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Add HS220 to HS225 #295

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16 changes: 16 additions & 0 deletions src/ADNLPProblems/hs220.jl
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export hs220

function hs220(; n::Int = default_nvar, type::Val{T} = Val(Float64), kwargs...) where {T}
function f(x)
return x[1]
end
x0 = T[25000, 25000]
lvar = T[1, 0]
uvar = T[Inf, Inf]
function c!(cx, x)
cx[1] = (x[1] - 1)^3 - x[2]
return cx
end
lcon = ucon = T[0]
return ADNLPModels.ADNLPModel!(f, x0, lvar, uvar, c!, lcon, ucon, name = "hs220"; kwargs...)
end
17 changes: 17 additions & 0 deletions src/ADNLPProblems/hs221.jl
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export hs221

function hs221(; n::Int = default_nvar, type::Val{T} = Val(Float64), kwargs...) where {T}
function f(x)
return -x[1]
end
x0 = T[0.25, 0.25]
lvar = T[0, 0]
uvar = T[Inf, Inf]
function c!(cx, x)
cx[1] = (1 - x[1])^3 - x[2]
return cx
end
ucon = T[Inf]
lcon = T[0]
return ADNLPModels.ADNLPModel!(f, x0, lvar, uvar, c!, lcon, ucon, name = "hs221"; kwargs...)
end
18 changes: 18 additions & 0 deletions src/ADNLPProblems/hs222.jl
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export hs222

function hs222(; n::Int = default_nvar, type::Val{T} = Val(Float64), kwargs...) where {T}
function f(x)
n = length(x)
return -x[1]
end
x0 = T[1.3, 0.2]
lvar = T[0, 0]
uvar = T[Inf, Inf]
function c!(cx, x)
cx[1] = (1 - x[1])^3 - x[2] + 125 // 1000
return cx
end
ucon = T[Inf]
lcon = T[0]
return ADNLPModels.ADNLPModel!(f, x0, lvar, uvar, c!, lcon, ucon, name = "hs222"; kwargs...)
end
19 changes: 19 additions & 0 deletions src/ADNLPProblems/hs223.jl
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export hs223

function hs223(; n::Int = default_nvar, type::Val{T} = Val(Float64), kwargs...) where {T}
function f(x)
n = length(x)
return -x[1]
end
x0 = T[0.1, 3.3]
lvar = T[0, 0]
uvar = T[10, 10]
function c!(cx, x)
cx[1] = exp(exp(x[1]))
cx[2] = x[2] - exp(exp(x[1]))
return cx
end
ucon = T[Inf; Inf]
lcon = T[0; 0]
return ADNLPModels.ADNLPModel!(f, x0, lvar, uvar, c!, lcon, ucon, name = "hs223"; kwargs...)
end
20 changes: 20 additions & 0 deletions src/ADNLPProblems/hs224.jl
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export hs224

function hs224(; n::Int = default_nvar, type::Val{T} = Val(Float64), kwargs...) where {T}
function f(x)
n = length(x)
return 2 * x[1]^2 + x[2]^2 - 48 * x[1] - 40 * x[2]
end
x0 = T[0.1, 0.1]
lvar = T[0, 0]
uvar = T[6, 6]
lcon = T[0; -18; 0; -8]
ucon = T(Inf) * ones(T, 4)
A = T[
1 3;
-1 -3;
1 1;
-1 -1
]
return ADNLPModels.ADNLPModel(f, x0, lvar, uvar, sparse(A), lcon, ucon, name = "hs224"; kwargs...)
end
19 changes: 19 additions & 0 deletions src/ADNLPProblems/hs225.jl
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export hs225

