Dear All,
I have a question about the integration with Python. The equation is as
below:
and I want to get values of I with respect of V. E_F is known. But for
T(E), I don't have explicit equation, but a .dat file containing
two columns, the first is E, and the second is T(E). It is also in the
On 05/16/2014 04:49 AM, Enlong Liu wrote:
Dear All,
I have a question about the integration with Python. The equation is as
below:
and I want to get values of I with respect of V. E_F is known. But for
T(E), I don't have explicit equation, but a .dat file containing
two columns, the first is E,
Sorry for this inconvenience. Since my file is a little large, I think it will
be more difficult for fellows to check. I will now paste the attachment below.
The file for T(E) consists of two columns, the first is E and the second is
T(E). What I want is to integrate this function in a certain
On 16/05/14 13:57, Enlong Liu wrote:
Sorry for this inconvenience. Since my file is a little large, I think it will
be more difficult for fellows to check. I will now paste the attachment below.
The file for T(E) consists of two columns, the first is E and the second is
T(E). What I want is
If you do not have a closed form for T(E) you cannot calculate the exact
value of I(V).
Anyway. Assuming T is integrable you can approximate I(V).
1. Way to do:
interpolate T(E) by a polynomial P and integrate P. For this you need
the equation (coefficients and exponents) of P. Integrating is
Hi Enlong
You may try standard numerical integration solutions based on the E and
T(E) columns data provided.
Ernest Bonat, Ph.D.
On Fri, May 16, 2014 at 1:49 AM, Enlong Liu liuenlon...@gmail.com wrote:
Dear All,
I have a question about the integration with Python. The equation is as
On 5/16/2014 4:49 AM, Enlong Liu wrote:
Dear All,
I have a question about the integration with Python.
For numerical integration, you should look as numpy and scipy and
perhaps associated packages.
--
Terry Jan Reedy
--
https://mail.python.org/mailman/listinfo/python-list
On 16/05/14 16:01, Johannes Schneider wrote:
If you do not have a closed form for T(E) you cannot calculate the exact
value of I(V).
Anyway. Assuming T is integrable you can approximate I(V).
1. Way to do:
interpolate T(E) by a polynomial P and integrate P. For this you need
the equation
1. There are a lot of spinet codes in many languages for numerical
integration. I may find a good one in Python for you? try SciPy.org (
http://www.scipy.org/about.html) you may find something there.
2. Look at the wiki too: https://wiki.python.org/moin/NumericAndScientific.
I hope this help a
