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TOPOLOGICAL COMPARISON OF REDUCING SCHEMES

机译:减少方案的拓扑比较

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摘要

As we have noted above, if one compares the results obtained by different reducing schemes for the same variational problem, then the comparison of the types of smooth equivalence for key functions is the main problem. This problem was posed in [138] and partially developed in [138-140]. In this chapter, we use the condition of smooth equivalence for key functions obtained by the Thorn homotopic method (see [10,145, 168, 172]). The main assumption is the possibility of finding smooth deformations of reducing schemes into each other. If the comparison is global, then we use the condition of preservation of the coercivity under the deformation.
机译:如上文所述,如果比较通过相同的变分问题的不同归约方案获得的结果,那么比较关键函数的光滑等价类型是主要问题。这个问题在[138]中提出,在[138-140]中部分发展。在本章中,我们将光滑等价的条件用于通过Thorn同源方法获得的关键函数(请参见[10,145,168,172])。主要假设是有可能发现归约方案之间的平滑变形。如果比较是全局的,则我们使用变形下矫顽力保持的条件。

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