Compute a Bessel function of the second kind of order 0
Synopsis:
#include <math.h>
double y0( double x );
float y0f( float x );
Arguments:
- x
- The number that you want to compute the Bessel function for.
Library:
- 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.
Description:
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.
Returns:
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.
Classification:
y0() is
POSIX 1003.1 XSI;
y0f() is
Unix
| Safety: |
|
|---|
| Cancellation point |
No |
| Interrupt handler |
Yes |
| Signal handler |
Yes |
| Thread |
Yes |