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哪里能买到安蒂奥克学院文凭毕业证【假证加微aptao168】8e18Buz

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1: 8 Incomplete Gamma and Related
Functions
Chapter 8 Incomplete Gamma and Related Functions
2: 12.3 Graphics
See accompanying text
Figure 12.3.1: U ( a , x ) , a = 0. …5, 5, 8. Magnify
See accompanying text
Figure 12.3.2: V ( a , x ) , a = 0. …5, 5, 8. Magnify
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Figure 12.3.5: U ( 8 , x ) , U ¯ ( 8 , x ) , F ( 8 , x ) , 4 2 x 4 2 . Magnify
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Figure 12.3.6: U ( 8 , x ) , U ¯ ( 8 , x ) , G ( 8 , x ) , 4 2 x 4 2 . Magnify
3: 17.16 Mathematical Applications
More recent applications are given in Gasper and Rahman (2004, Chapter 8) and Fine (1988, Chapters 1 and 2).
4: 9.4 Maclaurin Series
9.4.1 Ai ( z ) = Ai ( 0 ) ( 1 + 1 3 ! z 3 + 1 4 6 ! z 6 + 1 4 7 9 ! z 9 + ) + Ai ( 0 ) ( z + 2 4 ! z 4 + 2 5 7 ! z 7 + 2 5 8 10 ! z 10 + ) ,
9.4.2 Ai ( z ) = Ai ( 0 ) ( 1 + 2 3 ! z 3 + 2 5 6 ! z 6 + 2 5 8 9 ! z 9 + ) + Ai ( 0 ) ( 1 2 ! z 2 + 1 4 5 ! z 5 + 1 4 7 8 ! z 8 + ) ,
9.4.3 Bi ( z ) = Bi ( 0 ) ( 1 + 1 3 ! z 3 + 1 4 6 ! z 6 + 1 4 7 9 ! z 9 + ) + Bi ( 0 ) ( z + 2 4 ! z 4 + 2 5 7 ! z 7 + 2 5 8 10 ! z 10 + ) ,
9.4.4 Bi ( z ) = Bi ( 0 ) ( 1 + 2 3 ! z 3 + 2 5 6 ! z 6 + 2 5 8 9 ! z 9 + ) + Bi ( 0 ) ( 1 2 ! z 2 + 1 4 5 ! z 5 + 1 4 7 8 ! z 8 + ) .
5: 10.62 Graphs
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Figure 10.62.1: ber x , bei x , ber x , bei x , 0 x 8 . Magnify
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Figure 10.62.2: ker x , kei x , ker x , kei x , 0 x 8 . Magnify
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Figure 10.62.3: e x / 2 ber x , e x / 2 bei x , e x / 2 M ( x ) , 0 x 8 . Magnify
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Figure 10.62.4: e x / 2 ker x , e x / 2 kei x , e x / 2 N ( x ) , 0 x 8 . Magnify
6: 11.3 Graphics
See accompanying text
Figure 11.3.7: | 𝐇 0 ( x + i y ) | for 8 x 8 and 3 y 3 . Magnify 3D Help
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Figure 11.3.8: | 𝐊 0 ( x + i y ) | (principal value) for 8 x 8 and 3 y 3 . … Magnify 3D Help
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Figure 11.3.9: | 𝐇 1 2 ( x + i y ) | (principal value) for 8 x 8 and 3 y 3 . … Magnify 3D Help
See accompanying text
Figure 11.3.10: | 𝐊 1 2 ( x + i y ) | (principal value) for 8 x 8 and 3 y 3 . … Magnify 3D Help
See accompanying text
Figure 11.3.12: | 𝐊 1 ( x + i y ) | (principal value) for 8 x 8 and 3 y 3 . … Magnify 3D Help
7: 10.70 Zeros
zeros of  ber ν x 2 ( t f ( t ) ) , t = ( m 1 2 ν 3 8 ) π ,
zeros of  bei ν x 2 ( t f ( t ) ) , t = ( m 1 2 ν + 1 8 ) π ,
zeros of  ker ν x 2 ( t + f ( t ) ) , t = ( m 1 2 ν 5 8 ) π ,
zeros of  kei ν x 2 ( t + f ( t ) ) , t = ( m 1 2 ν 1 8 ) π .
8: 16.25 Methods of Computation
See §§3.6(vii), 3.7(iii), Olde Daalhuis and Olver (1998), Lozier (1980), and Wimp (1984, Chapters 7, 8).
9: 20 Theta Functions
10: 36 Integrals with Coalescing Saddles