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Laboratory Study of Tribological Characteristics of Innovative Lubricant Coolants

机译:创新润滑油冷却剂的摩擦学特性实验室研究

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In the article researches mathematical models that ensure effectiveness of use combined methods for parts processing. The use of combined processing methods is always associated with the search for technological compromise and boils down to technical and economic indicators comparative assessment. In this case, it is necessary to rely on mathematical models that objectively reflect manufacturing parts technological processes. Mathematical methods and models for optimizing production processes for manufacturing parts that are applicable in combined methods for processing parts are a complex formalized scientific abstraction that describes production functioning process at all stages of its implementation. In the synthesis of various processing methods, it is necessary to ensure that a number of conditions are met that determine necessary and sufficient conditions for implementing feasibility a particular technology in the combined method of processing parts. Multiple regression analysis methods allow minimizing experiments number in mathematical model determining which adequate to processes under study and form the baseline data for the transition from multi-factor to multi-criteria models. Using this approach, it is necessary to determine objective function optimal values parameters and influence factors in each specific technological process, which will allow us to bring the uncertainty removal in the processing materials technology to a new qualitative level.
机译:本文在研究数学模型,确保使用组合方法进行零件处理的有效性。组合处理方法的使用始终与技术妥协的搜索相关联,归结为技术和经济指标比较评估。在这种情况下,有必要依赖于客观地反映制造部门技术过程的数学模型。用于优化适用于处理部件的组合方法的制造部件的生产工艺的数学方法和模型是一个复杂的形式的科学抽象,它描述了其实施的所有阶段的生产功能。在各种处理方法的合成中,必须确保满足许多条件,以确定在处理部件的组合方法中实现特定技术的必要和充分条件。多元回归分析方法允许最小化数学模型确定的实验号,该实验号是在研究下的过程中足够的,并形成从多因素到多标准模型的转换的基线数据。使用这种方法,有必要确定每种特定技术过程中的目标函数最佳值参数和影响因素,这将使我们将在加工材料技术中将不确定性移除到新的定性水平。

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