Universidad de Colima Repository of Computational Physics and Applied Mathematics (UCRCPAM)

Welcome to the Computational Physics and Applied Mathematics Repository of the Universidad de Colima!

The main purpose of this repository is to store and make available to anybody interested, large sets of data, figures and programs that have been obtained by researchers of the Facultad de Ciencias of the Universidad de Colima, working in the areas of Physics and Mathematics.

The initial focus will be on packing problems (specifically in two dimensional domains), but eventually there will be more areas covered, as the repository grows.

Suggestions and opinions can be sent to: paolo [AT] ucol.mx

You can also visit: https://portal.ucol.mx/cuicbas/


Registered packages

# Package Number of discs Sides Description
1 [254]_Sides_4 1
[254]
4 Data of the left plot of Fig 7 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales https://arxiv.org/abs/2102.01537
2 [254]_Sides_4 1
[254]
4 Data of the right plot of Fig 7 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales https://arxiv.org/abs/2102.01537
3 [500]_Sides_4 1
[500]
4 Data of Fig 9 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales. https://arxiv.org/abs/2102.01537
4 [999]_Sides_4 1
[999]
4 Data of Fig 11 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales https://arxiv.org/abs/2102.01537
5 [2000]_Sides_4 1
[2000]
4 Data of the left plot of Fig 13 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales https://arxiv.org/abs/2102.01537
6 [3000]_Sides_4 1
[3000]
4 Data of the left plot of Fig 15 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales https://arxiv.org/abs/2102.01537
7 [4000]_Sides_4 1
[4000]
4 Data of Fig 17 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales https://arxiv.org/abs/2102.01537
8 [9996]_Sides_4 1
[9996]
4 Data of Fig 18 of "Efficient algorithms for the dense packing of congruent circles inside a square" by P. Amore and T. Morales https://arxiv.org/abs/2102.01537
9 solutions4.zip Complete solutions to the N queen problem for N=4. Solutions obtained by H. Hernandez and J. Manzanares.
10 solutions5.zip Complete solutions to the N queen problem for N=5. Solutions obtained by H. Hernandez and J. Manzanares.
11 solutions6.zip Complete solutions to the N queen problem for N=6. Solutions obtained by H. Hernandez and J. Manzanares.
12 solutions7.zip Complete solutions to the N queen problem for N=7. Solutions obtained by H. Hernandez and J. Manzanares.
13 solutions8.zip Complete solutions to the N queen problem for N=8. Solutions obtained by H. Hernandez and J. Manzanares.
14 solutions9.zip Complete solutions to the N queen problem for N=9. Solutions obtained by H. Hernandez and J. Manzanares.
15 solutions10.zip Complete solutions to the N queen problem for N=10. Solutions obtained by H. Hernandez and J. Manzanares.
16 solutions11.zip Complete solutions to the N queen problem for N=11. Solutions obtained by H. Hernandez and J. Manzanares.
17 solutions12.zip Complete solutions to the N queen problem for N=12. Solutions obtained by H. Hernandez and J. Manzanares.
18 solutions13.zip Complete solutions to the N queen problem for N=13. Solutions obtained by H. Hernandez and J. Manzanares.
19 solutions14.zip Complete solutions to the N queen problem for N=14. Solutions obtained by H. Hernandez and J. Manzanares.
20 solutions15.zip Complete solutions to the N queen problem for N=15. Solutions obtained by H. Hernandez and J. Manzanares.
21 ind_sol.zip Essential solutions for the N queens problem for 4 <= N <=15
22 solution16ind.zip Essential solutions to the N queen problem for N=16. Solutions obtained by H. Hernandez and J. Manzanares .
23 solution17_ind.zip Essential solutions to the N queen problem for N=17. Solutions obtained by H. Hernandez and J. Manzanares .
24 8_to_25.zip Configurations of the N queens problem with 180 symmetry for boards from 8 to 25. Authors: H. Hernandez and J. Manzanares
25 tabledata.zip Configurations reported in the tables 2-4 of the manuscript "Efficient algorithms for the dense packing of congruent circles inside a square", by P. Amore and T. Morales