📄 erlangcinv.m
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%% n=erlangcinv(p,rho)%% This function finds the smallest n such the Erlang C probability that% a system with n servers, infinite waiting line, Poisson arrival rate lambda,% service rate (per server) mu, and intensity rho=lambda/mu will have% a probability <=p of having all servers busy. %% The Erlang B probability is computed using the same recursion that the % erlangb() function uses. The B probability is then used to compute% the Erlang C probability. The Erlang C probability is given by %% C(n,rho)=n*B(n,rho)/(n-rho*(1-B(n,rho)))%% See Cooper, Introduction to Queueing Theory, 2nd Ed.%% This routine simply loops through the recursion until C is <= p, and% then returns n. %function n=erlangcinv(p,rho)%% Start the recursion with B=1.%B=1;%% Loop, iterating the recursion until the probability is <= p.%n=1;while (1 == 1), B=((rho*B)/n)/(1+rho*B/n); C=n*B/(n-rho*(1-B)); if (C <= p), return; end; n=n+1;end;
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