02-04-2019
Fred13 ,
First of all, you cannot debug a web application if you do not have access to the web server files and log files.
Second, if you cannot provide me a copy of the exact file from the web server you are trying to access; and a copy of the PHP error log file, please post back on this topic when you have access to the files I requested.
Third, curl() is not going to help us or you debug the server side issue, so providing us a copy of the HTML output of your 302 redirect is not going to help.
If you do not have access to the file you are trying to send a post request to on the web server, I think you you should not be posting here trying to ask us to debug something you seem to be "hacking"..
Without access to the exact PHP file you are trying to access and access to error log messages, it is a waste of time to post these kind of questions here.
I'm closing this thread.
Please post back when you have full access to the web server and provide the files I requested.
Thanks.
This User Gave Thanks to Neo For This Post:
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LEARN ABOUT DEBIAN
s_curl
s_curl(3rheolef) rheolef-6.1 s_curl(3rheolef)
NAME
s_curl -- curl-like operator for the Stokes stream function computation
SYNOPSIS
form(const space M, const space& V, "s_curl");
DESCRIPTION
Assembly the form associated to the s_curl operator on a finite element space V:
/
|
b(xi,u) = | u.s_curl(xi) dx
|
/ Omega
The M and V space may be a either P1 or P2 finite element space. The M space is scalar-valued while the V is vector-valued. See also
form(2) and space(2).
For cartesian coordinate systems, this form coincide with the usual "curl" one (see curl(3)). In the axisymmetric case:
/
| (d xi d xi )
b(xi,u) = | (---- ur - ---- uz) r dr dz
| (d z d r )
/ Omega
The b form is denoted as "s_curl", for Stokes stream function computation (see s_grad_grad(3)) as it is closely related to the "curl" oper-
ator (see curl(3)), but differs by the r and 1/r factors, as:
( d (r xi) d xi )
curl(xi) = ( (1/r) -------- ; - -----)
( d r d z )
while
( d xi d xi )
s_curl(xi) = ( ---- ; - ---- )
( d r d z )
Notice also that the differentiation is performed on the xi variable here: b(xi,u)=(s_curl(xi),u) while the "curl" form brings the differ-
entiation on the u vector-valued variable: (curl(u),xi), i.e. a transpose formulation.
ORIENTATION AND SIGN FIX
The (r,theta,z) coordinate system has positive orientation, thus (z,r,theta) and (z,r) are positive also. But (r,z,theta) and (r,z) are
negative : the sign of s_curl is then inverted to obtain the same result as if (z,r) was used.
EXAMPLE
The following piece of code build the form associated to the P1 approximation:
geo g("square");
space M(g, "P1");
space V(g, "P1", "vector");
form a(M, V, "s_curl");
SEE ALSO
form(2), space(2), curl(3), s_grad_grad(3), curl(3)
rheolef-6.1 rheolef-6.1 s_curl(3rheolef)