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…annealing-iiith into testing
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## Deterministic, stochastic and mean-field annealing of Hopfield models | ||
## Deterministic, Stochastic and Mean-field Annealing of Hopfield Models |
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FROM ubuntu:18.04 | ||
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RUN apt update && \ | ||
apt install -y octave python3 python3-pip | ||
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RUN octave --eval 'pkg install -forge nnet' | ||
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COPY . / | ||
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RUN pip3 install -r requirements.txt | ||
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CMD python3 server.py |
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48
experiment/simulation/backend/exp_weighted_matching/__init__.py
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from utils import * | ||
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EXP_NAME = "weighted_matching" | ||
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def init_graph(nodeloc, token): | ||
clear_files(10, token) | ||
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res = run_octave(EXP_NAME, "init_wmp", nodeloc, token) | ||
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if res: | ||
return res | ||
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images = read_all_pngs(EXP_NAME, token, 1) | ||
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return jsonify(images=images, result="") | ||
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def start_annealing(method, nodeloc, token): | ||
res = run_octave(EXP_NAME, f"anneal_wmp_{method}", nodeloc, token) | ||
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if res: | ||
return res | ||
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images = read_all_pngs(EXP_NAME, token) | ||
result = read_result(EXP_NAME, token) | ||
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return jsonify(images=images, result=result) | ||
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num_map = { | ||
"det": "det", | ||
"mean": "mean", | ||
"sto": "sto", | ||
} | ||
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def runexp(data, part_num): | ||
nodeloc = data.get("nodeloc") | ||
token = data.get("token") | ||
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if data.get("annealflag") == "1": | ||
return start_annealing(num_map[part_num], nodeloc, token) | ||
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if data.get("initflag") == "1": | ||
return init_graph(nodeloc, token) | ||
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return jsonify(success=True) |
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experiment/simulation/backend/exp_weighted_matching/anneal_wmp_det.m
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function finalstate = anneal_wmp_det(points, filename, initstate) | ||
%%%%%%%%% | ||
% Ex1: points=[1 1;3 3;0 4;2 6]; | ||
% The network yields solution only for certain initial states. For other | ||
% init states, the network oscillates or gets stuck at some local minima. | ||
% validinitstates=[5 6 7 9 10 11 13 14 15 21 25 29 37 41 45]; | ||
%%%%%%%%% | ||
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fid=fopen(strcat(filename, "-result.txt"),'w'); | ||
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N=length(points); | ||
M=nchoosek(N,2); | ||
if(~exist('initstate')) | ||
initstate=(rand(M,1)-0.5)>0; | ||
end | ||
initstate=initstate(:); | ||
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fprintf(fid,'Initial state:\n'); | ||
fprintf(fid,'%d ',initstate); | ||
fprintf(fid,'\n'); | ||
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d=zeros(N,N); | ||
unit=[]; | ||
th=[]; | ||
k=1; | ||
for i=1:N | ||
for j=i+1:N | ||
d(i,j)=norm(points(i,:)-points(j,:)); | ||
unit(k,:)=[i j]; | ||
th=[th; d(i,j)]; | ||
k=k+1; | ||
end | ||
end | ||
d=d+d'; | ||
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% The nodes are (i,j): 12, 13, 14, 23, 24, 34 | ||
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gamma=max(max(d))/(M/2); | ||
W = zeros(M,M); | ||
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for i=1:M | ||
for j=i+1:M | ||
if(any(~[unit(i,:)-unit(j,:) unit(i,[2 1])-unit(j,:)])) | ||
W(i,j)=-gamma; | ||
end | ||
end | ||
end | ||
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W = W + W'; | ||
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th=th-gamma; | ||
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% Random initialization | ||
%state = (rand(M,1)-0.5)>0; | ||
%state=[0 1 1 0 0 0]' | ||
state=initstate; | ||
disp(state) | ||
tempstate = zeros(M,1); | ||
stateseq=[zeros(M,2) state]; | ||
