By Eric. Mombeek
Серия «Luftwaffe colors» издательства «Classic courses» посвящена краткой, но очень яркой истории ВВС Третьего рейха. Прекрасно иллюстрированный полный исторический обзор Люфтваффе 1933-1945гг. Авторы серии собрали большое количество редких цветных и ч/б фотографий. Особенно полезна эта серия будет для моделистов (в книгах дается большое количество цветных схем окраски вместе с фотографиями самолетов). В данной книге рассматриваются самолеты-истребители, участвовавшие в воздушных боях над Англией.
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Additional info for Jagdwaffe volume Two, section 4: Phase Four November 1940 - June 1941
Sample text
479 e (c) Characteristic equation: (d) ∆( s ) = s 2 + 80 . 65 s + 322 From the state equations we see that whenever there is to increase the effective value of Ra by (1 + K ) Rs . =0 . 58 Ra there is ( 1 + K ) Rs . Thus, the purpose of R is s This improves the time constant of the system. 18 θr. The equations are in the form of CCF with v as the input. 1434 e −1 (b) (c) Characteristic equati on: 2 . 782 Eigenvalues: (d) ∆ ( s ) = s + 90 . 91 s + 818 Same remark as in part (d) of Problem 5-14.
B) S = [B AB ] = 0 d 1 − a AB 1 −1 1 A B = 1 −1 1 1 −1 1 The system is controllable for d ≠ 0. 5-35 (a) S = B 2 S is singular. The system is uncontrollable.
5-21(a)]: 0 1 0 A1 = 0 0 1 −3 −2 −1 State equations [Fig. 5 s −1 −1 −3 + 20 . 5 s X ( s) X (s) −2 − 20 . 5 (b) G (s) Y ( s) = Y (s) U ( s) = 10 s −3 = 10 s −3 + 20 1 + 4. 5 s A and B are in CCF X (s) −2 X (s) X (s) X ( s) = −4. 5 1 0 0 0 B= 0 1 0 (c) G (s) Y (s) = Y (s) U ( s) = 5s −2 State equations: = 5( s s(s X (s) + 1) + 2 )( s + 10 ) + 5s −3 X (s) = 5s −2 1 + 12 s + 5s −1 X (s) A and B are in CCF −3 + 20 s X (s) −2 X (s) = U ( s ) − 12 x& ( t ) = Ax ( t ) + B u ( t ) 54 s −1 X (s) − 20 s −2 X ( s) 0 0 1 A= 0 0 1 0 −20 −12 0 B = 0 1 A and B are in CCF (d) G ( s) = Y ( s) = Y (s ) U (s ) s −4 = ( 1 ) s ( s + 5) s + 2s + 2 X ( s) 2 X (s) = = U ( s) − 7s s −4 X (s ) −1 −2 1 + 7 s + 12 s + 10 s −1 −2 X ( s ) − 12 s X (s) −3 − 10 X (s ) s −3 State diagram: x& ( t ) = Ax ( t ) + B u ( t ) State equations: 0 0 0 1 0 0 1 0 A= 0 0 0 1 0 −10 −12 −7 0 0 B= 0 1 A and B are in CCF 5-24 (a) G (s) = Y (s) U ( s) = 10 s 3 + 8 .
Jagdwaffe volume Two, section 4: Phase Four November 1940 - June 1941 by Eric. Mombeek
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