2017). “Domain Randomization for Transferring Deep Neural Networks from Simulation to the Real World”. en. In:Proceedings of the IEEE/RSJ International Conference on Intelligent Robots and Systems (IROS). Vancouver, BC: IEEE, pp. 23–30.isbn: 978-1-5386- 2682-...
2017 doi
-
[59]
An Overview of Statistical Learning Theory
Vapnik, V. (1999). “An Overview of Statistical Learning Theory”. In:IEEE Transactions on Neural Networks10.5, pp. 988–999.issn: 10459227.doi: 10.1109/72.788640.url: http: //ieeexplore.ieee.org/document/788640/(visited on 11/01/2025)
1999 doi
-
[60]
Improving Generalization in Offline Reinforcement Learning via Latent Distribution Representation Learning
Wang, D. et al. (2025). “Improving Generalization in Offline Reinforcement Learning via Latent Distribution Representation Learning”. In:Proceedings of the 39th AAAI Conference on Artificial Intelligence
2025
-
[61]
Decentralized Multi-Agent Cooperation via Adaptive Partner Modeling
Xu, C. et al. (2024). “Decentralized Multi-Agent Cooperation via Adaptive Partner Modeling”. In:Complex & Intelligent Systems10.4, pp. 4989–5004.issn: 2199-4536, 2198-6053.doi: 10.1007/s40747-024-01421-3.url: https://link.springer.com/10.1007/s40747-024- 01421-3(visited on 09/06/2024)
2024 doi
-
[62]
Meta-Reinforcement Learning Robust to Distributional Shift Via Performing Lifelong In-Context Learning
Xu, T., Z. Li, and Q. Ren (2024). “Meta-Reinforcement Learning Robust to Distributional Shift Via Performing Lifelong In-Context Learning”. In:Proceedings of the 41st International Conference on Machine Learning (ICML)
2024
-
[63]
RL-ViGen: A Reinforcement Learning Benchmark for Visual General- ization
Yuan, Z. et al. (2023). “RL-ViGen: A Reinforcement Learning Benchmark for Visual General- ization”. In:Proceedings of the 37th Conference on Neural Information Processing Systems (NeurIPS)
2023
-
[64]
Dynamic Belief for Decentralized Multi-Agent Cooperative Learning
Zhai, Y. et al. (2023). “Dynamic Belief for Decentralized Multi-Agent Cooperative Learning”. In:Proceedings of the 32nd International Joint Conference on Artificial Intelligence (IJCAI)
2023
-
[65]
344–352.isbn: 978-1-956792-03-4.doi:10.24963/ijcai.2023/39
Macau, SAR China, pp. 344–352.isbn: 978-1-956792-03-4.doi:10.24963/ijcai.2023/39. url:https://www.ijcai.org/proceedings/2023/39(visited on 09/06/2024)
2023 doi
- [66]
-
[67]
Sim-to-Real Transfer in Deep Reinforce- ment Learning for Robotics: a Survey
Zhao, W., J. P. Queralta, and T. Westerlund (2020). “Sim-to-Real Transfer in Deep Reinforce- ment Learning for Robotics: a Survey”. In:Proceedings of the IEEE Symposium Series on 38 Computational Intelligence (SSCI). arXiv:2009.13303, pp. 737–744.doi:10.1109/SSCI47803. 2020.93...
Reviewed July 12, 2026 · model on record in the stance chip above.
Discussion (0). Sign in to comment.