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📄 rsmt1000.ps

📁 生成直角Steiner树的程序包
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	1789	7388	DT	9542	205	DT	1793	5130	DT	1981	7908	DT	5037	7915	DT	2692	5889	DT	9532	2358	DT	9509	9150	DT	2782	2902	DT	6712	7356	DT	9981	9144	DT	7207	1929	DT	7286	7872	DT	6993	1748	DT	3159	4994	DT	5141	370	DT	7314	2703	DT	8674	7071	DT	3575	7667	DT	7670	5139	DT	4624	9905	DT	1309	5487	DT	3813	1722	DT	563	1612	DT	4018	3149	DT	3745	313	DT	7221	806	DT	1268	5485	DT	7808	4012	DT	1284	7520	DT	7903	520	DT	2542	5357	DT	2238	7866	DT	628	5318	DT	9510	6344	DT	4180	1792	DT	649	7876	DT	2331	1502	DT	7377	4143	DT	1830	742	DT	9899	4633	DT	1079	2181	DT	3230	1755	DT	7820	1244	DT	620	2095	DT	5194	974	DT	6895	4304	DT	5322	7503	DT	5014	5602	DT	8335	2840	DT	9211	3668	DT	9751	2032	DT	3131	749	DT	9444	7698	DT	1407	4021	DT	6669	3286	DT	5854	2752	DT	4902	1518	DT	526	6092	DT	9736	4171	DT	7940	7939	DT	473	4039	DT	8473	6579	DT	7069	3410	DT	5956	1447	DT	6472	4076	DT	6578	2973	DT	8345	4336	DT	1535	4583	DT	282	510	DT	5000	2794	DT	3837	8917	DT	2466	7495	DT	8771	329	DT	1529	6949	DT	194	357	DT	1562	1747	DT	2250	5591	DT	9469	3863	DT	9383	5789	DT	4923	5420	DT	4969	825	DT	6266	5421	DT	2035	6876	DT	9426	4884	DT	9347	9699	DT	974	632	DT	1276	9963	DT	1255	4172	DT	6288	9895	DT	6700	1489	DT	2996	9008	DT	6298	2848	DT	965	1928	DT	6067	6806	DT	972	2153	DT	8285	4521	DT	2416	1262	DT	3518	2352	DT	5169	7586	DT	3942	9740	DT	9439	5764	DT	1801	6205	DT	9439	3017	DT	811	7990	DT	5675	6542	DT	2684	6004	DT	2632	329	DT	703	4357	DT	4056	8285	DT	4669	685	DT	7779	9080	DT	3247	4946	DT	6623	2529	DT	619	9338	DT	7051	1694	DT	2421	7002	DT	5182	7326	DT	4602	8081	DT	28	4887	DT	9141	4969	DT	4685	3804	DT	5429	2234	DT	7535	9141	DT	5386	2521	DT	7277	5977	DT	6251	8494	DT	9081	8947	DT	4136	7918	DT	290	7816	DT	8845	6367	DT	9251	2636	DT	2203	9264	DT	7223	2409	DT	4921	189	DT	2066	1495	DT	9715	6443	DT	1652	9329	DT	8604	3182	DT	5250	3783	DT	7087	1432	DT	2594	2095	DT	1158	6560	DT	5908	120	DT	6127	4795	DT	5885	7404	DT	2171	9930	DT	8579	3538	DT	4754	4895	DT	3500	386	DT	976	767	DT	8126	5513	DT	6413	3875	DT	8883	3563	DT	695	6645	DT	173	814	DT	1776	8332	DT	2175	3065	DT	2295	1275	DT	9337	1411	DT	2347	8013	DT	9796	546	DT	6007	6055	DT	6884	6452	DT	4388	9889	DT	1658	5706	DT	5591	208	DT	7125	2374	DT	6960	7789	DT	5133	7329	DT	9313	2546	DT	8048	2973	DT	8952	5125	DT	8285	3426	DT	9918	1526	DT	8320	9011	DT	2346	11	DT	2331	1329	DT	1888	2570	DT	8497	7271	DT	7413	9000	DT	8699	9965	DT	3606	0	DT	7205	8871	DT	7445	6057	DT	8543	8322	DT	848	6176	DT	1685	2961	DT	43	7341	DT	8490	6877	DT	8620	4346	DT	8972	2161	DT	9508	