  Elliptic Sombor and Euler Sombor indices are recently defined topological
indices using Sombor index. Elliptic sombor index is defined as
$ESO(G)=\sum_{uv\in E(G)}(d_u+ d_v)\sqrt{d^2_u+ d^2_v}$ and Euler Sombor index
is defined as $EU(G)= \sum_{uv\in E(G)}\sqrt{{d_{u}^2+d_{v}^2}+d_ud_v}$, where
$d_u$ and $d_v$ are degrees of vertices $u$ and $v$ in graph $G$. In this
article, we compute the elliptic Sombor and Euler Sombor indices of some
resultant graphs. Using the operations join and Corona product on standard
graphs like path, cycle and complete graphs.
