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Hodge 1941 — The Theory and Applications of Harmonic Integrals
chain
W. V. D. Hodge (1941). The Theory and Applications of Harmonic Integrals. Cambridge University Press, 1941. Cited by its record. License as found: Cambridge University Press — publisher's copyright, cited. What it gave the chain: every cohomology class has a unique harmonic form; the (p, q) decomposition the conjecture is stated in.
source
W. V. D. Hodge (1941), Cambridge University Press, 1941
card id
card_chain_hodge_1941
address
WIT.codex.FCT/the-theory-and-applications-of-harmonic-integral/REF.WITNESSED@w-v-d-hodge
adjoining cards
- builds on → Riemann 1857 — Theorie der Abel'schen Functionen — every cohomology class has a unique harmonic form; the (p, q) decomposition the conjecture
- builds on → Rham 1931 — Sur l'analysis situs des variétés à n dimensions — every cohomology class has a unique harmonic form; the (p, q) decomposition the conjecture
- enables → W. V. D. Hodge 1950 — The topological invariants of algebraic varieties — a later work standing on an earlier one
- enables → Griffiths 1968 — Periods of integrals on algebraic manifolds, I — variation of Hodge structure: how the decomposition moves in a family
- enables → Deligne 1971 — Théorie de Hodge, II — mixed Hodge structures on the complement of a divisor, built on forms with logarithmic pol
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