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Forming limit criterion for ductile anisotropic sheets as a material property and its deformation path insensitivity. Part I: Deformation path insensitive formula based on theoretical models

机译:延性各向异性片材的成形极限准则作为材料特性及其变形路径不敏感性。第一部分:基于理论模型的变形路径不敏感公式

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摘要

In the common industrial thin sheet metal forming process at room temperature, in which in-homogenous deformation under the plane stress condition is typically the case, sheets are so ductile that sheet forming more often fails after abruptly severe strain localization, especially in the thinning mode. In such a case, measuring the fracture property might be impractical and an alternative criterion to measure sheet proneness to abruptly severe strain localization according to deformation modes, often dubbed as the forming limit criterion, replaces the fracture criterion to account for formability of the sheet, assuming that the criterion is applicable as a material property. However, severe strain localization is a mathematical consequence (of the boundary value problem) of the principle of linear momentum and the constitutive law; therefore not a part of material properties in principle, regardless of its sensitivity to deformation path. Nonetheless, the assumed applicability of the forming limit criterion as a material property in approximation for room temperature forming under the plane stress condition was partially validated in Part II in view of regular and modified hemispherical dome stretching and circular cup drawing tests, while its deformation path insensitive formulae were theoretically justified in Part I by examining the isotropic hardening formulation of rigid-plasticity and also theoretical forming limit models including the Considère (1885), Dorn and Thomsen (1947) and Hill (1952) models as well as the M-K (1967) model.
机译:在通常的室温下工业薄金属板成型过程中,通常是在平面应力条件下发生不均匀变形的情况下,薄板的延展性很高,以至于在突然出现严重的应变局部化之后,薄板的形成往往会失败,尤其是在薄化模式下。在这种情况下,测量断裂特性可能不切实际,并且根据变形模式(通常被称为成形极限标准)来测量板材突然突变的局部应变倾向的替代标准代替了断裂标准以说明板材的可成形性,假定该标准可作为物质特性适用。但是,严重的应变局部化是线性动量原理和本构律的(边界值问题的)数学结果;因此,原则上无论其对变形路径的​​敏感性如何,都不是材料特性的一部分。尽管如此,在第二部分中,考虑到常规和改进的半球形圆顶拉伸和圆杯拉伸试验,以及其变形路径,在平面应力条件下近似于室温成型的材料极限作为材料特性的假定适用性已部分得到验证。在第一部分中,通过研究刚性可塑性的各向同性硬化公式,以及理论上的成形极限模型,包括Considère(1885),Dorn和Thomsen(1947)和Hill(1952)模型以及MK(1967),在理论上证明了不敏感的公式是合理的。 )模型。

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