6035	DT	885	3457	DT	5130	5895	DT	6931	1384	DT	4616	2117	DT	2709	7460	DT	1111	9429	DT	1629	4788	DT	4089	2891	DT	4412	6884	DT	6944	7964	DT	6022	9824	DT	906	5120	DT	4703	3076	DT	9818	5053	DT	7788	1597	DT	8350	1370	DT	4950	4671	DT	2666	6105	DT	7212	2019	DT	2374	6658	DT	8880	4660	DT	9907	7832	DT	7329	1222	DT	2019	9768	DT	5344	5902	DT	3854	2314	DT	9117	2333	DT	4289	2757	DT	5563	4051	DT	4761	1432	DT	1542	6393	DT	2320	7574	DT	5721	3587	DT	3995	5277	DT	3510	1246	DT	9452	5218	DT	1101	2983	DT	3937	6657	DT	3304	487	DT	3010	8648	DT	3574	9847	DT	4567	7684	DT	7796	8566	DT	7978	2695	DT	8735	9596	DT	6113	5763	DT	7911	1966	DT	4928	2805	DT	1004	9915	DT	28	6437	DT	5690	2700	DT	2459	3317	DT	1323	6807	DT	5852	3624	DT	7343	2542	DT	5837	7984	DT	3547	2534	DT	9887	3743	DT	5700	1087	DT	6639	6184	DT	6193	1450	DT	8444	6613	DT	806	1043	DT	5573	9469	DT	5584	4166	DT	2897	3462	DT	4282	6236	DT	2622	3174	DT	5826	8103	DT	2850	8067	DT	9820	4028	DT	3931	717	DT	2906	8769	DT	7875	3039	DT	9327	5798	DT	4325	6209	DT	4530	2039	DT	4017	518	DT	4631	4699	DT	647	579	DT	4555	1523	DT	7118	8827	DT	2272	5968	DT	1489	9358	DT	5257	6218	DT	5519	3451	DT	333	2547	DT	6569	5765	DT	8159	1223	DT	9425	9759	DT	2894	1454	DT	7173	5964	DT	6401	7487	DT	9146	9085	DT	7969	3237	DT	3250	4813	DT	4951	8192	DT	3937	9297	DT	3078	736	DT	3381	7135	DT	5432	6331	DT	5033	9288	DT	1048	3114	DT	3464	5534	DT	7334	6959	DT	9068	3387	DT	8204	9757	DT	2538	2316	DT	5830	3940	DT	9312	8555	DT	7418	5834	DT	8064	697	DT	3345	4517	DT	3438	5130	DT	8917	6742	DT	2438	2659	DT	8631	709	DT	1738	3217	DT	4706	4995	DT	94	3198	DT%%EndSetup % initialize_constraint_pool: 0.04 seconds. % Constraint pool initialized with: %	1	Total degree rows	4271	coeffs. %	1000	Cutset rows		16219	coeffs. %	0	Incompatibility rows	0	coeffs. %	4592	2-terminal SEC rows	28638	coeffs. %	4667	Total rows in pool	1001	in LP % @PMEM 4667 rows, 1 blocks, 146158 nzfree, 0 nzwasted, 196512 nztotal % build_initial_formulation: 0.14 seconds.% Resuming node 0  % @PAP adding 1001 rows, 20490 nz to LP  % @PL 1001 rows, 4271 cols, 24761 nonzeros, 323 slack, 678 tight.  % @PAP adding 223 rows, 1501 nz to LP  % @PL 1224 rows, 4271 cols, 26262 nonzeros, 404 slack, 820 tight.  % @PAP adding 198 rows, 1451 nz to LP  % @PL 1422 rows, 4271 cols, 27713 nonzeros, 441 slack, 981 tight.  % @PAP adding 154 rows, 1273 nz to LP  % @PL 1576 rows, 4271 cols, 28986 nonzeros, 500 slack, 1076 tight.  % @PAP adding 125 rows, 1058 nz to LP  % @PL 1701 rows, 4271 cols, 30044 nonzeros, 506 slack, 1195 tight.  % @PAP adding 85 rows, 783 nz to LP  % @PL 1786 rows, 4271 cols, 30827 nonzeros, 509 slack, 1277 tight.  % @PAP adding 58 rows, 626 nz to LP  % @PL 1844 rows, 4271 cols, 31453 nonzeros, 537 slack, 1307 tight.  % @PAP adding 39 rows, 253 nz to LP  % @PL 1883 rows, 4271 cols, 31706 nonzeros, 541 slack, 1342 tight.  % @PAP adding 29 rows, 261 nz to LP  % @PL 1912 rows, 4271 cols, 31967 nonzeros, 545 slack, 1367 tight.  % @PAP adding 23 rows, 325 nz to LP  % @PL 1935 rows, 4271 cols, 32292 nonzeros, 559 slack, 1376 tight.  % @PAP adding 9 rows, 78 nz to LP  % @PL 1944 rows, 4271 cols, 32370 nonzeros, 547 slack, 1397 tight.  % @PAP adding 8 rows, 80 nz to LP  % @PL 1952 rows, 4271 cols, 32450 nonzeros, 556 slack, 1396 tight.  % @PAP adding 2 rows, 15 nz to LP  % @PL 1954 rows, 4271 cols, 32465 nonzeros, 549 slack, 1405 tight.  % Node 0 LP 1 Solution, length = 211557.500000, 5.40 0 % 51 fractional variables % @LO 5.63 211557.50000000000000000000 99.9000000000 % @LN 5.63 211557.50000000000000000000 99.9000000000 % @UO 5.76 237532.00000000000000000000 10.9351582103 % @UN 5.76 237532.00000000000000000000 10.9351582103 % @cutset: 128 connected components. % initially 325 congested vertices: % find_congested_components found 63 components: %	component 0:	3 verts,	3 edges %	component 1:	3 verts,	3 edges %	component 2:	3 verts,	3 edges %	component 3:	4 verts,	4 edges %	component 4:	5 verts,	8 edges %	component 5:	3 verts,	3 edges %	component 6:	3 verts,	3 edges %	component 7:	4 verts,	5 edges %	component 8:	5 verts,	5 edges %	component 9:	3 verts,	3 edges %	component 10:	3 verts,	3 edges %	component 11:	3 verts,	3 edges %	component 12:	7 verts,	7 edges %	component 13:	3 verts,	3 edges %	component 14:	3 verts,	3 edges %	component 15:	3 verts,	3 edges %	component 16:	3 verts,	3 edges %	component 17:	3 verts,	3 edges %	component 18:	16 verts,	16 edges %	component 19:	6 verts,	5 edges %	component 20:	3 verts,	3 edges %	component 21:	6 verts,	5 edges %	component 22:	3 verts,	3 edges %	component 23:	3 verts,	3 edges %	component 24:	3 verts,	3 edges %	component 25:	4 verts,	4 edges %	component 26:	3 verts,	3 edges %	component 27:	5 verts,	5 edges %	component 28:	3 verts,	3 edges %	component 29:	6 verts,	5 edges %	component 30:	4 verts,	5 edges %	component 31:	3 verts,	3 edges %	component 32:	6 verts,	5 edges %	component 33:	4 verts,	5 edges %	component 34:	5 verts,	5 edges %	component 35:	3 verts,	3 edges %	component 36:	7 verts,	7 edges %	component 37:	5 verts,	5 edges %	component 38:	3 verts,	3 edges %	component 39:	7 verts,	7 edges %	component 40:	6 verts,	5 edges %	component 41:	7 verts,	12 edges %	component 42:	9 verts,	10 edges %	component 43:	12 verts,	