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Detecting High LogDensities  an  Approximation for Densest Subgraph Aditya Bhaskara Moses Detecting High LogDensities  an  Approximation for Densest Subgraph Aditya Bhaskara Moses

Detecting High LogDensities an Approximation for Densest Subgraph Aditya Bhaskara Moses - PDF document

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Uploaded On 2015-01-18

Detecting High LogDensities an Approximation for Densest Subgraph Aditya Bhaskara Moses - PPT Presentation

There is a signi64257cant gap between the best known upper and lower bounds for this problem It is NPhard and does not have a PTAS unless NP has subexponential time algorithms On the other hand the current best known algorithm of Feige Kortsarz and ID: 32840

There signi64257cant

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