refactor plots

docs/make.jl

@@ -2,8 +2,7 @@ using Documenter
 using DocumenterVitepress
 using DocumenterCitations
 using Tenet
-using CairoMakie
-using GraphMakie
+using Makie
 using LinearAlgebra
 
 DocMeta.setdocmeta!(Tenet, :DocTestSetup, :(using Tenet); recursive=true)

docs/src/manual/ansatz/mps.md

@@ -1,33 +1,26 @@
 # Matrix Product States (MPS)
 
-Matrix Product States (MPS) are a Quantum Tensor Network ansatz whose tensors are laid out in a 1D chain.
-Due to this, these networks are also known as _Tensor Trains_ in other mathematical fields.
-Depending on the boundary conditions, the chains can be open or closed (i.e. periodic boundary conditions).
-
 ```@setup viz
 using Makie
-Makie.inline!(true)
-set_theme!(resolution=(800,200))
-
 using CairoMakie
-
-using Tenet
+using GraphMakie
 using NetworkLayout
-```
-
-```@example viz
-fig = Figure() # hide
-
-tn_open = rand(MatrixProduct{State,Open}, n=10, χ=4) # hide
-tn_periodic = rand(MatrixProduct{State,Periodic}, n=10, χ=4) # hide
+using Tenet
 
-plot!(fig[1,1], tn_open, layout=Spring(iterations=1000, C=0.5, seed=100)) # hide
-plot!(fig[1,2], tn_periodic, layout=Spring(iterations=1000, C=0.5, seed=100)) # hide
+# Page(offline=true)
+# WGLMakie.activate!()
+CairoMakie.activate!(type = "svg")
+Makie.inline!(true)
+set_theme!(resolution=(800,200))
+```
 
-Label(fig[1,1, Bottom()], "Open") # hide
-Label(fig[1,2, Bottom()], "Periodic") # hide
+Matrix Product States (MPS) are a Quantum Tensor Network ansatz whose tensors are laid out in a 1D chain.
+Due to this, these networks are also known as _Tensor Trains_ in other mathematical fields.
+Depending on the boundary conditions, the chains can be open or closed (i.e. periodic boundary conditions).
 
-fig # hide
+```@example viz
+tn = rand(MPS; n=10, maxdim=2) # hide
+graphplot(tn; layout=Stress()) # hide
 ```
 
 ## Matrix Product Operators (MPO)
@@ -36,18 +29,8 @@ Matrix Product Operators (MPO) are the operator version of [Matrix Product State
 The major difference between them is that MPOs have 2 indices per site (1 input and 1 output) while MPSs only have 1 index per site (i.e. an output).
 
 ```@example viz
-fig = Figure() # hide
-
-tn_open = rand(MatrixProduct{Operator,Open}, n=10, χ=4) # hide
-tn_periodic = rand(MatrixProduct{Operator,Periodic}, n=10, χ=4) # hide
-
-plot!(fig[1,1], tn_open, layout=Spring(iterations=1000, C=0.5, seed=100)) # hide
-plot!(fig[1,2], tn_periodic, layout=Spring(iterations=1000, C=0.5, seed=100)) # hide
-
-Label(fig[1,1, Bottom()], "Open") # hide
-Label(fig[1,2, Bottom()], "Periodic") # hide
-
-fig # hide
+tn = rand(MPO, n=10, maxdim=2) # hide
+graphplot(tn; layout=Stress()) # hide
 ```
 
 In `Tenet`, the generic `MatrixProduct` ansatz implements this topology. Type variables are used to address their functionality (`State` or `Operator`) and their boundary conditions (`Open` or `Periodic`).

docs/src/manual/transformations.md

@@ -2,11 +2,14 @@
 
 ```@setup plot
 using Makie
-Makie.inline!(true)
-using GraphMakie
 using CairoMakie
-using Tenet
+using GraphMakie
 using NetworkLayout
+using Tenet
+
+CairoMakie.activate!(type = "svg")
+Makie.inline!(true)
+set_theme!(resolution=(800,200))
 ```
 
 In tensor network computations, it is good practice to apply various transformations to simplify the network structure, reduce computational cost, or prepare the network for further operations. These transformations modify the network's structure locally by permuting, contracting, factoring or truncating tensors.
@@ -123,7 +126,7 @@ tn = TensorNetwork([ #hide
 reduced = transform(tn, Tenet.SplitSimplification) #hide
 
 graphplot!(fig[1, 1], tn; layout=Stress(), labels=true) #hide
-graphplot!(fig[1, 2], reduced, layout=Spring(C=11); labels=true) #hide
+graphplot!(fig[1, 2], reduced; layout=Spring(C=11), labels=true) #hide
 
 Label(fig[1, 1, Bottom()], "Original") #hide
 Label(fig[1, 2, Bottom()], "Transformed") #hide