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SVRPBench: A Realistic Benchmark for Stochastic Vehicle Routing Problem
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Introduces SVRPBench, an open benchmark of 500+ stochastic vehicle routing instances (time-dependent congestion, log-normal delays, accidents, residential/commercial time windows) and benchmarks classical, metaheuristic, OR-Tools, and RL solvers (AM, POMO) on it.
Problem
Vehicle routing under realistic uncertainty (time-dependent congestion, stochastic delays, accidents, customer time windows) is poorly covered by existing static VRP benchmarks.
Approach
A benchmark generator that embeds time-dependent Gaussian-mixture congestion, log-normal delays, Poisson accident events, and empirically motivated residential/commercial time-window distributions into VRP instances, plus a standardized evaluation protocol with feasibility, robustness, and runtime metrics.
Key results
- OR-Tools achieved the best aggregate total cost (40,259.3) with 98.4% feasibility, while POMO reached 40,650 cost with 93.3% feasibility at 1.421s runtime.
- Adding time windows (TWCVRP) increased total cost by 536–648% across solvers; POMO maintained 87.9% feasibility and AM 85.4% on TWCVRP.
- Multi-depot configurations reduced costs across methods; OR-Tools cost fell from 34,611 (single depot) to 9,561 (multi-depot).
Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Add time-window constraints to CVRP | OR-Tools · CVRP vs TWCVRP | Total cost: 9499.7 -> 71018.8 | Hurt |
| Add time-window constraints to CVRP | Attention Model (AM) · CVRP vs TWCVRP | Total cost: 11235.6 -> 71481.0 | Hurt |
| Use a multi-depot rather than single-depot configuration | OR-Tools · Depot configuration | Total cost: 34611.0 -> 9561.4 | Helped |
| Use a multi-depot rather than single-depot configuration | OR-Tools · Depot configuration | Feasibility: 0.992 -> 1.000 | Helped |
Surprising findings
- Abstract claims RL solvers POMO and AM degrade by over 20% under distributional shift while classical and metaheuristic methods remain robust, though the reported tables show OR-Tools and NN+2opt as the strongest.
- Multi-depot configurations improved cost and feasibility for learning-based solvers, reaching 100% feasibility for POMO and AM in the multi-depot setting.
Limitations
- Delay models are Gaussian and log-normal and do not capture network-level effects such as bottlenecks, cascading congestion, or real-time rerouting.
- RL methods show limited scalability to larger instances, and the evaluation protocol lacks standardized procedures for robustness across scales and distribution shifts.
- Road-constrained instances from OpenStreetMap are not yet included; instances are Euclidean.
Experimental setup
Datasets: SVRPBench synthetic instances real city layouts (Michigan, Abu Dhabi, Milan) for visual comparison
Benchmarks: SVRPBench
Metrics: total cost constraint violation rate feasibility rate runtime robustness (cost variance across stochastic samples)
Baselines: Nearest Neighbor + 2-opt Tabu Search ACO OR-Tools Attention Model POMO
Builds on: RL4CO POMO Attention Model (Kool et al.) REINFORCE
Closest papers by meaning
- Hybrid-Balance GFlowNet for Solving Vehicle Routing Problems (NeurIPS 2025 · similarity 0.84)
- SHIELD: Multi-task Multi-distribution Vehicle Routing Solver with Sparsity and Hierarchy (ICML 2025 · similarity 0.83)
- URB - Urban Routing Benchmark for RL-equipped Connected Autonomous Vehicles (NeurIPS 2025 · similarity 0.83)
- BO4Mob: Bayesian Optimization Benchmarks for High-Dimensional Urban Mobility Problem (NeurIPS 2025 · similarity 0.82)
- MVMoE: Multi-Task Vehicle Routing Solver with Mixture-of-Experts (ICML 2024 · similarity 0.82)
- Equity-Transformer: Solving NP-Hard Min-Max Routing Problems as Sequential Generation with Equity Context (AAAI 2024 · similarity 0.82)
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