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- Donaldson–Thomas_theory abstract "In mathematics, specifically algebraic geometry, Donaldson–Thomas theory is the theory of Donaldson–Thomas invariants. Given a compact moduli space of sheaves on a Calabi–Yau threefold, its Donaldson–Thomas invariant is the virtual number of its points, i.e., the integral of the cohomology class 1 against the virtual fundamental class. The Donaldson–Thomas invariant is a holomorphic analogue of the Casson invariant. The invariants were introduced by Simon Donaldson and Richard Thomas (1998). Donaldson–Thomas invariants have close connections to Gromov–Witten invariants of algebraic three-folds and the theory of stable pairs due to Pandharipande and Thomas. Donaldson–Thomas theory is physically motivated by certain BPS states that occur in string and gauge theory.".
- Donaldson–Thomas_theory wikiPageID "32335603".
- Donaldson–Thomas_theory wikiPageRevisionID "605664460".
- Donaldson–Thomas_theory author2Link "Richard Thomas".
- Donaldson–Thomas_theory authorlink "Simon Donaldson".
- Donaldson–Thomas_theory first "Richard".
- Donaldson–Thomas_theory first "Simon".
- Donaldson–Thomas_theory last "Donaldson".
- Donaldson–Thomas_theory last "Thomas".
- Donaldson–Thomas_theory year "1998".
- Donaldson–Thomas_theory subject Category:Algebraic_geometry.
- Donaldson–Thomas_theory comment "In mathematics, specifically algebraic geometry, Donaldson–Thomas theory is the theory of Donaldson–Thomas invariants. Given a compact moduli space of sheaves on a Calabi–Yau threefold, its Donaldson–Thomas invariant is the virtual number of its points, i.e., the integral of the cohomology class 1 against the virtual fundamental class. The Donaldson–Thomas invariant is a holomorphic analogue of the Casson invariant.".
- Donaldson–Thomas_theory label "Donaldson–Thomas theory".
- Donaldson–Thomas_theory sameAs Donaldson%E2%80%93Thomas_theory.
- Donaldson–Thomas_theory sameAs Q5295377.
- Donaldson–Thomas_theory sameAs Q5295377.
- Donaldson–Thomas_theory wasDerivedFrom Donaldson–Thomas_theory?oldid=605664460.