- #1

- 2

- 0

Here c1>0, c2 is a complex number but |c2|<=1, c3>0,

f(c3*y(t)) is a nonlinear function of c3*y(t).

The initial value is given by y(s)=0.

Is it possible to be solved?

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- Thread starter luna_aaa
- Start date

- #1

- 2

- 0

Here c1>0, c2 is a complex number but |c2|<=1, c3>0,

f(c3*y(t)) is a nonlinear function of c3*y(t).

The initial value is given by y(s)=0.

Is it possible to be solved?

- #2

- 1,074

- 1

- #3

- 2

- 0

d_leet said:

what about an exponential for the "f" function?

- #4

- 70

- 0

t-s-\int_0^{y(t)}\frac{dz}{zc1+1-c2f(zc3)}=0 .

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