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2
Frobenius series where indicial equation roots differ by an integer
2.1
Example 1. homogeneous ode where log term is needed
x
2
y
′
′
(
x
)
−
x
y
(
x
)
=
0
2.2
Example 2. homogeneous ode where log term is needed
x
3
2
y
′
′
+
y
=
0
2.3
Example 3. homogeneous ode where log term is not needed
x
2
y
′
′
+
3
x
y
′
+
4
x
4
y
=
0
2.4
Example 4 inhomogeneous ode example where log term is needed
x
y
′
′
+
y
=
x
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