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Adding node coordinates support #16

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2 changes: 1 addition & 1 deletion Project.toml
Original file line number Diff line number Diff line change
@@ -1,7 +1,7 @@
name = "RingStarProblems"
uuid = "bed4ad48-c7de-4cc5-bbc0-d98473e6c0f4"
authors = ["jkhamphousone <[email protected]>"]
version = "0.1.10"
version = "0.2.0"

[deps]
Cairo = "159f3aea-2a34-519c-b102-8c37f9878175"
Expand Down
23 changes: 20 additions & 3 deletions README.md
Original file line number Diff line number Diff line change
Expand Up @@ -11,7 +11,7 @@ The references:
Introduce the Resilient Ring Star Problem (called 1-R-RSP).

The package can solve 1-R-RSP thanks to:
- A Branch-and-Benders-cut algorithm (refered to as B&BC)
- A Branch-and-Benders-cut algorithm (referred to as B&BC)
- An Integer Linear Programming model (ILP)

## Ring Star Problem
Expand All @@ -26,7 +26,7 @@ When setting `backup_factor=0` or `tildeV=0`, 1-R-RSP reduces to RSP

# Requirements

[JuMP.jl](https://github.com/jump-dev/JuMP.jl) must be installed. You can use CPLEX, GLPK, Gurobi, Xpress or any [solver that MOI.supports Lazy Constraints callback in JuMP](https://jump.dev/JuMP.jl/stable/manual/callbacks/#Available-solvers).
[JuMP.jl](https://github.com/jump-dev/JuMP.jl) must be installed. You can use CPLEX, GLPK, Gurobi, Xpress or any [solver that supports Lazy Constraints callback in JuMP](https://jump.dev/JuMP.jl/stable/manual/callbacks/#Available-solvers).

# Installation
```julia
Expand All @@ -45,7 +45,7 @@ julia> pars = RSP.SolverParameters(
s_ij = RSP.Euclidian(), # star costs
r_ij = RSP.Euclidian(), # ring costs
backup_factor = 0.01, # backup_factor c'=0.01c and d'=0.01c
alpha = 3, # See [`Labbé et al., 2004`](ttps://doi.org/10.1002/net.10114)
alpha = 3, # See [`Labbé et al., 2004`](ttps://doi.org/10.1002/net.10114)
tildeV = 100, # uncertain nodes set
writeresults = RSP.WHTML(), # output results locally, WLocal(), WHTML() or no output false
plotting = false, # plot results to subfolder src/plots/results/
Expand Down Expand Up @@ -74,6 +74,23 @@ julia> symbolinstance = :berlin52
julia> RSP.rspoptimize(pars, symbolinstance, Gurobi.Optimizer)
```

## Solving with nodes coordinates

Either:
```julia
julia> x = 1:10
julia> y = rand(1:10, 10)
julia> RSP.rspoptimize(pars, x, y, Gurobi.Optimizer)
```

Or:
```julia
julia> xycoors = tuple.(1:10, rand(1:10, 10))
julia> RSP.rspoptimize(pars, xycoors, Gurobi.Optimizer)
```



## Plotting

To plot the solutions in the folder ext/results
Expand Down
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8 changes: 4 additions & 4 deletions src/benders_rrsp.jl
Original file line number Diff line number Diff line change
Expand Up @@ -123,10 +123,10 @@ function rrspcreatebenders_modellazy(filename, inst, pars; optimizer)

function f(x, y)

sum(sum(c[i, j] * x[i, j] for j in V if i < j; init = 0) for i in V) +
sum(c[1, i] * x[i, n+1] for i ∈ 2:n) +
sum(sum(d[i, j] * y[i, j] for j in V if i != j) for i in V) +
sum(o[i] * y[i, i] for i in V)
sum(sum(c[i, j] * x[i, j] for j in V if i < j; init = 0) for i in V; init = 0) +
sum(c[1, i] * x[i, n+1] for i ∈ 2:n ; init = 0) +
sum(sum(d[i, j] * y[i, j] for j in V if i != j; init = 0) for i in V; init = 0) +
sum(o[i] * y[i, i] for i in V; init = 0)
end

bestsol, bestobjval = three(inst.n, inst.o, inst.c, inst.d, tildeV)
Expand Down
206 changes: 140 additions & 66 deletions src/instance.jl
Original file line number Diff line number Diff line change
Expand Up @@ -127,8 +127,9 @@ function printinst(inst::RRSPInstance, pars)
end

function createinstance_rrsp(filename, α, pars)

