@article{Reddy2022, 
author = {Kotte Amaranadha Reddy and S Sharief Basha},
title = {New classes of reverse super edge magic graphs},
year = {2022},
journal = {AIMS Mathematics},
volume = {7},
number = {3},
pages = {3590-3602},
keywords = {trees, lobster, Banana graph, cartesian product, cycle},
url = {https://www.sciopen.com/article/10.3934/math.2022198},
doi = {10.3934/math.2022198},
abstract = {A reverse edge magic (REM) labeling of a graph    G  (  V  ,  E  ) with    p vertices and    q edges is a bijection    f  :  V      (    G    )    ∪  E      (    G    )    →  {  1  ,  2  ,  ⋅  ⋅  ⋅  ,  p  +  q  } such that    k  =  f      (          u      v        )    −  {  f      (    u    )    +  f      (    v    )    } is a constant    k for any edge    u  v  ∈  E      (    G    )    . A REM labeling    f is called reverse super edge magic (RSEM) labeling if    f  (  V  (  G  )  )  =    {  1  ,  2  ,  3  ,  4  ,  5  ,  …  ,  v  } and    f  (  E  (  G  )  )  =  {  v  +  1  ,  v  +  2  ,  v  +  3  ,  v  +  4  ,  v  +  5  ,  …  ,  v  +  e  }  . In this paper, we find some new classes of RSEM labeling and the investigation of the connection between the RSEM labeling and different classes of labeling.}
}