Calculation with three dimensional matrices
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Hancheng Zhu
am 18 Jan. 2025
Kommentiert: Hancheng Zhu
am 22 Jan. 2025
I want to calculate a vector
, with each element
defined as follows
, with each element
defined as follows
, where
is the set of N dimensional vector, and
is also the set of N dimensional vector, c is a constant. The superscript T is denoted as the transpose operation.In my matlab code,
is stored as a three dimensional matrix G, its dimension is
(where
).
is stored as a three dimensional matrix G, its dimension is
).
is also stored as a three dimensional matrix W, its dimension is
). c is a scalar.I know i can use multiple for loop to calculate this vector Y, but it is too inefficient. Is there any some fast way to calculate it, maybe use three-dimensional matrix calculation method?
9 Kommentare
Torsten
am 21 Jan. 2025
I've made the opposite experience.
Imagine you have code for the computation of Y_i. I would be really surprised if it were easier to read than the mathematical formula from above.
Paul
am 21 Jan. 2025
Perhaps you should post the code that you have along with sample input data.
Akzeptierte Antwort
埃博拉酱
am 22 Jan. 2025
function Y=cGW_Y(c,G,W)
Y=permute(pagemtimes(permute(G,[2,3,1]),permute(W,[3,2,1])),[4,3,2,1]);%1×K×I×J
Y=pagemtimes(Y,'none',Y,'ctranspose');%1×1×I×J
Y=log2(sum(Y./(sum(Y,3)+c*c-Y),4)+1);%1×1×I
end
Weitere Antworten (1)
Divyanshu
am 21 Jan. 2025
You can try using 'pagetimes' function of MATLAB. For more details about 'pagetimes' refer the following documentation link:
Additionally, you can take reference from following MATLAB answer thread as well:
Hope it helps!
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