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Felix, Yves; Halperin, Stephen; Thomas, Jean-Claude

Sur certaines algèbres de Lie de dérivations. (French) Zbl 0487.55005

Ann. Inst. Fourier 32, No. 4, 143-150 (1982).
Page: −5 −4 −3 −2 −1 ±0 +1 +2 +3 +4 +5 Show Scanned Page
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Cited in 3 Documents

MSC:

55P62 Rational homotopy theory
12H05 Differential algebra
17B70 Graded Lie (super)algebras
16W50 Graded rings and modules (associative rings and algebras)

Keywords:

commutative differential graded algebra; Sullivan minimal model of finite type; graded differential Lie algebra of derivations; rational homotopy type of a topological space
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\textit{Y. Felix} et al., Ann. Inst. Fourier 32, No. 4, 143--150 (1982; Zbl 0487.55005)
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References:

[1] P. ANDREWS and M. ARKOWITZ, Sullivan’s minimal and higher order Whitehead products, Can. J. of Math., XXX n° 5 (1978), 961-982. · Zbl 0441.55012
[2] H. J. BAUES and J. M. LEMAIRE, Minimal models in homotopy theory, Math. Ann., 225 (1977), 219-242. · Zbl 0322.55019
[3] A. K. BOUSFIELD and W.K.A.M. GUGENHEIM, On the PL de Rham theory and rational homotopy type, Memoirs of the A.M.S., 179 (1976). · Zbl 0338.55008
[4] S. HALPERIN, Lectures on minimal models, Preprint n° 111, Lille, 1977. · Zbl 0505.55014
[5] D. QUILLEN, Rational homotopy theory, Ann. of Math., 90 (1969), 205-295. · Zbl 0191.53702
[6] G. SJÖDIN, Hopf algebras and derivations, J. of Algebra, 64 (1980), 218-229. · Zbl 0429.16008
[7] M. SCHLESSINGER and J. D. STASHEFF, Deformation theory and rational homotopy type, Preprint. · Zbl 0576.17008
[8] D. SULLIVAN, Infinitesimal computations in topology, Publ. I.H.E.S., 47. · Zbl 0374.57002
[9] D. TANRÉ, Modèle de Chen-Quillen-Sullivan, Thèse n° 535, Univ. des Sciences et Tech. de Lille I.
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