MCDMDecision-makingRankingMath steps

neighbourhood-adaptive Ordered Weighted Averaging

OriginatorMalczewski, J.; Liu, X.Year2014Sources1Related methods8

LOCAL-OWA (neighbourhood-adaptive Ordered Weighted Averaging) is a ranking multi-criteria decision-making (MCDM) method introduced by Malczewski, J.; Liu, X. in 2014. It turns a decision matrix of alternatives scored on multiple criteria into a structured, reproducible result.

Key highlights

  • Follows a transparent, reproducible computational procedure that can be audited step by step.
  • Handles multiple criteria of differing scales and units within a single decision matrix.

Intuition

This section is available to Pro members. Upgrade to Pro

How it works

This section is available to Pro members. Upgrade to Pro

When to use it

V(A^{lo}_i) reflects criterion performance, the local importance of each criterion within the alternative's neighbourhood (range-sensitivity), and the global risk attitude encoded in λ. The score amplifies LOCAL-WLC: an alternative that excels on the criterion that is most locally variable AND most favoured by the order weights (rank-1 with high λ_1) gains a disproportionate boost. Always inspect the local weight table (G.local_weights), the range-ratio table (G.range_ratios), and the ORness scalar to understand what drove the ranking.

Strengths & limitations

Strengths
  • Follows a transparent, reproducible computational procedure that can be audited step by step.
  • Handles multiple criteria of differing scales and units within a single decision matrix.
Limitations
  • May exhibit rank reversal when alternatives are added to or removed from the set.

Common pitfalls

This section is available to Pro members. Upgrade to Pro

Sources

  1. 1.
    Malczewski, J., Liu, X. (2014). Local ordered weighted averaging in GIS-based multicriteria analysis. Annals of GIS

You have read it. What now?

Cite this page

ScholarGate. (2026, June 2). LOCAL-OWA. ScholarGate. https://scholargate.app/decision-making/local-owa

neighbourhood-adaptive Ordered Weighted Averaging