The Design of Approximation Algorithms¶
Williamson, D. P., & Shmoys, D. B. (2011). The Design of Approximation Algorithms. Cambridge University Press.
Cited by¶
4 citations across 4 artifacts.
Each citation links to the sentence it supports in the citing article.
Primes¶
- Approximation
- … yields tractable local dynamics, and effective field theories deliver predictions valid at specific energy scales. Computer science depends on approximation for the intractable: bounded-ratio approximation algorithms for NP-hard problems, as Vazirani (2001) systematizes (Williamson and Shmoys (2011) method
This sourceModern treatment of techniques for designing and analyzing approximation algorithms with guaranteed ratios.
- … yields tractable local dynamics, and effective field theories deliver predictions valid at specific energy scales. Computer science depends on approximation for the intractable: bounded-ratio approximation algorithms for NP-hard problems, as Vazirani (2001) systematizes (Williamson and Shmoys (2011) method
- Scheduling
- T5 — Multi-Objective Conflicts Without Clear Tradeoff Metrics: As Williamson and Shmoys (2011) discuss in their treatment of approximation-algorithm design, minimizing makespan, minimizing weighted tardiness, minimizing flow time, and maximizing utilization or fairness are often conflicting objectives.
This source(Modern consolidated treatment of techniques for designing and analyzing approximation algorithms with guaranteed approximation ratios.)
- T5 — Multi-Objective Conflicts Without Clear Tradeoff Metrics: As Williamson and Shmoys (2011) discuss in their treatment of approximation-algorithm design, minimizing makespan, minimizing weighted tardiness, minimizing flow time, and maximizing utilization or fairness are often conflicting objectives.
Domain-specific¶
- Approximation Algorithm
- L-Reduction
- Standard references formulate the construction in this form and derive its approximation-transfer bounds directly from the two inequalities.
This sourceGives the formal definition, transfer inequalities, and the MAX E3SAT–independent-set and bounded-degree vertex-cover–Steiner-tree examples.
- Standard references formulate the construction in this form and derive its approximation-transfer bounds directly from the two inequalities.
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