Hello,
I am new to Sage and I need to find the asymptotc form of the series coefficients of the following generating function:
GF (t,x,z) = (1 + tx - txz)/(1 - t - t^2x - txz + t^2xz)
Please help me.
Thanks a lot. Mohammad
1 | initial version |
Hello,
I am new to Sage and I need to find the asymptotc form of the series coefficients of the following generating function:
GF (t,x,z) = (1 + tx - txz)/(1 - t - t^2x - txz + t^2xz)
Please help me.
Thanks a lot. Mohammad
Hello,
I am new to Sage and I need to find the asymptotc asymptotic form of the the
series coefficients of the following generating function:
GF (t,x,z)
F(t,x,z)
= (1 + Please help me.
Thanks a lot. Mohammad
I am new to Sage and I need to find the asymptotic form of the series coefficients of the following generating function:
F(t,x,z) = (1 + t*x - t*x*z)/(1 - t - t^2*x - t*x*z + t^2*x*z)
In other words, in the Taylor expansion of the function in terms of the variable t, I am interested in the asymptotic form of the coefficient of the term t^Lx^Nz^B at the limit of large L, N, and B.
I am new to Sage and I need to find the asymptotic form of the series coefficients of the following generating function:
F(t,x,z) = (1 + t*x - t*x*z)/(1 - t - t^2*x - t*x*z + t^2*x*z)
In other words, in the Taylor expansion of the function in terms of of
the variable t, $t$, I am interested in the asymptotic form of the coefficient coefficient
of the term t^Lx^Nz^B at $t^L\ x^N\ z^B$ in the limit of large L, N, $L$, $N$, and B.$B$.