random_filepath =
eval(@__DIR__) * "/instances/Instances_journal_article/RAND/$(filename[1]).dat"
eval(@__DIR__) * "/instances/Instances_journal_article/RAND/$(filename[2]).dat"
if pars.nrand > 0 && !isfile(random_filepath)
n = pars.nrand
data = [1:1000 rand(1:1000, 1000) rand(1:1000, 1000)]
Expand All @@ -142,47 +143,21 @@ function createinstance_rrsp(filename, α, pars)
if α == 0
error("Please define α")
end
x_coors = data[1:n, 2]
y_coors = data[1:n, 3]
@assert pars.r_ij isa Euclidian
c = Dict(
(e[1], e[2]) => ceil_labbe(
distance([x_coors[e[1]], y_coors[e[1]]], [x_coors[e[2]], y_coors[e[2]]]),
) for e in E
)


d = Dict(
(a[1], a[2]) =>
a[1] == a[2] ? 0 : round(1 / rand(Uniform(n / 2, 3n / 2)), digits = 5)
for a in A
)
if pars.s_ij isa Euclidian
d = Dict(
(a[1], a[2]) => ceil_labbe(
distance(
[x_coors[a[1]], y_coors[a[1]]],
[x_coors[a[2]], y_coors[a[2]]],
),
) for a in A
)
end
for i ∈ 2:n
c[i, n+1] = c[1, i]
end
c[1, n+1] = 0
xs = data[1:n, 2]
ys = data[1:n, 3]
c, d = createweights(xs, ys, A, pars.r_ij, pars.s_ij)

o = zeros(Float64, n)
if pars.o_i == RandomInterval
o = rand(RandomInterval.a:RandomInterval.b, n)
elseif pars.o_i == 1
o = ones(Float64, n)
elseif typeof(pars.o_i) == UInt
o = pars.o_i*ones(Float64, n)
end

open(random_filepath, "w") do f
println(f, "$n 0.0 $α")
for i ∈ 1:n
println(f, "$i $(x_coors[i]) $(y_coors[i])")
println(f, "$i $(xs[i]) $(ys[i])")
end
println(f, "opening costs")
for i ∈ 1:n
Expand All @@ -205,14 +180,12 @@ function createinstance_rrsp(filename, α, pars)
for kv in d
d′[kv[1]] = d[kv[1]] * pars.backup_factor
end
return RRSPInstance(n, V, tildeV, pars.F, o, α, c, c′, d, d′, x_coors, y_coors)
return RRSPInstance(n, V, tildeV, pars.F, o, α, c, c′, d, d′, xs, ys)

elseif pars.nrand == 0

data = readdlm(filename[1])
n = filename[2]
@assert α != 0

V = 1:n
tildeV = 2:Int(ceil(n * pars.tildeV / 100))
E = [(i, j) for i in V, j in V if i < j]
Expand All @@ -224,8 +197,8 @@ function createinstance_rrsp(filename, α, pars)
o = zeros(Float64, n)
if pars.o_i == RandomInterval
o = rand(RandomInterval.a:RandomInterval.b, n)
elseif pars.o_i == 1
o = ones(Float64, n)
elseif typeof(pars.o_i) == UInt
o = pars.o_i*ones(Float64, n)
end

if filename[1][end-12:end] == "brazil58.tsp2"
Expand Down Expand Up @@ -270,15 +243,14 @@ function createinstance_rrsp(filename, α, pars)
if filename[1][end-7:end] == "120.tsp2"
shift_n = 414 - 7
end
succesfullread = true

x_coors, y_coors = readcoordinates(data)
xs, ys = readcoordinates(data)

c = Dict(
(e[1], e[2]) => ceil_labbe(
distance(
[x_coors[e[1]], y_coors[e[1]]],
[x_coors[e[2]], y_coors[e[2]]],
[xs[e[1]], ys[e[1]]],
[xs[e[2]], ys[e[2]]],
) * (α),
) for e in E
)
Expand All @@ -293,8 +265,8 @@ function createinstance_rrsp(filename, α, pars)
d = Dict(
(a[1], a[2]) => ceil_labbe(
distance(
[x_coors[a[1]], y_coors[a[1]]],
[x_coors[a[2]], y_coors[a[2]]],
[xs[a[1]], ys[a[1]]],
[xs[a[2]], ys[a[2]]],
) * (10 - α),
) for a in A
)
Expand All @@ -307,7 +279,7 @@ function createinstance_rrsp(filename, α, pars)
for kv in d
d′[kv[1]] = d[kv[1]] * pars.backup_factor
end
return RRSPInstance(n, V, tildeV, pars.F, o, α, c, c′, d, d′, x_coors, y_coors)
return RRSPInstance(n, V, tildeV, pars.F, o, α, c, c′, d, d′, xs, ys)
end

else
Expand All @@ -318,19 +290,11 @@ function createinstance_rrsp(filename, α, pars)
E = [(i, j) for i in V, j in V if i < j]
A = [(i, j) for i in V, j in V]
Ac = [(i, j) for i in V, j in V if i != j]
x_coors, y_coors = readcoordinates(data)
xs, ys = readcoordinates(data)
o = data[n+3, 1:n]
@assert pars.r_ij isa Euclidian
c = Dict(
(e[1], e[2]) => ceil_labbe(
distance([x_coors[e[1]], y_coors[e[1]]], [x_coors[e[2]], y_coors[e[2]]]),
) for e in E
)

