rrors and the analytic and numerical results now
> agree (see attached) -
> On 2/10/23 11:32 AM, 'Tom van Woudenberg' via sympy wrote:
>
> This is the result in Python (same as in Maple): [image: downloaden
> (5).png]
>
> Op vrijdag 10 februari 2023 om 17:31:50 UTC+
dratic
>> wrong) and a plot -
>> On 2/8/23 4:24 AM, 'Tom van Woudenberg' via sympy wrote:
>>
>> Hi Brombo,
>>
>> Thank you for the extensive working-out. I really appreciate that!
>> However, the result doesn't seem to match the result i
01:08:56 UTC+1 schreef brombo:
> Attached are latest results (I had calculated the roots of the quadratic
> wrong) and a plot -
> On 2/8/23 4:24 AM, 'Tom van Woudenberg' via sympy wrote:
>
> Hi Brombo,
>
> Thank you for the extensive working-out. I really appreciate tha
Thank you brombo, I'll take a closer look at the file you send me!
Op maandag 6 februari 2023 om 22:29:25 UTC+1 schreef brombo:
> I cleaned things up here is what the notebook looks like (see attached
> html) -
>
>
> On 2/6/23 10:36 AM, 'Tom van Woudenberg'
Hi there,
When trying to solve a integral as part of a manual inverse fourier
transform, SymPy return the unevaluated integral. Does anybody know if
SymPy is able to solve this integral with some help? It would be good
enough if I'd be able to obtain the result for specific values of t.
import
I opened two issues: https://github.com/sympy/sympy/issues/24546 and
https://github.com/sympy/sympy/issues/24547
Op woensdag 18 januari 2023 om 12:47:05 UTC+1 schreef Oscar:
> On Wed, 18 Jan 2023 at 08:33, 'Tom van Woudenberg' via sympy
> wrote:
> >
> > Disabling
>
>>> .
>>>
>>> I recall Aaron Meurer mentioned that it would be nice to have a simpler
>>> way of setting that flag.
>>>
>>> Jeremy Monat
>>>
>>> On Tue, Jan 17, 2023 at 1:17 PM Oscar Benjamin
>>> wrote:
&
Hi there,
When solving differential equations with Heaviside functions, a meijerg
function appears in the outcome, while a (simpler) expression is possible
as well. For example a beam problem:
*import sympy as spw = sp.symbols('w', cls=sp.Function)x =
sp.symbols('x')C1, C2, C3, C4 = sp
You're correct, I was running SymPy version 1.10.1. Thank you!
Op dinsdag 17 januari 2023 om 12:37:49 UTC+1 schreef Oscar:
> On Tue, 17 Jan 2023 at 11:31, Oscar Benjamin
> wrote:
> >
> > On Tue, 17 Jan 2023 at 10:39, 'Tom van Woudenberg' via sympy
Hi there,
I'm trying to symbolically evaluate an integral with SymPy:
*import sympy as spq, L, H = sp.symbols('q L H',positive=True,real=True)x =
sp.symbols('x',real=True)Lexact = sp.integrate(sp.sqrt((L*q/(2*H) -
q*x/H)**2 + 1),(x,0,L))print(Lexact)*
The result is:
*Integral(sqrt(4*H**2 +
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