k=3; | ||
while(norm(tempstate-state) ~= 0 & norm(stateseq(:,k)-stateseq(:,k-2))~=0 | k<10) | ||
tempstate=state; | ||
state=W*state+th; | ||
%disp(state') | ||
state=state>0; | ||
%disp(state') | ||
stateseq=[stateseq state]; | ||
k=k+1; | ||
%pause; | ||
end | ||
finalstate=state; | ||
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disp(stateseq); | ||
fprintf(fid,'\nOutput state of the nodes after each update:\n'); | ||
for i=3:size(stateseq,2) | ||
fprintf(fid,'%d ',stateseq(:,i)); | ||
fprintf(fid,'\n'); | ||
end | ||
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g=zeros(N,N); | ||
ndx=unit(find(finalstate),:); | ||
for i=1:size(ndx,1) | ||
g([ndx(i,1)],[ndx(i,2)])=1; | ||
end | ||
%xyminmax = min_max(points'); | ||
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drawgraph(g,points); | ||
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print(strcat(filename, "-2.png")) | ||
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fclose(fid); | ||
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return; |
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113
experiment/simulation/backend/exp_weighted_matching/anneal_wmp_mean.m
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function FinalState = anneal_wmp_mean(points, filename, InitState) | ||
%%%%%%%%% | ||
% Ex1: points=[1 1;3 3;0 4;2 6]; | ||
% The network yields solution only for certain initial states. For other | ||
% init states, the network oscillates or gets stuck at some local minima. | ||
% validinitstates=[5 6 7 9 10 11 13 14 15 21 25 29 37 41 45]; | ||
%%%%%%%%% | ||
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fid=fopen(strcat(filename, "-result.txt"),'w'); | ||
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%points=[1 1;3 3;0 4;2 6]; | ||
N=length(points); | ||
M=nchoosek(N,2); | ||
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if(~exist('InitState')) | ||
InitState=rand(M,1); | ||
end | ||
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fprintf(fid,'Initial state:\n'); | ||
fprintf(fid,'%d ',InitState); | ||
fprintf(fid,'\n'); | ||
fprintf(fid,'\n'); | ||
fprintf(fid,'\nAvg. output state of the nodes after annealing for each temperature:\n'); | ||
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d=zeros(N,N); | ||
unit=[]; | ||
th=[]; | ||
k=1; | ||
for i=1:N | ||
for j=i+1:N | ||
d(i,j)=norm(points(i,:)-points(j,:)); | ||
unit(k,:)=[i j]; | ||
th=[th; d(i,j)]; | ||
k=k+1; | ||
end | ||
end | ||
d=d+d'; | ||
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% The nodes are (i,j): 12, 13, 14, 23, 24, 34 | ||
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gamma=max(max(d))/(M/2); | ||
W = zeros(M,M); | ||
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for i=1:M | ||
for j=i+1:M | ||
if(any(~[unit(i,:)-unit(j,:) unit(i,[2 1])-unit(j,:)])) | ||
W(i,j)=-gamma; | ||
end | ||
end | ||
end | ||
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W = W + W'; | ||
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th=th-gamma; | ||
th=th(:); | ||
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% Random initialization | ||
%State = (rand(M,1)-0.5)>0; | ||
%state=[0 1 1 0 0 0]' | ||
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State=InitState(:); | ||
TempState=zeros(M,1); | ||
disp(State') | ||
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T=1; | ||
dT=0.01; | ||
i=1; | ||
while(T>0) | ||
%TempState=rand(M,1); | ||
T=T-dT; | ||
while(norm(State-TempState) >= 0.00001 & i<100) | ||
TempState = State; | ||
State = (W*State + th); | ||
State = tanh(State/T); | ||
i=i+1; | ||
%disp(State') | ||
%disp(norm(State-TempState)) | ||
%pause; | ||
end | ||
disp(State') | ||
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fprintf(fid,'%4.2f :',T); | ||
fprintf(fid,'%d ',State>0); | ||
fprintf(fid,'\n'); | ||
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end | ||
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[sval,spos]=sort(State,'descend'); | ||
FinalState=zeros(M,1); | ||
FinalState(spos(1:floor(N/2)))=1; | ||
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disp(FinalState) | ||
fprintf(fid,'\n'); | ||
fprintf(fid,'\nFinal output state of the nodes:\n'); | ||
fprintf(fid,'%d ',FinalState); | ||
fprintf(fid,'\n'); | ||
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g=zeros(N,N); | ||
ndx=unit(find(FinalState),:); | ||
for i=1:size(ndx,1) | ||
g([ndx(i,1)],[ndx(i,2)])=1; | ||
end | ||
%xyminmax = min_max(points'); | ||
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drawgraph(g,points); | ||
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print(strcat(filename, "-2.png")) | ||
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fclose(fid); | ||
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return; |
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