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[求助] 求大家帮忙看看，这个方程如何解？？？如何用matlab求解？

 {y[x] -> C[       1] HypergeometricPFQ[{}, {2/3 - 13/(         12 (-8 + 3 I Sqrt[237])^(1/3)) -         1/12 (-8 + 3 I Sqrt[237])^(1/3),        2/3 + 13/(24 (-8 + 3 I Sqrt[237])^(1/3)) + (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) +         1/24 (-8 + 3 I Sqrt[237])^(1/3) - (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3]),        2/3 + 13/(24 (-8 + 3 I Sqrt[237])^(1/3)) - (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) +         1/24 (-8 + 3 I Sqrt[237])^(1/3) + (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3])}, (3 k x^4)/       128] + (-3)^((      13 + 4 (-8 + 3 I Sqrt[237])^(1/3) + (-8 + 3 I Sqrt[237])^(2/3))/(      12 (-8 + 3 I Sqrt[237])^(1/3)))       2^(-((7 (13 +          4 (-8 + 3 I Sqrt[237])^(1/3) + (-8 + 3 I Sqrt[237])^(2/3)))/(       12 (-8 + 3 I Sqrt[237])^(1/3)))) k^((      13 + 4 (-8 + 3 I Sqrt[237])^(1/3) + (-8 + 3 I Sqrt[237])^(2/3))/(      12 (-8 + 3 I Sqrt[237])^(1/3))) x^((      13 + 4 (-8 + 3 I Sqrt[237])^(1/3) + (-8 + 3 I Sqrt[237])^(2/3))/(      3 (-8 + 3 I Sqrt[237])^(1/3)))       C[2] HypergeometricPFQ[{}, {4/3 + 13/(         12 (-8 + 3 I Sqrt[237])^(1/3)) +         1/12 (-8 + 3 I Sqrt[237])^(1/3),        1 + 13/(8 (-8 + 3 I Sqrt[237])^(1/3)) + (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) +         1/8 (-8 + 3 I Sqrt[237])^(1/3) - (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3]),        1 + 13/(8 (-8 + 3 I Sqrt[237])^(1/3)) - (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) +         1/8 (-8 + 3 I Sqrt[237])^(1/3) + (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3])}, (3 k x^4)/       128] + (-3)^((-13 + 13 I Sqrt[3] +       8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) -       I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3))/(      24 (-8 + 3 I Sqrt[237])^(1/3)))       2^(-((7 (-13 + 13 I Sqrt[3] +          8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) -          I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3)))/(       24 (-8 + 3 I Sqrt[237])^(1/3))))       k^((-13 + 13 I Sqrt[3] +       8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) -       I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3))/(      24 (-8 + 3 I Sqrt[237])^(1/3)))       x^((-13 + 13 I Sqrt[3] +       8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) -       I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3))/(      6 (-8 + 3 I Sqrt[237])^(1/3)))       C[4] HypergeometricPFQ[{}, {1 - 13/(         8 (-8 + 3 I Sqrt[237])^(1/3)) + (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) -         1/8 (-8 + 3 I Sqrt[237])^(1/3) - (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3]),        4/3 - 13/(24 (-8 + 3 I Sqrt[237])^(1/3)) + (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) -         1/24 (-8 + 3 I Sqrt[237])^(1/3) - (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3]),        1 + (13 I)/(4 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) - (         I (-8 + 3 I Sqrt[237])^(1/3))/(4 Sqrt[3])}, (3 k x^4)/       128] + (-3)^((-13 - 13 I Sqrt[3] +       8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) +       I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3))/(      24 (-8 + 3 I Sqrt[237])^(1/3)))       2^(-((7 (-13 - 13 I Sqrt[3] +          8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) +          I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3)))/(       24 (-8 + 3 I Sqrt[237])^(1/3))))       k^((-13 - 13 I Sqrt[3] +       8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) +       I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3))/(      24 (-8 + 3 I Sqrt[237])^(1/3)))       x^((-13 - 13 I Sqrt[3] +       8 (-8 + 3 I Sqrt[237])^(1/3) - (-8 + 3 I Sqrt[237])^(2/3) +       I Sqrt[3] (-8 + 3 I Sqrt[237])^(2/3))/(      6 (-8 + 3 I Sqrt[237])^(1/3)))       C[3] HypergeometricPFQ[{}, {1 - 13/(         8 (-8 + 3 I Sqrt[237])^(1/3)) - (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) -         1/8 (-8 + 3 I Sqrt[237])^(1/3) + (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3]),        4/3 - 13/(24 (-8 + 3 I Sqrt[237])^(1/3)) - (13 I)/(         8 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) -         1/24 (-8 + 3 I Sqrt[237])^(1/3) + (         I (-8 + 3 I Sqrt[237])^(1/3))/(8 Sqrt[3]),        1 - (13 I)/(4 Sqrt[3] (-8 + 3 I Sqrt[237])^(1/3)) + (         I (-8 + 3 I Sqrt[237])^(1/3))/(4 Sqrt[3])}, (3 k x^4)/128]}}

点评

 麻烦写清楚些，有些地方写乱了

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