Comments (1)
Great definitions! A small comment to reinforce the FEM application: in linear static analyses, the FEM matrix is symmetric and sparse! If we consider the young moduli of all the elements (pi
) as interval parameters, then the matrix A0
would be null. On the other hand, if we assume some of the young moduli to be known or fixed, then the matrix A0
would be nonzero... Chapter 3 from Bathe's book is a good reference.
from intervallinearalgebra.jl.
Related Issues (20)
- think of interface / dastructures to handle linear-PILS HOT 9
- [feature request]: FEM minimal example problem/test HOT 2
- note about adding new docs pages in cotributing guidelines.
- [enhancement]: spectral decomposition of interval matrices
- [bug] generation of documentation freezes HOT 10
- [enhancement]: Bypassing uncomputability issues HOT 1
- [enhancement]: A is not a squre matrix HOT 4
- [enhancement]: Ship a correctly rounded threaded OpenBLAS as an Artifact HOT 1
- `list_orthants` should return an iterator
- benchmarks about different matrix multiplication algorithms HOT 2
- [bug]: issues with complex interval matrices multiplication HOT 11
- [enhancement]: format references with APA style HOT 1
- [enhancement]: Add hertz method for eigenvalues of symmetric interval matrices
- write short tutorial about eigenvalues functionalities
- TagBot trigger issue HOT 6
- video not correctly embedded in documentation HOT 3
- [bug]: don't use subset to check if interval vector is in the interior of the other HOT 2
- is the current CI an overkill HOT 1
- [enhancement]: determinant of interval matrices HOT 1
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from intervallinearalgebra.jl.