We use the idea of index invariance under the Franklin mapping to prove higher power generalizations of two results discovered by M. V. Subbarao. We then apply similar ideas to a two-variable generalization of the Rogers-Ramanujan identities due to G. E. Andrews.
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机译:我们在富兰克林映射下使用索引不变性的思想,以证明M. V. Subbarao发现的两种结果的高功率概括。然后,由于G. E. Andrews,我们将类似的想法应用于罗杰斯 - ramanujan身份的两变量的概括。
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