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Sin




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Elementary Functions > Sin[z] > Representations through more general functions





Through Meijer G (86 formulas)


>   Classical cases for the direct function itself (4 formulas)
>   Classical cases for powers of sin (1 formula)
>   Classical cases involving exp (3 formulas)
>   Classical cases involving sinh (1 formula)
>   Classical cases involving cosh (1 formula)
>   Classical cases involving cos,Ci,Si (4 formulas)
>   Classical cases involving cos-1 in the arguments and unit step theta (1 formula)
>   Classical cases involving tan-1 in the arguments (1 formula)
>   Classical cases involving cot-1 in the arguments (1 formula)
>   Classical cases involving sec-1 in the arguments and unit step theta (1 formula)
>   Classical cases involving Bessel J (2 formulas)
>   Classical cases involving cos and Bessel J (4 formulas)
>   Classical cases involving Bessel Y (1 formula)
>   Classical cases involving cos and Bessel J,Y (6 formulas)
>   Classical cases involving 0F1 (6 formulas)
>   Classical cases involving 0F~1 (6 formulas)
>   Generalized cases for the direct function itself (2 formulas)
>   Generalized cases for powers of sin (2 formulas)
>   Generalized cases involving exp (3 formulas)
>   Generalized cases involving cosh (1 formula)
>   Generalized cases involving sinh (1 formula)
>   Generalized cases involving cos,Ci,Si (4 formulas)
>   Generalized cases involving cos and Fresnel C,S (8 formulas)
>   Generalized cases involving cos-1 in the arguments and unit step theta (1 formula)
>   Generalized cases involving tan-1 in the arguments (1 formula)
>   Generalized cases involving cot-1 in the arguments (1 formula)
>   Generalized cases involving sec-1 in the arguments and unit step theta (1 formula)
>   Generalized cases involving Bessel J (2 formulas)
>   Generalized cases involving cos and Bessel J (4 formulas)
>   Generalized cases involving Bessel Y (2 formulas)
>   Generalized cases involving cos and Bessel J,Y (6 formulas)
>   Generalized cases involving 0F1 (2 formulas)
>   Generalized cases involving 0F~1 (2 formulas)