9 edges %	component 44:	3 verts,	3 edges %	component 45:	5 verts,	5 edges %	component 46:	7 verts,	7 edges %	component 47:	5 verts,	6 edges %	component 48:	6 verts,	5 edges %	component 49:	3 verts,	3 edges %	component 50:	3 verts,	3 edges %	component 51:	3 verts,	3 edges %	component 52:	3 verts,	3 edges %	component 53:	7 verts,	9 edges %	component 54:	3 verts,	3 edges %	component 55:	5 verts,	5 edges %	component 56:	13 verts,	12 edges %	component 57:	3 verts,	3 edges %	component 58:	5 verts,	5 edges %	component 59:	3 verts,	3 edges %	component 60:	5 verts,	5 edges %	component 61:	7 verts,	10 edges %	component 62:	4 verts,	5 edges % Enumerating 16 congested vertices. % Enumerating 12 congested vertices. % Enumerating 13 congested vertices. % @D deleting 549 slack rows  % @PAP adding 875 rows, 28457 nz to LP % @PMEM 5542 rows, 1 blocks, 116826 nzfree, 0 nzwasted, 196512 nztotal  % @PL 2280 rows, 4271 cols, 52115 nonzeros, 640 slack, 1640 tight.  % @PAP adding 54 rows, 505 nz to LP  % @PL 2334 rows, 4271 cols, 52620 nonzeros, 649 slack, 1685 tight.  % @PAP adding 28 rows, 309 nz to LP  % @PL 2362 rows, 4271 cols, 52929 nonzeros, 625 slack, 1737 tight.  % @PAP adding 19 rows, 218 nz to LP  % @PL 2381 rows, 4271 cols, 53147 nonzeros, 649 slack, 1732 tight.  % @PAP adding 9 rows, 148 nz to LP  % @PL 2390 rows, 4271 cols, 53295 nonzeros, 656 slack, 1734 tight.  % @PAP adding 8 rows, 59 nz to LP  % @PL 2398 rows, 4271 cols, 53354 nonzeros, 666 slack, 1732 tight.  % @PAP adding 3 rows, 22 nz to LP  % @PL 2401 rows, 4271 cols, 53376 nonzeros, 666 slack, 1735 tight.  % @PAP adding 2 rows, 24 nz to LP  % @PL 2403 rows, 4271 cols, 53400 nonzeros, 669 slack, 1734 tight.  % @PAP adding 4 rows, 43 nz to LP  % @PL 2407 rows, 4271 cols, 53443 nonzeros, 667 slack, 1740 tight.  % @PAP adding 2 rows, 16 nz to LP  % @PL 2409 rows, 4271 cols, 53459 nonzeros, 665 slack, 1744 tight.  % @PAP adding 1 rows, 4 nz to LP  % @PL 2410 rows, 4271 cols, 53463 nonzeros, 665 slack, 1745 tight.  % Node 0 LP 2 Solution, length = 224015.500000, 0.20/0.00/0.01/0.01/0.00/0.00/7.00 875 % 93 fractional variables % @LO 12.85 211557.50000000000000000000 10.9351582103 % @LN 12.85 224015.49999999997089616954 5.6903911894 % @UO 13.01 237532.00000000000000000000 5.6903911894 % @UN 13.01 234770.00000000000000000000 4.5808663799 % @cutset: 57 connected components. % initially 260 congested vertices: % find_congested_components found 40 components: %	component 0:	3 verts,	3 edges %	component 1:	3 verts,	3 edges %	component 2:	3 verts,	3 edges

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