Mathematics Asked on January 1, 2022
I have an expression of the below form:
$$sum_{i=1}^k (A_i+B)^{-1}=0$$
where ${A_i}_{iin {1,…k}}$ are a set of known square symmetric invertible matrices and $B$ is an unknown square symmetric invertible matrix.
I wish to rearrange the above for $B$. How can I do this? It seems as though there must be a simple way but I cannot see one.
1 Asked on November 19, 2021
1 Asked on November 19, 2021
2 Asked on November 19, 2021
1 Asked on November 19, 2021
0 Asked on November 18, 2021
1 Asked on November 18, 2021
2 Asked on November 18, 2021 by aeternal
1 Asked on November 18, 2021
3 Asked on November 18, 2021
functional analysis inner products linear algebra vector spaces
3 Asked on November 18, 2021 by uday-patel
2 Asked on November 18, 2021 by akash-patalwanshi
2 Asked on November 18, 2021
1 Asked on November 18, 2021
eigenvalues eigenvectors inequality linear algebra matrices vector spaces
1 Asked on November 18, 2021 by user3294195
1 Asked on November 18, 2021 by nanayajitzuki
2 Asked on November 18, 2021
beta function gamma function harmonic numbers limits polygamma
1 Asked on November 18, 2021 by mathyviking
Get help from others!
Recent Questions
Recent Answers
© 2023 AnswerBun.com. All rights reserved. Sites we Love: PCI Database, MenuIva, UKBizDB, Menu Kuliner, Sharing RPP, SolveDir