Updated: May 06, 2022 |

*Compute a Bessel function of the second kind of order 0*

#include <math.h> double y0( doublex); float y0f( floatx);

`x`- The number that you want to compute the Bessel function for.

- libm
- The general-purpose math library.
- libm-sve
- (QNX Neutrino 7.1 or later) A library that optimizes the code for ARMv8.2 chips that have Scalable Vector Extension hardware.

Your system requirements will determine how you should work with these libraries:

- If you want only selected processes to run with the SVE version, you can include both libraries in your OS image and use the -l m or -l m-sve option to qcc to link explicitly against the appropriate one.
- If you want all processes to use the SVE version, include libm-sve.so in your OS image and set up a symbolic link from libm.so to libm-sve.so. Use the -l m option to qcc to link against the library.

Note:
Compile your program with the -fno-builtin option to prevent the compiler from using a
built-in version of the function.

These functions compute the Bessel function for `x` of the second kind of order 0.

To check for error situations, use feclearexcept() and fetestexcept(). For example:

- Call
`feclearexcept(FE_ALL_EXCEPT)`before calling y0() or y0f(). - On return, if
`fetestexcept(FE_ALL_EXCEPT)`is nonzero, then an error has occurred.

The result of the Bessel function for `x` of second kind of order 0.

If x is: |
These functions return: | Errors: |
---|---|---|

Negative, including -Inf | NaN | FE_INVALID |

±0.0 | -Inf | FE_DIVBYZERO |

NaN | NaN | — |

Inf | 0.0 | — |

If the correct result would cause: | These functions return: | Errors: |
---|---|---|

Overflow | -Inf | FE_OVERFLOW |

Underflow | 0.0 |

These functions raise FE_INEXACT if the FPU reports that the result can't be exactly represented as a floating-point number.

y0() is POSIX 1003.1 XSI; y0f() is Unix

Safety: | |
---|---|

Cancellation point | No |

Interrupt handler | Yes |

Signal handler | Yes |

Thread | Yes |