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Academic Journal

Frobenius manifolds and formality of Lie algebras of polyvector fields.

Subjects: FROBENIUS manifolds; LIE algebras; MIRROR symmetry

  • Source: IMRN: International Mathematics Research Notices; 1998, Vol. 1998 Issue 4, p201-215, 15p

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Academic Journal

Formality of canonical symplectic complexes and Frobenius manifolds.

Subjects: FROBENIUS manifolds; RIEMANNIAN manifolds; FROBENIUS algebras

  • Source: IMRN: International Mathematics Research Notices; 1998, Vol. 1998 Issue 14, p727-733, 7p

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Academic Journal

On Fusion in Unipotent Blocks.

Subjects: *MATHEMATICAL notation; *MATHEMATICS theorems; *FROBENIUS manifolds

  • Source: Bulletin of the London Mathematical Society. 1999, Vol. 31 Issue 2, p143-148. 6p.

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Academic Journal

Weak Frobenius manifolds.

Subjects: FROBENIUS manifolds; FROBENIUS algebras; ALGEBRADUBROVIN, B.

  • Source: IMRN: International Mathematics Research Notices; 1999, Vol. 1999 Issue 6, p277-286, 10p

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Academic Journal

Kodaira–Akizuki–Nakano Vanishing: a Variant.

Subjects: *VANISHING theorems; *HYPERSURFACES; *FROBENIUS manifolds

  • Source: Bulletin of the London Mathematical Society. 2000, Vol. 32 Issue 2, p171-176. 6p.

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Review

Book Reviews.

Subjects: *FROBENIUS manifolds; *NONFICTIONFROBENIUS Manifolds, Quantum Cohomology & Moduli Spaces (Book)MANIN, Yuri I.

  • Source: Bulletin of the London Mathematical Society. 2000, Vol. 32 Issue 5, p631-632. 2p.

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Academic Journal

Semisimple Frobenius structures at higher genus.

Subjects: SEMISIMPLICIAL complexes; FROBENIUS manifolds; FIXED point theory

  • Source: IMRN: International Mathematics Research Notices; 10/31/2001, Vol. 2001 Issue 23, p1265-1286, 22p

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Academic Journal

On formality of some symplectic manifolds.

Subjects: ALGEBRA; HERMITIAN structures; HOMOTOPY theory

  • Source: IMRN: International Mathematics Research Notices; 11/1/2001, Vol. 2001 Issue 24, p1287-1314, 28p

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Conference

DYNAMICS AND THE GODBILLON-VEY CLASS. A HISTORY AND SURVEY.

Subjects: FOLIATIONS (Mathematics); MANIFOLDS (Mathematics); FROBENIUS manifolds

  • Source: Foliations: Geometry & Dynamics - Proceedings of the Euroworkshop; 2002, p29-60, 32p

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