Functions§
- f_y0
- Bessel of the second kind of order 0 (Y0)
- y0_
asympt 🔒 - y0_
asympt_ 🔒fast - y0_
asympt_ 🔒hard - y0_
near_ 🔒zero - Generated by SageMath: Evaluates: Y0(x) = 2/pi*(euler_gamma + log(x/2))J0(x) - sum((-1)^m(x/2)^(2m)/(m!)^2sum(1+1/2 + … 1/m)) expressed as: Y0(x)=log(x)*W0(x) - Z0(x)
- y0_
near_ 🔒zero_ fast - Generated by SageMath: Evaluates: Y0(x) = 2/pi*(euler_gamma + log(x/2))J0(x) - sum((-1)^m(x/2)^(2m)/(m!)^2sum(1+1/2 + … 1/m)) expressed as: Y0(x)=log(x)*W0(x) - Z0(x)
- y0_
small_ 🔒argument_ fast - This method on small range searches for nearest zero or extremum. Then picks stored series expansion at the point end evaluates the poly at the point.
- y0_
small_ 🔒argument_ hard - y0_
small_ 🔒argument_ moderate - This method on small range searches for nearest zero or extremum. Then picks stored series expansion at the point end evaluates the poly at the point.
- y0_
transient_ 🔒area_ fast - Path for transient area between 1.35 to 2.
- y0_
transient_ 🔒area_ hard - y0_
transient_ 🔒area_ moderate - Path for transient area between 1.35 to 2.