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Is there a theory of "elementary closed form solution" at the operator level for differentia...

We begin by considering the usual general first order linear equation of the form $$ a_0 y' + a_1 y + a_2 = 0 $$ Where $a_i,y \in \mathbb{C} \rightarrow \mathbb{C}$. Now it's well known from everyone …
Sidharth Ghoshal's user avatar