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Learning Conference Reviewer Assignments Adith Swaminathan Guide : Prof. Soumen Chakrabarti Department of Computer Science and Engineering, Indian Institute of Technology, Bombay
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Future Work (from BTP1) Given WWW2010’s assignments, learn Affinity_Param, Topic_Param and Irritation Citations as edge features Load-Constrained Partial Assignments Better estimation of Assignment Quality
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Background Conference Reviewer-Paper Assignment as a Many-Many- matching [1] Minimum Cost Network Flow (MCF)
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Conference Reviewer Assignment Set of Reviewers, R, max #papers = L_i Set of Papers, P, min #reviews = K Assumption : Only require #reviews, not quality Suppose we have cost function A_ij(y) for
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ILP -> Assumption -> MCF
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Two problems Integer Linear Programs are NP-Hard! – Relax? – More assumptions? How to determine A_ij? – M * N ~ 10000 – Multimodal clues
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ILP -> Assumption -> MCF Enforce structure on A_ij – Better model multimodality – Fewer parameters to fix “Learn” A_ij using Structured Learning Techniques A_ij = w T Φ(R_i, P_j, y_ij)
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Ramifications of Structured Costs Costs decompose over pairs – Decomposable Preference Auction – Polynomial Algorithms for DPAs [2] Restricted notion of optimality – Per-reviewer/Per-paper constraint could be combinatorial – Stability?
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ILP -> Assumption -> MCF
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Minimum Cost Network Flow Directed graph G=(V,E), capacities u(E)>= 0, costs c(E) Nodes have numbers b(V) : Sum(b(V)) = 0 Task : Find a function f: E->R + which satisfies the b-flow at minimum cost Successive Shortest Path Algorithm
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Node features and Edge features Reviewer ProfileTopics Paper ContentsTopics Affinity Bid Topic Overlap Cites
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The Loss Function L_ij = w_1 * exp(-Affinity_ij) + w_2 * [[1 – Topic_Overlap_ij]] + w_3 * Bid_Cost Bid_Cost = Potential(R_i, P_j, y_ij) Irritation (I) and Disappointment (D) needs to be set
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Assignment Quality Measures Number of Bids Violated? – Not a reliable measure. +ve Bids Violated –ve Bids Violated Assignments satisfying Topic Match Confidence?
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Confidence == Quality? Very sparse – Fewer than 5% observed – Extrapolated Confidence? Reliable – Bids as a precursor of Confidence [3] – Confidence-Augmented Loss?
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Learning w’s Transductive Ordinal Regression – Assume : Assignments are independent (Naïve) – Heuristic : Augment observed dataset – Extrapolate observed Confidence [4] – Learn w over extrapolated dataset Support Vector Machine for Structured Outputs – Cast as soft-margin SVM formulation [5] – Upper-bound objective with a convex fn (Optimality?) – Minimize, using Cutting Plane (Approximate)
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Transductive Ordinal Regression [6]
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SVM Struct. [7] Loss Augmented Inference ~ Most Violated Constraint Loss is decomposable -> Modified MCF
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PARA : Paper Assignment to Reviewers Apparatus
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Results
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Bimodal Behaviour Reviewer either gets few or L_i papers Load Penalties [8] Introduce more parameters Infer using modified MCF Learning parameters? Load Rebalancing Tradeoff between MCF optimum and old assignment
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Penalise Reviewer Loads
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Load Constrained Assignments
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Avenues for Future Work Document Modelling for Affinity Scores Objective Assignment Evaluation Transitive Citation Scores Load Penalty Parameter Estimation
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References 1. The Conference Paper Assignment Problem, J. Goldsmith, R.H. Sloan, 2007 2. MultiAgent Systems: Algorithmic, Game-Theoretic, and Logical Foundations, Y. Shoham, K. Leyton- Brown, 2009 3. Automating the Assignment of Submitted Manuscripts to Reviewers, S.T. Dumais, J. Nielson, 1992 4. Semisupervised Regression with cotraining algorithms, Z. Zhou, M. Li, 2007
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References – contd. 5. Learning structured prediction models : A Large Margin Approach, B. Taskar, et al, 2005 6. Ologit : Ordinal Logistic Regression for Zelig, G. King, et al, 2007 7. SVM Learning for Interdependant and Structured Output Spaces, I. Tsochantaridis, et al, 2004 8. Word Alignment via Quadratic Assignment, S. Lacoste-Julien, et al, 2006
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