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- W2265360015 abstract "The concept of graceful labeling of graphs has been extensively studied. In 1994, Mitchem and Simoson introduced a stronger concept called super-edge-graceful labeling for some classes of graphs. Among many other interesting pioneering results, Mitchem and Simoson provided a simple but powerful recursive way of constructing super-edge-graceful trees of odd order. In this note, we present a stronger concept of “tight” super-edge-graceful labeling. Such a super-edge graceful labeling has an additional constraint on the edge and vertices with the largest and smallest labels. This concept enables us to recursively construct tight super-edge-graceful trees of any order. As applications, we provide insights on the characterization of super-edge-graceful trees of diameter 4, a question posed by Chung, Lee, Gao and Schaffer. We also observe infinite families of super-edge-graceful trees that can be generated from tight labelings. Given the direct applications of “tight” super-edge-graceful labeling to the study of super-edge-graceful labelings, we note that it is worthwhile to further examine recursively generated tight super-edge-graceful trees." @default.
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- W2265360015 date "2015-11-01" @default.
- W2265360015 modified "2023-10-17" @default.
- W2265360015 title "Tight super-edge-graceful labelings of trees and their applications" @default.
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- W2265360015 doi "https://doi.org/10.1016/j.akcej.2015.11.004" @default.
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