Single Particle Scattering Functions for Latex Spheres in Water*

Louis E. Ashley; Carolus M. Cobb

doi:10.1364/JOSA.48.000261

Journal of the Optical Society of America
Vol. 48,
Issue 4,
pp. 261-268
(1958)
•https://doi.org/10.1364/JOSA.48.000261

Single Particle Scattering Functions for Latex Spheres in Water

Louis E. Ashley and Carolus M. Cobb

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Louis E. Ashley and Carolus M. Cobb, "Single Particle Scattering Functions for Latex Spheres in Water*," J. Opt. Soc. Am. 48, 261-268 (1958)

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Abstract

The angular distribution of intensity of light scattered by spherical particles whose relative index of refraction with respect to the surrounding medium is 1.20 has been computed for values of α (a size parameter = circumference of the particle divided by the wavelength of the incident beam) equal to 1.0, 2.0, 3.0, 5.0, 8.0, 10, 15, 20, 30, and 35. The results are presented in tabular form and give: (1) the intensities of the two incoherent, plane-polarized components of the scattered light, (2) one-half the sum of these two components, and (3) the real and imaginary parts of the complex functions from which the intensities are computed. Values are listed for angles of observation in the range 0° to 180°. Polar plots of one-half the sums of the two incoherent plane-polarized components versus angle are presented.

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γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	0. 01327	0. 01327	0. 1149	−0. 008177	0. 1149	−0. 008177	0. 01327
10	0. 01325	0. 01302	0. 1148	−0. 008180	0. 1138	−0. 008053	0. 01314
20	0. 01319	0. 01228	0. 1146	−0. 008187	0. 1105	−0. 007684	0. 01273
30	0. 01310	0. 01108	0. 1142	−0. 008199	0. 1050	−0. 007083	0. 01209
40	0. 01298	0. 009495	0. 1136	−0. 008213	0. 09724	−0. 006265	0. 01124
50	0. 01285	0. 007618	0. 1130	−0. 008237	0. 08712	−0. 005252	0. 01023
60	0. 01271	0. 005594	0. 1124	−0. 008260	0. 07478	−0. 004077	0. 009152
70	0. 01258	0. 003603	0. 1118	−0. 008287	0. 05996	−0. 002772	0. 008089
80	0. 01245	0. 001863	0. 1113	−0. 008315	0. 04314	−0. 001375	0. 007158
90	0. 01235	0. 000601	0. 1108	−0. 008344	0. 02452	0. 000071	0. 006476
100	0. 01225	0. 000024	0. 1105	−0. 008373	0. 004665	0. 001523	0. 006124
110	0. 01222	0. 000269	0. 1102	−0. 008401	−0. 01612	0. 002936	0. 006246
120	0. 01220	0. 001369	0. 1101	−0. 008429	−0. 03676	0. 004267	0. 006782
130	0. 01219	0. 003217	0. 1101	−0. 008451	−0. 05645	0. 005474	0. 007703
140	0. 01220	0. 005562	0. 1101	−0. 008472	−0. 07430	0. 006519	0. 008880
150	0. 01221	0. 008036	0. 1102	−0. 008489	−0. 08934	0. 007369	0. 01012
160	0. 01223	0. 01022	0. 1102	−0. 008501	−0. 1008	0. 007996	0. 01122
170	0. 01224	0. 01171	0. 1103	−0. 008508	−0. 1079	0. 008381	0. 01198
171	0. 01224	0. 01181	0. 1103	−0. 008509	−0. 1084	0. 008406	0. 01203
172	0. 01224	0. 01190	0. 1103	−0. 008510	−0. 1088	0. 008427	0. 01207
173	0. 01224	0. 01198	0. 1103	−0. 008510	−0. 1091	0. 008447	0. 01211
174	0. 01224	0. 01205	0. 1103	−0. 008510	−0. 1094	0. 008464	0. 01215
175	0. 01224	0. 01211	0. 1103	−0. 008511	−0. 1097	0. 008477	0. 01218
176	0. 01224	0. 01216	0. 1103	−0. 008511	−0. 1099	0. 008490	0. 01220
177	0. 01224	0. 01220	0. 1103	−0. 008511	−0. 1101	0. 008499	0. 01222
178	0. 01224	0. 01222	0. 1103	−0. 008511	−0. 1102	0. 008505	0. 01223
179	0. 01225	0. 01224	0. 1103	−0. 008511	−0. 1103	0. 008509	0. 01224
180	0. 01224	0. 01224	0. 1103	−0. 008511	−0. 1103	0. 008511	0. 01224

