Series representations
Generalized power series
Expansions at generic point z==z_{0}
For the function itself
Expansions on branch cuts
Formulas on real axis for real m
For m>1,csc^{1}(m^{1/2})+Pi u<xu+1/2)/;u ∈ Z
For m>1,Pi(u+1/2)<xu+1)csc^{1}(m^{1/2})/;u ∈ Z
Formulas for vertical intervals
For Re(z_{0}/2 Pi1/4) ∈ Z
For Re(z_{0}/2 Pi3/4) ∈ Z
Expansions at z==0
Expansions at z==csc^{1}(m^{1/2})+Pi u/;u ∈ Z
Expansions at z==csc^{1}(m^{1/2})+Pi u/;u ∈ Z
Expansions at z==Pi/2+2Pi u/;u ∈ Z && m>1
Expansions at z==3Pi/2+2Pi u/;u ∈ Z && m>1
Expansions at z==infinity
Expansions at generic point m==m_{0}
For the function itself
Expansions at m==0
Expansions at m==1
Expansions at m==infinity
Expansions at m==infinity NEW E
Residue representations
Other series representations
Expansions E(sin^{1}(z)m) at z==0
Expansions E(sin^{1}(z)m) at z==infinity
Expansions E(sin^{1}(z)m) at m==0
Expansions E(sin^{1}(z)m) at m==1
Other expansions