function hs225(; n::Int = default_nvar, type::Val{T} = Val(Float64), kwargs...) where {T}
function f(x)
return x[1]^2 + x[2]^2
end
x0 = T[3, 1]
function c!(cx, x)
cx[1] = x[1]^2 + x[2]^2 - 1
cx[2] = 9 * x[1]^2 + x[2]^2 - 9
cx[3] = x[1]^2 - x[2]
cx[4] = x[2]^2 - x[1]
return cx
end
A = T[1 1]
lcon = vcat(1, zeros(T, 4))
ucon = T(Inf) * ones(T, 5)
return ADNLPModels.ADNLPModel!(f, x0, sparse(A), c!, lcon, ucon, name = "hs225"; kwargs...)
end
25 changes: 25 additions & 0 deletions src/Meta/hs220.jl
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hs220_meta = Dict(
:nvar => 2,
:variable_nvar => false,
:ncon => 1,
:variable_ncon => false,
:minimize => true,
:name => "hs220",
:has_equalities_only => true,
:has_inequalities_only => false,
:has_bounds => true,
:has_fixed_variables => false,
:objtype => :other,
:contype => :general,
:best_known_lower_bound => 1,
:best_known_upper_bound => 25000,
:is_feasible => true,
:defined_everywhere => missing,
:origin => :unknown,
)
get_hs220_nvar(; n::Integer = default_nvar, kwargs...) = 2
get_hs220_ncon(; n::Integer = default_nvar, kwargs...) = 1
get_hs220_nlin(; n::Integer = default_nvar, kwargs...) = 0
get_hs220_nnln(; n::Integer = default_nvar, kwargs...) = 1
get_hs220_nequ(; n::Integer = default_nvar, kwargs...) = 1
get_hs220_nineq(; n::Integer = default_nvar, kwargs...) = 0
25 changes: 25 additions & 0 deletions src/Meta/hs221.jl
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hs221_meta = Dict(
:nvar => 2,
:variable_nvar => false,
:ncon => 1,
:variable_ncon => false,
:minimize => true,
:name => "hs221",
:has_equalities_only => false,
:has_inequalities_only => true,
:has_bounds => true,
:has_fixed_variables => false,
:objtype => :other,
:contype => :general,
:best_known_lower_bound => -1,
:best_known_upper_bound => -0.25,
:is_feasible => true,
:defined_everywhere => missing,
:origin => :unknown,
)
get_hs221_nvar(; n::Integer = default_nvar, kwargs...) = 2
get_hs221_ncon(; n::Integer = default_nvar, kwargs...) = 1
get_hs221_nlin(; n::Integer = default_nvar, kwargs...) = 0
get_hs221_nnln(; n::Integer = default_nvar, kwargs...) = 1
get_hs221_nequ(; n::Integer = default_nvar, kwargs...) = 0
get_hs221_nineq(; n::Integer = default_nvar, kwargs...) = 1
25 changes: 25 additions & 0 deletions src/Meta/hs222.jl
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hs222_meta = Dict(
:nvar => 2,
:variable_nvar => false,
:ncon => 1,
:variable_ncon => false,
:minimize => true,
:name => "hs222",
:has_equalities_only => false,
:has_inequalities_only => true,
:has_bounds => true,
:has_fixed_variables => false,
:objtype => :other,
:contype => :general,
:best_known_lower_bound => -1.5,
:best_known_upper_bound => -1.3,
:is_feasible => true,
:defined_everywhere => missing,
:origin => :unknown,
)
get_hs222_nvar(; n::Integer = default_nvar, kwargs...) = 2
get_hs222_ncon(; n::Integer = default_nvar, kwargs...) = 1
get_hs222_nlin(; n::Integer = default_nvar, kwargs...) = 0
get_hs222_nnln(; n::Integer = default_nvar, kwargs...) = 1
get_hs222_nequ(; n::Integer = default_nvar, kwargs...) = 0
get_hs222_nineq(; n::Integer = default_nvar, kwargs...) = 1
25 changes: 25 additions & 0 deletions src/Meta/hs223.jl
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hs223_meta = Dict(
:nvar => 2,
:variable_nvar => false,
:ncon => 2,
:variable_ncon => false,
:minimize => true,
:name => "hs223",
:has_equalities_only => false,
:has_inequalities_only => true,
:has_bounds => true,
:has_fixed_variables => false,
:objtype => :other,
:contype => :general,
:best_known_lower_bound => -log(log(10)),
:best_known_upper_bound => -0.1,
:is_feasible => true,
:defined_everywhere => missing,
:origin => :unknown,
)
get_hs223_nvar(; n::Integer = default_nvar, kwargs...) = 2
get_hs223_ncon(; n::Integer = default_nvar, kwargs...) = 2
get_hs223_nlin(; n::Integer = default_nvar, kwargs...) = 0
get_hs223_nnln(; n::Integer = default_nvar, kwargs...) = 2
get_hs223_nequ(; n::Integer = default_nvar, kwargs...) = 0
get_hs223_nineq(; n::Integer = default_nvar, kwargs...) = 2
25 changes: 25 additions & 0 deletions src/Meta/hs224.jl
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hs224_meta = Dict(
:nvar => 2,
:variable_nvar => false,
:ncon => 4,
:variable_ncon => false,
:minimize => true,
:name => "hs224",
:has_equalities_only => false,
:has_inequalities_only => true,
:has_bounds => true,
:has_fixed_variables => false,
:objtype => :other,
:contype => :linear,
:best_known_lower_bound => -304,
:best_known_upper_bound => -304,
:is_feasible => true,
:defined_everywhere => missing,
:origin => :unknown,
)
get_hs224_nvar(; n::Integer = default_nvar, kwargs...) = 2
get_hs224_ncon(; n::Integer = default_nvar, kwargs...) = 4
get_hs224_nlin(; n::Integer = default_nvar, kwargs...) = 4
get_hs224_nnln(; n::Integer = default_nvar, kwargs...) = 0
get_hs224_nequ(; n::Integer = default_nvar, kwargs...) = 0
get_hs224_nineq(; n::Integer = default_nvar, kwargs...) = 4
25 changes: 25 additions & 0 deletions src/Meta/hs225.jl
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hs225_meta = Dict(
:nvar => 2,
:variable_nvar => false,
:ncon => 5,
:variable_ncon => false,
:minimize => true,
:name => "hs225",
:has_equalities_only => false,
:has_inequalities_only => true,
:has_bounds => false,
:has_fixed_variables => false,
:objtype => :other,
:contype => :general,
:best_known_lower_bound => 2,
:best_known_upper_bound => 2,
:is_feasible => true,
:defined_everywhere => missing,
:origin => :unknown,
)
get_hs225_nvar(; n::Integer = default_nvar, kwargs...) = 2
get_hs225_ncon(; n::Integer = default_nvar, kwargs...) = 5
get_hs225_nlin(; n::Integer = default_nvar, kwargs...) = 1
get_hs225_nnln(; n::Integer = default_nvar, kwargs...) = 4
get_hs225_nequ(; n::Integer = default_nvar, kwargs...) = 0
get_hs225_nineq(; n::Integer = default_nvar, kwargs...) = 5
27 changes: 27 additions & 0 deletions src/PureJuMP/hs220.jl
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# Hock and Schittkowski problem number 220.
#
# Source:
# Problem 220 in
# K. Schittkowski,
# More Test Examples for Nonlinear Programming Codes,
# Lectures Notes in Economics and Mathematical Systems 282,
# Springer Verlag, Heidelberg, 1987.
#
#
#
# T. Migot, Montreal, 2023.

