In 1994, in [13], N. Papaghiuc introduced the notion of semi-slant submanifold in a Hermitian manifold which is a generalization of CR- and slant-submanifolds. In particular, he considered this submanifold in Kaehlerian manifolds, [13]. Then, in 2007, V. A. Khan and M. A. Khan considered this submanifold in a nearly Kaehler manifold and obtained interesting results, [11]. Recently, we considered semi-slant submanifolds in a locally conformal Kaehler manifold and gave a necessary and sufficient conditions for two distributions (holomorphic and slant) to be integrable. Moreover, we considered these submanifolds in a locally conformal Kaehler space form, [4]. In this paper, we define 2-kind warped product semi-slant submanifolds in a locally conformal Kaehler manifold and consider some properties of these submanifolds.
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机译：1994年，在[13]中，N.Papaghiuc在隐士歧管中引入了半倾斜子纤维的概念，这是Cr-和倾斜子纤维的概括。特别是，他认为在Kaehlerian歧管中的这个子多块，[13]。然后，在2007年，V. A. Khan和M. A. Khan在几乎喀喇叭歧管中考虑了这一子种属，并获得了有趣的结果[11]。最近，我们考虑了局部共形kaehler歧管中的半倾斜子多晶系数，并为两个分布（罗形和倾斜）提供了必要和充分的条件，以是可完整的。此外，我们认为在局部共形的Kaehler空间形式中认为这些子化合物[4]。在本文中，我们在局部共形的Kaehler歧管中定义了2种扭曲的产品半倾斜子散，并考虑这些子纤维的一些性质。
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