Approximation Algorithms¶
Vazirani, V. V. (2001). Approximation Algorithms. Springer.
Cited by¶
3 citations across 3 artifacts.
Each citation links to the sentence it supports in the citing article.
Primes¶
- Approximation
- In physics, perturbation theory expands around solvable cases (harmonic oscillator, hydrogen atom), linearization around equilibria 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
This sourceComprehensive treatment of bounded-ratio approximation for NP-hard problems.
- In physics, perturbation theory expands around solvable cases (harmonic oscillator, hydrogen atom), linearization around equilibria 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
- Optimization
- The two combine in approximation algorithms — bounded-ratio solvers for NP-hard problems
This source(Comprehensive treatment of bounded-ratio approximation for NP-hard problems.).
- The two combine in approximation algorithms — bounded-ratio solvers for NP-hard problems
Domain-specific¶
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