De Rham theorem for Whitney functions

被引：0

作者：

Luca Prelli

机构：

[1] Università di Padova,Dipartimento di Matematica

来源：

Mathematische Zeitschrift | 2019年 / 293卷

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Let M be a real analytic manifold, F a bounded complex of constructible sheaves. We show that the Whitney–de Rham complex associated to F is quasi-isomorphic to F.

引用

页码：1623 / 1632

页数：9

共 50 条

[21] On Whitney’s extension theorem for ultradifferentiable functions
Manuel Valdivia
Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales. Serie A. Matematicas, 2011, 105 : 339 - 357
[22] WHITNEY EXTENSION THEOREM FOR GENERALIZED-FUNCTIONS
BIAGIONI, HA
COLOMBEAU, JF
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1986, 114 (02) : 574 - 583
[23] The A∞ de Rham Theorem and Integration of Representations up to Homotopy
Abad, Camilo Arias
Schaetz, Florian
INTERNATIONAL MATHEMATICS RESEARCH NOTICES, 2013, 2013 (16) : 3790 - 3855
[24] A PARAMETRIZED DE RHAM DECOMPOSITION THEOREM FOR CR MANIFOLDS
Hayashimoto, Atsushi
TOHOKU MATHEMATICAL JOURNAL, 2014, 66 (01) : 93 - 105
[25] WHITNEY EXTENSION THEOREM FOR NONQUASIANALYTIC CLASSES OF ULTRADIFFERENTIABLE FUNCTIONS
BONET, J
BRAUN, RW
MEISE, R
TAYLOR, BA
STUDIA MATHEMATICA, 1991, 99 (02) : 155 - 184
[26] WHITNEY EXTENSION THEOREM FOR ULTRADIFFERENTIABLE FUNCTIONS OF BEURLING TYPE
MEISE, R
TAYLOR, BA
ARKIV FOR MATEMATIK, 1988, 26 (02): : 265 - 287
[27] On Whitney's extension theorem for spaces of ultradifferentiable functions
A.V. Abanin
Mathematische Annalen, 2001, 320 : 115 - 126
[28] On Whitney's extension theorem for spaces of ultradifferentiable functions
Abanin, AV
MATHEMATISCHE ANNALEN, 2001, 320 (01) : 115 - 126
[29] WHITNEY EXTENSION THEOREM FOR ULTRADIFFERENTIABLE FUNCTIONS OF ROUMIEU TYPE
BONET, J
MEISE, R
TAYLOR, BA
PROCEEDINGS OF THE ROYAL IRISH ACADEMY SECTION A-MATHEMATICAL AND PHYSICAL SCIENCES, 1989, 89 (01) : 53 - 66
[30] A LIPSCHITZ VERSION OF DE RHAM THEOREM FOR Lp-COHOMOLOGY
Gol'dshtein, Vladimir
Panenko, Roman
TRANSACTIONS OF A RAZMADZE MATHEMATICAL INSTITUTE, 2023, 177 (02) : 189 - 204

← 1 2 3 4 5 →