2021
DOI: 10.1007/s12043-021-02140-x
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Group-invariant solutions to $$SL'(2)$$-motion equation

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“…Obtaining group invariant solutions by Lie symmetry analysis is not only significant for the physical model itself [10], but also provides a basis for the problem of accuracy of numerical and approximate treatments. However, in the process of finding the exact solutions of some NLPDEs, there is the problem of complex calculation steps and large calculation amount, which requires an effective systematic method to classify some equivalent solutions, resulting in the optimal system [11][12][13]. The equivalence relations are gotten through the optimal system, which classifies all the group invariant solutions on the equivalence relations basis and selects each type of representative for similarity reduction, the dimension reduction equation will be obtained.…”
Section: Introductionmentioning
confidence: 99%
“…Obtaining group invariant solutions by Lie symmetry analysis is not only significant for the physical model itself [10], but also provides a basis for the problem of accuracy of numerical and approximate treatments. However, in the process of finding the exact solutions of some NLPDEs, there is the problem of complex calculation steps and large calculation amount, which requires an effective systematic method to classify some equivalent solutions, resulting in the optimal system [11][12][13]. The equivalence relations are gotten through the optimal system, which classifies all the group invariant solutions on the equivalence relations basis and selects each type of representative for similarity reduction, the dimension reduction equation will be obtained.…”
Section: Introductionmentioning
confidence: 99%