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$$y^{n} = f(x)^{n} + g(x)$$
y
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(
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)
n
+
g
(
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)
, NNTDM, 17(3) (2011) 18–21
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$$y^{p} = x^{kp} + a_{kp - 1}x^{kp - 1} + \cdots +a_{0}$$
y
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x
kp
+
a
k
p
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1
x
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1
+
⋯
+
a
0
, J. Algebra and Number Theory Academia, 2(6) (2012) 331–335
3. Szalay L, Superelliptic equations of the form
$$y^{p} = x^{kp} + a_{kp - 1}x^{kp - 1} + \cdots +a_{0}$$
y
p
=
x
kp
+
a
k
p
-
1
x
k
p
-
1
+
⋯
+
a
0
, Bull. Greek Math. Soc., 46 (2002) 23–33
4. Tengely Sz, On a problem of Erdős and Graham, Periodica Math. Hung., 72(1) (2016) 23–28