2003
DOI: 10.1017/s0013091502000597
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STEIN EMBEDDING THEOREM FOR $\mathbb{B}$-MANIFOLDS

Abstract: An analogue of the Stein embedding theorem for C ∞ manifolds endowed with two equidimensional supplementary foliations is proved.

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Cited by 2 publications
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“…We note that, when ϕ is an almost complex structure on M , a tensor field t of type (r, s) which satisfies t ∈ Kerφ ϕ is said to be almost analytic(holomorphic)(see, for example, [5,7,25,30,[34][35][36]44]). Analytic(holomorphic) function with respect to the different algebra is studied in [1,7,24,40].…”
Section: φ ϕ -Operator Applied To a Tensor Field Of Type (R S)mentioning
confidence: 99%
“…We note that, when ϕ is an almost complex structure on M , a tensor field t of type (r, s) which satisfies t ∈ Kerφ ϕ is said to be almost analytic(holomorphic)(see, for example, [5,7,25,30,[34][35][36]44]). Analytic(holomorphic) function with respect to the different algebra is studied in [1,7,24,40].…”
Section: φ ϕ -Operator Applied To a Tensor Field Of Type (R S)mentioning
confidence: 99%