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(1)

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(k=0,1,2.) (2)

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0<t<T (3)

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. , x(t) o, , u(t) (t):

x(t) = u(t) cos (ot+(t)). (.15)

(16.2.1) :

x(t) = a(t)×cos(ot) + b(t)×sin(ot), (16)

a(t) b(t) x(t):

a(t) = u(t) cos t, b(t) = u(t) sin t.

u(t) =, tg (t) = b(t)/a(t).

x(t) (t). (t) (16) :

(t) = a(t)×sin(t) b(t)×cos(ot).

z(t) = x(t) + j×(t).

z(t):

|z(t)|2 = x2(t)+2(t) = a2(t)[cos2(t)+sin2(ot)] + b2(t)[cos2(t)+sin2(ot)] = u2(t).

, u(t) (t) x(t):

u(t) =. (17)

tot+(t) = arctg[(t)/x(t)]. (18)

4

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:

d(t)/dt ==(19)


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