applying algebraic eqns across multiple dimesions of matrix using indexing
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I am "time-stepping" an electromagnetic field at time instances per frequency
The EM field value at time-zero is a 3D matrix of dimensions [nvalues x 1 x nfrequencies] (see attached)
I want to create a 4D matrix where time is the 4th dimension and apply an algebraic equation across each dimension based on the value of the variables stored in arrays [frequency] and [time]
ie
size(EM_freq_time) = [nvalues x 1 x frequencies x time]
to attempt this i create a matrix of zeros
EM_freq_time = zeros(length(Ex), length(frequencies), length(t));
the equation i must apply is
EM_value(frequency,time,phase) = value*sin(2*pi.*frequencies.*t+Phase)
where frequency is a column vector size [nfreqs, 1]
time is a column vector size [nsteps, 1]
phase is a column vector size [nvalues]
how can i apply this equation using indexing?
2 Comments
Bob Thompson
on 25 Apr 2019
'how can i apply this equation using indexing?'
What exactly do you mean by this? Are you looking to run loops to examine different sets of values and want to index each set, or are you looking to get multiple sets at once using some kind of vector method? I would just appreciate some expansion on what exactly you're looking for.
As a side note, why do you have a 4D matrix when one of your dimensions is size one? There's nothing technically wrong with this, it just seems like making things '4D' unnecessarily complicates the problem.
Sean Phillips
on 25 Apr 2019
Edited: Sean Phillips
on 25 Apr 2019
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