When using ADM to solve the nth order differential equation yn)(r) = f(y) + g(z) subject to the initial conditions y(0), y'(0),...,y (n-1)(0), all are given. Then yo() = +L-"(f(x)) Lj30 Ο Σ -1 FyG-1(0) Lj-0 Lj-0 +L "(g(x)) +L "(g(x))

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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When using ADM to solve the nth order differential equation y(7) (x) = f(y) + g(1) subject to the initial
conditions
y(0), y'(0), ..., y (n-1)(0), all are given. Then yo(r)
+L_*(f(x))
1 zyG (0)
z'y (0)
+L"(g(x))
n 1 Ty(0)
+L "(g(x))
Transcribed Image Text:When using ADM to solve the nth order differential equation y(7) (x) = f(y) + g(1) subject to the initial conditions y(0), y'(0), ..., y (n-1)(0), all are given. Then yo(r) +L_*(f(x)) 1 zyG (0) z'y (0) +L"(g(x)) n 1 Ty(0) +L "(g(x))
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