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Symbolic issue in Smath Studio - Differential operator fails on indexed functions - Сообщения
#1 Опубликовано: 07.10.2019 13:03:02
#2 Опубликовано: 07.10.2019 21:49:29
#3 Опубликовано: 07.10.2019 22:07:31
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Вячеслав Мезенцев 08.10.2019 04:13:00
#4 Опубликовано: 08.10.2019 06:14:03
#5 Опубликовано: 08.10.2019 09:34:26
WroteHi Tom. maple() knows how to eval diff because, as plugin, Viacheslav (uni, plugin author) know how to handle the function el(A,k). But notice what happen with an unknoun function, like El(A,k). So, problem here is what to do with the SMath el(A,k) with the operator diff.
As you mentioned Ei(x), like many special functions,
you may have to rescue from infinitesimal analysis,
the ancestor of CAS.
sym_diff_issue (more).sm (12 КиБ) скачан 42 раз(а).
#6 Опубликовано: 08.10.2019 11:35:59
I think this is a bug.
If there is no evidence that variable A[k] depends on x, dA[k]/dx should be immediately set to 0.
This is the way how symbolic engine of Wolfram Mathematica works.
Probably, I made a mistake mentioning "indexed functions", the right subject name should be "indexed symbolic variables" instead.
In real case A[k] were indexed unknowns in the system of equations.
I intentionally made this example as simple as possible to make it evident.
If there is no evidence that variable A[k] depends on x, dA[k]/dx should be immediately set to 0.
This is the way how symbolic engine of Wolfram Mathematica works.
Probably, I made a mistake mentioning "indexed functions", the right subject name should be "indexed symbolic variables" instead.
In real case A[k] were indexed unknowns in the system of equations.
I intentionally made this example as simple as possible to make it evident.
#7 Опубликовано: 08.10.2019 15:52:05
WroteIn real case A[k] were indexed unknowns in the system of equations.
I intentionally made this example as simple as possible to make it evident.
You can do lot more from lot less for real project:
1. get your function from index
2. get the partial derivatives wrt parameters in function.
sym_diff_issue (more).sm (23 КиБ) скачан 68 раз(а).
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