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◆ Rj()
| Function Rj |
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X As |
Double, |
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Y As |
Double, |
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Z As |
Double, |
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P As |
Double, |
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Optional Info As |
Long |
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Carlson form of elliptic integral RJ(x, y, z, p)
- Purpose
- Computes the Carlson form of elliptic integral RJ(x, y, z, p).
RJ(x, y, z, p) = (3/2) * ∫(t + x)^(-1/2)(t + y)^(-1/2)(t + z)^(-1/2)(t + p)^(-1)dt [0, ∞]
For negative fourth argument p, the principal value will be computed.
- Returns
- Double
Carlson form of elliptic integral RJ(x, y, z, p).
- Parameters
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| [in] | X | Argument x. (X >= 0 (one of X, Y and Z may be zero)) |
| [in] | Y | Argument y. (Y >= 0 (one of X, Y and Z may be zero)) |
| [in] | Z | Argument z. (Z >= 0 (one of X, Y and Z may be zero)) |
| [in] | P | Argument p. (P <> 0) |
| [out] | Info | (Optional)
= 0: Successful exit.
= -1: The argument X had an illegal value. (X < 0)
= -2: The argument Y had an illegal value. (Y < 0)
= -3: The argument Z had an illegal value. (Z < 0 or more than two out of X, Y and Z are 0)
= -4: The argument P had an illegal value. (P = 0)
= 1: Floating point range error. |
- Reference
- boost/math/special_functions
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