Please edit the org which is in Emacs org markup. The md5 will be generated from that.
These are the raw input data.
Scripts to parse the input data and generate inputs in the required format.
A test can be run like that:
python3 -m pytest
in this directory. The data_formatting
subdirectory (same name as
its parent) is the parser module.
These are the actual solvers. A test can be run like that:
python3 -m pytest
in this directory. The railway_solvers
subdirectory (same name as
its parent) is the solver module.
There are pickles files containing QUBOs for particuler use cases.
There are pickles files containing results of D-Wave solutions via:
- simulations,
- real annelaing,
- hybrid solvers
There are following railway dispatching problems.
The module solve_real_problem.py
is used to solve real problem of railway dispatching on the core of Silesian railway network.
The script solves the problem via classical linear programming, D-Wave quantum approach, D-Wave hybrid or simulation approach.
Input:
--case particular case of railway dispatching problem (0 to 9 is supported, default 1)
--category the category of time variables "Integer" yields ILP problem "Continious" yields MLP problem (default "Integer")
--solve_lp chose PuLp solver, e.g. 'PULP_CBC_CMD' 'GUROBI_CMD' 'CPLEX_CMD'
--solve_quantum chose quantum or quantum inspired solver, "sim" - D-Wave simulation, "real" - D-Wave QPU, "bqm" - D-Wave hybrid bqm solver, "cqm" - D-Wave hybrid cqm solver
--min_t minimal time parameter for D-Wave hybrid solver in (rescalled) seconds (5 default)
--runs number of experiments (runs in the quantum case)
Output:
Solutions of quantum D-Wave approach (i.e. quantum, hybrid or simulation via --solve_quantum
) are saved in solutions_quantum
subdirectory as pickle files. Solutions of linear programming approach are printed.
Example use:
- classical programming
python solve_real_problem.py --case 0 --category Integer --solve_lp PULP_CBC_CMD
- D-Wave quantum or hybrid approach
python solve_real_problem.py --case 0 --category Integer --solve_quantum cqm --min_t 5 --runs 5
Difficulty of dispatching problem grows with the case number. Case 0
, no disturbances. In Cases 1
to 3
some trains are delayed, but they follow their original routes. Cases 4
to 9
concerns also a priory changes trains' routes e.g. due to some track failure.
In solutions_quantum
the script tmin_plot.py
plots the sweep over t_min
parameter.
To save / display result timetable use optional parameter --show_timetable 1
, e.g.:
python solve_real_problem.py --case 0 --category Integer --solve_lp PULP_CBC_CMD --show_timetable 1
.
In the case of quantum computiong it will read data from file, i.e.:
python solve_real_problem.py --case 0 --category Integer --solve_quantum cqm --min_t 5 --runs 5 --show_timetable 1
The generic example concerns dense passenger traffic (generic) on the KO-GLC part of the Silesian railway network. For each case there are 12
instances of various delays of trains at start.
Input:
--case particular case of railway dispatching problem (1 to 3 is supported)
--category the category of time variables "Integer" yields ILP problem "Continious" yields MLP problem (default "Integer")
--solve_lp chose PuLp solver, e.g. 'PULP_CBC_CMD' 'GUROBI_CMD' 'CPLEX_CMD'
--solve_quantum chose quantum or quantum inspired solver, "sim" - D-Wave simulation, "real" - D-Wave QPU, "bqm" - D-Wave hybrid bqm solver, "cqm" - D-Wave hybrid cqm solver
--min_t minimal time parameter for D-Wave hybrid solvers (hyb, cqm) in seconds (5 default)
-- penalty - the penalty value for QUBO creation, applicable only for bqm (hyb, sim, real), by default 2.5
Particular description of cases:
- case
1
, there are no disruptions inside the analysed (double track) line, and we use cyclic timetable of3
hours i.e. with59
trains, particular instances concern delays of various trains at start; - case
2
, we assume that one track betweenRCB
andZZ
is closed, hence the line becomes partially single track and additional we use cyclic timetable of2
hours i.e. with40
trains, particular instances concern delays of various trains at start; - case
3
, line is analysed as hypothetical single track line of3
hours and21
trains, particular instances concern delays of various trains at start.
Output:
Solutions of quantum and classical approaches are saved in results_KO_GLC
subdirectory as pickle files.
In results_KO_GLC
there is the plotting script fast_plot.py
Example use:
- clasical programming
python3 solve_KO_GLC_problems.py --solve_lp PULP_CBC_CMD --case 1 --category Integer
- D-Wave quantum or hybrid approach
python3 solve_KO_GLC_problems.py --solve_quantum cqm --case 1 --category Integer --min_t 5
In the case if not CQM solver is used, the paenalty for QUBO can be assigned:
python3 solve_KO_GLC_problems.py --solve_quantum cqm --case 1 --category Integer --min_t 5, --penalty 2.5
K. Domino, M. Koniorczyk,K. Krawiec, K. Jałowiecki, S. Deffner, B. Gardas Entropy 2023, 25, 191.
The module:
wisla_problems.py
is the test module for for case 1
problem from mentioned work.
Input:
--solve_lp chose PuLp solver, e.g. 'PULP_CBC_CMD' 'GUROBI_CMD' 'CPLEX_CMD'
--solve_quantum chose quantum or quantum inspired solver, "sim" - D-Wave simulation, "real" - D-Wave, "bqm" - D-Wave hybrid from QUBO, "cqm" - D-Wave hybrid cqm
--min_t minimal time parameter for D-Wave hybrid solver in seconds (5 default)
Output
Solutions of quantum approach (i.e. by -solve_quantum) are saved in solutions_quantum/wisla
subdirectory as pikle files. Solutions of linear programming apprach are printed.
Example use:
- linear programming
python wisla_problems.py --solve_lp PULP_CBC_CMD
- D-Wave quantum approach
python wisla_problems.py --solve_quantum real
- D-Wave hybrid (cqm) approach
python wisla_problems.py --solve_quantum cqm --min_t 5
To save / display result timetable use optional parameter --show_timetable 1
, e.g.:
python wisla_problems.py --solve_lp PULP_CBC_CMD --show_timetable 1
.
In the case of quantum computiong it will read data from file, i.e.:
python wisla_problems.py --solve_quantum sim --show_timetable 1
The code was partially supported by:
- National Research, Development, and Innovation Office of Hungary under project numbers K133882 and K124351, the Ministry of Innovation and Technology and the National Research, Development and Innovation Office within the Quantum Information National Laboratory of Hungary;
- Polish National Science Center under grant agreements number 2019/33/B/ST6/0201 and 2023/07/X/ST6/00396.