export hs220

"HS220 model"
function hs220(args...; kwargs...)
nlp = Model()
x0 = [25000, 25000]
lvar = [1, 0]
@variable(nlp, x[i = 1:2] ≥ lvar[i], start = x0[i])

@NLobjective(nlp, Min, x[1])
@NLconstraint(nlp, (x[1] - 1)^3 - x[2] == 0)

return nlp
end
27 changes: 27 additions & 0 deletions src/PureJuMP/hs221.jl
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# Hock and Schittkowski problem number 221.
#
# Source:
# Problem 221 in
# K. Schittkowski,
# More Test Examples for Nonlinear Programming Codes,
# Lectures Notes in Economics and Mathematical Systems 282,
# Springer Verlag, Heidelberg, 1987.
#
#
#
# T. Migot, Montreal, 2023.

export hs221

"HS221 model"
function hs221(args...; kwargs...)
nlp = Model()
x0 = [0.25, 0.25]
lvar = [0, 0]
@variable(nlp, x[i = 1:2] ≥ lvar[i], start = x0[i])

@NLobjective(nlp, Min, -x[1])
@NLconstraint(nlp, (1 - x[1])^3 - x[2] >= 0)

return nlp
end
27 changes: 27 additions & 0 deletions src/PureJuMP/hs222.jl
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# Hock and Schittkowski problem number 222.
#
# Source:
# Problem 222 in
# K. Schittkowski,
# More Test Examples for Nonlinear Programming Codes,
# Lectures Notes in Economics and Mathematical Systems 282,
# Springer Verlag, Heidelberg, 1987.
#
#
#
# T. Migot, Montreal, 2023.

export hs222

"HS222 model"
function hs222(args...; kwargs...)
nlp = Model()
x0 = [1.3, 0.2]
lvar = [0, 0]
@variable(nlp, x[i = 1:2] ≥ lvar[i], start = x0[i])

@NLobjective(nlp, Min, -x[1])
@NLconstraint(nlp, (1 - x[1])^3 - x[2] + 0.125 >= 0)

return nlp
end
29 changes: 29 additions & 0 deletions src/PureJuMP/hs223.jl
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# Hock and Schittkowski problem number 223.
#
# Source:
# Problem 223 in
# K. Schittkowski,
# More Test Examples for Nonlinear Programming Codes,
# Lectures Notes in Economics and Mathematical Systems 282,
# Springer Verlag, Heidelberg, 1987.
#
#
#
# T. Migot, Montreal, 2023.

export hs223

"HS223 model"
function hs223(args...; kwargs...)
nlp = Model()
x0 = [0.1, 3.3]
lvar = [0, 0]
uvar = [10, 10]
@variable(nlp, uvar[i] ≥ x[i = 1:2] ≥ lvar[i], start = x0[i])

@NLobjective(nlp, Min, -x[1])
@NLconstraint(nlp, exp(exp(x[1])) >= 0)
@NLconstraint(nlp, x[2] - exp(exp(x[1])) >= 0)

return nlp
end
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