physics - Summing scalars and vectors [MATLAB] -


first off; i'm not taught in programming, tend learn need learn in order want when programming, have moderate experience python, html/css c , matlab. i've enrolled in physics-simulation course use matlab compute trajectory of 500 particles under influence of 5 force-fields of different magnitude.

so thing; need write following i=1...500 particles

f_i = m*g - sum{(f_k/r_k^2)*exp((||vec(x)_i - vec(p)_k||^2)/2*r_k^2)(vec(x)_i - vec(p)_k)}

i hope not cluttered

and here code far;

     clear     close     echo off

%simulation parameters-------------------------------------------

h = 0.01;                %time-step h (s) t_0 = 0;                %initial time (s) t_f = 3;                %final time (s) m = 1;                  %particle mass (kg) l = 5;                  %charateristic length (m) nt = t_f/h;             %number of time steps g = [0,-9.81];  f = [32 40 28 16 20];      %the force f_k (n) r = [0.3*l 0.2*l 0.4*l 0.5*l 0.3*l];    %the radii r_k p = [-0.2*l 0.8*l; -0.3*l -0.8*l; -0.6*l 0.1*l;                                            0.4*l 0.7*l; 0.8*l -0.3*l];                                           %forcefield origin position 

%stepper = 'forward_euler'; % use forward euler time-integration

fprintf('simulation parameters set');

%initialization--------------------------------------------------- = 1:500 %gives inital value each of 500 particles particle{i,1}.x = [-l -l];
particle{i,1}.v = [5,10]; particle{i,1}.m = m;

k = 1:5 c = particle{i}.x - p(k,:); f = rdivide(f(1,k),r(1,k)^2).*c %clear c; %creates elements array f end particle{i}.fi = m*g - sum(f); %compute attractive force on particle %clear f; %clear f next use end

what code seems goes first loop index i, goes through 'k'-loop , exits value f uses last value f(k) compute f_i. want put values of f(k) 1-5 , put matrix columns can sum f_i. i'd prefer sum columns first column should represent f-components in x-axis , second column f-components in y-axis.

note expression f in k-loop not done.

i fixed defining index f(k,:)


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