The divisibility of the class number of the imaginary quadratic fields $\mathbb{Q}(\sqrt{1-2m^y})$

NOTE ON THE p-DIVISIBILITY OF CLASS NUMBERS OF AN INFINITE FAMILY OF IMAGINARY QUADRATIC FIELDS

“…Corollary 4.3. For any odd prime p ≥ 3, there exist infinitely many imaginary bi-quadratic fields whose class number is divisible by p. [32] generalized Theorem 4.2, and proved the following three results.…”

“…Krishnamoorthy and Pasupulati [33] proved the particular case of this conjecture. Given any odd n, using Theorem 4.4 Krishnamoorthy and Muneeswaran [32] produced infinitely many…”