for i ∈ 2:n
c[i, n+1] = c[1, i]
end
c[1, n+1] = 0
c, d = createweights(xs, ys, A, pars.r_ij, pars.s_ij)

d_data = data[n+5:2n+4, 1:n]
d = Dict((a[1], a[2]) => d_data[a[1], a[2]] for a in A)
c′ = Dict{Tuple{Int,Int},Float64}()
Expand All @@ -342,42 +306,152 @@ function createinstance_rrsp(filename, α, pars)
d′[kv[1]] = d[kv[1]] * pars.backup_factor
end

return RRSPInstance(n, V, tildeV, pars.F, o, α, c, c′, d, d′, x_coors, y_coors)
return RRSPInstance(n, V, tildeV, pars.F, o, α, c, c′, d, d′, xs, ys)
end
end

"""
createinstance_rrsp(xycoordinates, α, pars)
`x` and `y` are coordinates of points

Return an RRSPInstance
"""
function createinstance_rrsp(instdataname::Tuple{Vector{Tuple{Int, Int}},Int}, α, pars)
n = length(instdataname[2])

xs, ys = first.(instdataname[1]), last.(instdataname[1])

V = 1:n
tildeV = 2:Int(ceil(n * pars.tildeV / 100))
E = [(i, j) for i in V, j in V if i < j]
A = [(i, j) for i in V, j in V]
Ac = [(i, j) for i in V, j in V if i != j]

o = zeros(Float64, n)
if pars.o_i == RandomInterval
o = rand(RandomInterval.a:RandomInterval.b, n)
elseif typeof(pars.o_i) == UInt
o = pars.o_i*ones(Float64, n)
end

c = Dict(
(e[1], e[2]) => ceil_labbe(
distance(
[xs[e[1]], ys[e[1]]],
[xs[e[2]], ys[e[2]]],
) * (α),
) for e in E
)


for i ∈ 2:n
c[i, n+1] = c[1, i]
end
c[1, n+1] = 0


d = Dict(
(a[1], a[2]) => ceil_labbe(
distance(
[xs[a[1]], ys[a[1]]],
[xs[a[2]], ys[a[2]]],
) * (10 - α),
) for a in A
)

c′ = Dict{Tuple{Int,Int},Float64}()
d′ = Dict{Tuple{Int,Int},Float64}()
for kv in c
c′[kv[1]] = c[kv[1]] * pars.backup_factor
end
for kv in d
d′[kv[1]] = d[kv[1]] * pars.backup_factor
end
return RRSPInstance(n, V, tildeV, pars.F, o, α, c, c′, d, d′, xs, ys)
end






"""
readcoordinates(data)

first line and column of data contains the number of nodes and is ignored
Return two vectors of coordinates read from data
"""
function readcoordinates(data)

n_start = 2
x_coors = Float64[]
y_coors = Float64[]
while length(x_coors) == 0
xs = Float64[]
ys = Float64[]
while length(xs) == 0
try
if data[end, 2] == ""
x_coors = Float64.(data[n_start:end-1, 2])
xs = Float64.(data[n_start:end-1, 2])
else
x_coors = Float64.(data[n_start:end, 2])
xs = Float64.(data[n_start:end, 2])
end
catch
n_start += 1
end
end
n_start = 2
while length(y_coors) == 0
while length(ys) == 0
try
if data[end, 2] == ""
y_coors = Float64.(data[n_start:end-1, 3])
ys = Float64.(data[n_start:end-1, 3])
else
y_coors = Float64.(data[n_start:end, 3])
ys = Float64.(data[n_start:end, 3])
end
catch
n_start += 1
end
end
return x_coors, y_coors
return xs, ys
end


function createweights(xs, ys, A, r_ij, s_ij)
if r_ij isa RandomInterval
c = Dict(
(a[1], a[2]) =>
a[1] == a[2] ? 0 : rand(pars.r_ij[1]:pars.r_ij[2])
for a in A
)
end
if r_ij isa Euclidian
c = Dict(
(e[1], e[2]) => ceil_labbe(
distance([xs[e[1]], ys[e[1]]], [xs[e[2]], ys[e[2]]]),
) for e in E
)
end

if s_ij isa RandomInterval
d = Dict(
(a[1], a[2]) =>
a[1] == a[2] ? 0 : rand(pars.r_ij[1]:pars.r_ij[2])
for a in A
)
end
if s_ij isa Euclidian
d = Dict(
(a[1], a[2]) => ceil_labbe(
distance(
[xs[a[1]], ys[a[1]]],
[xs[a[2]], ys[a[2]]],
),
) for a in A
)
end

for i ∈ 2:n
c[i, n+1] = c[1, i]
end
c[1, n+1] = 0


return c, d
end
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