In this work, we use the Ge and Ren extension of Mawhin’s
coincidence degree theory to investigate the solvability of the
p-Laplacian fractional order boundary value problem of the form
(f ( a ( )))¢
p D0+x t
( , ( ), ( ), ( ), ( ), 0 ( )), (0, ),
1
0
2
0
3
0 = a Î +¥
+
a-
+
a-
+
a-
f t x t D + x t D
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