The discussion revolves around the integration of matrices, exploring whether the process involves integrating each element separately or if it is more complex. The subject area includes linear algebra and its applications in quantum mechanics.
The conversation is ongoing, with participants sharing thoughts on the integration process and its connection to linear algebra and quantum mechanics. Some guidance has been offered regarding the differentiation of matrices, but no consensus has been reached on the integration topic.
Participants mention the relevance of the topic in linear algebra and quantum mechanics, indicating a potential overlap in coursework. There is also a reference to external resources for further information.
very interesting, what class do i do that in? linear algebra?rock.freak667 said:Well to differentiate a matrix, you would differentiate of all the entries...so i guess integrating would just be integrating each element
http://comp.uark.edu/~jjrencis/femur/Learning-Modules/Linear-Algebra/mtxcalc/integration/integration.html
for more info