📄 eventmodel.m
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%%%%% Modeling of a 2-D event driven network%%%%%
clear all;
close all;
R = 250; %side of the square region.
N = 1000; %number of sensors deployed in the region.
X_max = R/2;
Y_max = R/2;
r_sense = 10;
r_radio = 2*r_sense;
X_sink = 0;
Y_sink = 0;
count = 0;
node_data = zeros(3,N);
coverage = zeros(R+1,R+1);
coverage_fraction = 0;
for z = 1:5
coverage_count = 0;
for n = 1:N
x = ceil(R*rand(1,1)-(R/2));
y = ceil(R*rand(1,1)-(R/2));
if (x < -X_max | x > X_max | y < -Y_max | y > Y_max | (x == 0 & y == 0))
n = n-1;
else
node_data(1,n) = x;
node_data(2,n) = y;
end
end
% hold on
%
% for n = 1:N
%
% plot(node_data(1,n),node_data(2,n),'.');
% end
%
% plot(X_sink,Y_sink,'r*');
%
% hold off
%%%%%% checking connectivity of the sensor network %%%%%%%%%%%%%%%
for i = 1:N
for j = 1:N
if (j ~= i)
if (((node_data(1,i)- node_data(1,j))^2 + (node_data(2,i)- node_data(2,j))^2)^0.5 <= r_radio)
node_data(3,i) = 1;
break;
end
end
end
end
for n = 1:N
if (node_data(3,n) == 1)
count = count + 1;
end
end
%%%%%%%%% Evaluating Coverage of Sensor network %%%%%%%%%
for i = -X_max : 1 : X_max
for j = -Y_max : 1 : Y_max
for k = 1 : N
if (((i - node_data(1,k))^2 + (j - node_data(2,k))^2)^0.5 <= r_sense)
coverage(i+(R/2)+1,j+(R/2)+1) = 1;
break;
end
end
end
end
for i = -X_max : 1 : X_max
for j = -Y_max : 1 : Y_max
if(coverage(i+(R/2)+1,j+(R/2)+1) == 1)
coverage_count = coverage_count + 1;
end
end
end
coverage_fraction = coverage_fraction + coverage_count/((R+1)^2);
end
count = (count/(5*N))*100 ;
coverage_fraction = (coverage_fraction)/5;
% temp = size(count);
%
% hold on
%
% for k = 1:temp(1,2)
%
% plot(count(1,k),count(2,k),'*');
% end
%
% hold off
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