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  Outline Computation with Absolutely No Space Overhead Lane Hemaspaandra 1 Proshanto Mukherji 1 Till Tantau 2 1 Department of Computer ScienceUniversity of Rochester 2 Fakult¨at f¨ur Elektrotechnik und InformatikTechnical University of Berlin Developments in Language Theory Conference, 2003 Hemaspaandra, Mukherji, Tantau Computation with Absolutely No Space Overhead  Outline Outline 1  The Model of Overhead-Free ComputationThe Standard Model of Linear SpaceOur Model of Absolutely No Space Overhead 2  The Power of Overhead-Free ComputationPalindromesLinear LanguagesContext-Free Languages with a Forbidden SubwordLanguages Complete for Polynomial Space 3  Limitations of Overhead-Free ComputationLinear Space is Strictly More Powerful Hemaspaandra, Mukherji, Tantau Computation with Absolutely No Space Overhead  Outline Outline 1  The Model of Overhead-Free ComputationThe Standard Model of Linear SpaceOur Model of Absolutely No Space Overhead 2  The Power of Overhead-Free ComputationPalindromesLinear LanguagesContext-Free Languages with a Forbidden SubwordLanguages Complete for Polynomial Space 3  Limitations of Overhead-Free ComputationLinear Space is Strictly More Powerful Hemaspaandra, Mukherji, Tantau Computation with Absolutely No Space Overhead  Outline Outline 1  The Model of Overhead-Free ComputationThe Standard Model of Linear SpaceOur Model of Absolutely No Space Overhead 2  The Power of Overhead-Free ComputationPalindromesLinear LanguagesContext-Free Languages with a Forbidden SubwordLanguages Complete for Polynomial Space 3  Limitations of Overhead-Free ComputationLinear Space is Strictly More Powerful Hemaspaandra, Mukherji, Tantau Computation with Absolutely No Space Overhead
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