Return the mapping parameters. The returned values define a linear map ``off + scl*x`` that is applied to the input arguments before the series is evaluated. The map depends on the ``domain`` and ``window``; if the current ``domain`` is equal to the ``window`` the re
(self)
| 814 | return self(kind.identity(domain, window=window, symbol=self.symbol)) |
| 815 | |
| 816 | def mapparms(self): |
| 817 | """Return the mapping parameters. |
| 818 | |
| 819 | The returned values define a linear map ``off + scl*x`` that is |
| 820 | applied to the input arguments before the series is evaluated. The |
| 821 | map depends on the ``domain`` and ``window``; if the current |
| 822 | ``domain`` is equal to the ``window`` the resulting map is the |
| 823 | identity. If the coefficients of the series instance are to be |
| 824 | used by themselves outside this class, then the linear function |
| 825 | must be substituted for the ``x`` in the standard representation of |
| 826 | the base polynomials. |
| 827 | |
| 828 | Returns |
| 829 | ------- |
| 830 | off, scl : float or complex |
| 831 | The mapping function is defined by ``off + scl*x``. |
| 832 | |
| 833 | Notes |
| 834 | ----- |
| 835 | If the current domain is the interval ``[l1, r1]`` and the window |
| 836 | is ``[l2, r2]``, then the linear mapping function ``L`` is |
| 837 | defined by the equations:: |
| 838 | |
| 839 | L(l1) = l2 |
| 840 | L(r1) = r2 |
| 841 | |
| 842 | """ |
| 843 | return pu.mapparms(self.domain, self.window) |
| 844 | |
| 845 | def integ(self, m=1, k=[], lbnd=None): |
| 846 | """Integrate. |
no outgoing calls