A. Srinivasan

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20132023

most citedInfinitely many sign changes of the Liouville function on

x^{2} + d

1 citations · 1 across the 5 of their papers we have counts for

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math.NT2022

A binary quadratic approach to $X^{2} + (2 k - 1)^{Y} = k^{Z}$

Maohua Le, Anitha Srinivasan

A conjecture of N. Terai states that for any integer $k > 1$ , the equation $x^{2} + (2 k - 1)^{y} = k^{z}$ has only one solution, namely, $(x, y, z) = (k - 1, 1, 2) .$ Using the structure of class…

A binary quadratic approach to X2+(2k−1)Y=kZ

A binary quadratic approach to $X^{2} + (2 k - 1)^{Y} = k^{Z}$