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	0. 003022	0. 003022	−0. 02578	−0. 04854	−0. 02578	−0. 04854	0. 003022
10	0. 003298	0. 003150	−0. 02844	−0. 04989	−0. 02935	−0. 04784	0. 003224
20	0. 003159	0. 002492	−0. 01595	−0. 05390	−0. 02034	−0. 04559	0. 002824
30	0. 003684	0. 001775	0. 005381	−0. 06046	−0. 007034	−0. 04154	0. 002730
40	0. 006147	0. 001329	0. 03640	−0. 06944	0. 007696	−0. 03563	0. 003738
50	0. 01259	0. 001080	0. 07806	−0. 08061	0. 01989	−0. 02615	0. 006836
60	0. 02601	0. 000795	0. 1312	−0. 09370	0. 02456	−0. 01384	0. 01338
70	0. 05048	0. 000248	0. 1968	−0. 1084	0. 01561	0. 002101	0. 02537
80	0. 09107	0. 000759	0. 2750	−0. 1242	−0. 01686	0. 02179	0. 04591
90	0. 1533	0. 006569	0. 3654	−0. 1408	−0. 06736	0. 04508	0. 07995
100	0. 2424	0. 02675	0. 4665	−0. 1576	−0. 1471	0. 07145	0. 1346
110	0. 3617	0. 08023	0. 5756	−0. 1742	−0. 2650	0. 1000	0. 2210
120	0. 5105	0. 1816	0. 6888	−0. 1899	−0. 4059	0. 1296	0. 3460
130	0. 6827	0. 3449	0. 8006	−0. 2042	−0. 5654	0. 1585	0. 5138
140	0. 8659	0. 5683	0. 9049	−0. 2168	−0. 7307	0. 1854	0. 7171
150	1. 042	0. 8273	0. 9951	−0. 2276	−0. 8854	0. 2084	0. 9346
160	1. 189	1. 075	1. 065	−0. 2346	−1. 012	0. 2260	1. 132
170	1. 290	1. 256	1. 109	−0. 2393	−1. 095	0. 2371	1. 273
171	1. 294	1. 268	1. 112	−0. 2396	−1. 101	0. 2378	1. 281
172	1. 300	1. 279	1. 146	−0. 2399	−1. 106	0. 2385	1. 290
173	1. 305	1. 289	1. 117	−0. 2401	−1. 110	0. 2390	1. 297
174	1. 310	1. 298	1. 119	−0. 2404	−1. 114	0. 2395	1. 304
175	1. 313	1. 305	1. 120	−0. 2405	−1. 117	0. 2400	1. 309
176	1. 311	1. 316	1. 122	−0. 2407	−1. 120	0. 2403	1. 314
177	1. 319	1. 316	1. 123	−0. 2408	−1. 122	0. 2406	1. 317
178	1. 321	1. 319	1. 124	−0. 2468	−1. 123	0. 2408	1. 320
179	1. 322	1. 321	1. 124	−0. 2409	−1. 124	0. 2409	1. 322
180	1. 321	1. 321	1. 124	−0. 2409	−1. 124	0. 2409	1. 321

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	0. 1022	0. 1022	−0. 05460	0. 3150	−0. 05460	0. 3150	0. 1022
10	0. 1034	0. 09808	−0. 05911	0. 3160	−0. 04883	0. 3093	0. 1007
20	0. 1107	0. 08903	−0. 09887	0. 3178	−0. 05732	0. 2928	0. 09988
30	0. 1261	0. 07547	−0. 1600	0. 3169	−0. 06472	0. 2670	0. 1008
40	0. 1498	0. 05922	−0. 2341	0. 3083	−0. 06308	0. 2350	0. 1045
50	0. 1764	0. 04282	−0. 3082	0. 2854	−0. 04507	0. 2020	0. 1096
60	0. 1919	0. 03057	−0. 3653	0. 2417	−0. 007499	0. 1747	0. 1112
70	0. 1763	0. 02818	−0. 3834	0. 1712	0. 04359	0. 1621	0. 1022
80	0. 1190	0. 03833	−0. 3379	0. 06961	0. 09000	0. 1739	0. 07868
90	0. 004571	0. 05785	−0. 02036	−0. 06447	0. 09953	0. 2190	0. 03121
100	0. 05426	0. 09317	0. 04063	−0. 2294	0. 02870	0. 3039	0. 07372
110	0. 3407	0. 2137	0. 4057	−0. 4196	−0. 1681	0. 4306	0. 2772
120	1. 178	0. 6288	0. 8865	−0. 6262	−0. 5244	0. 5948	0. 9034
130	2. 824	1. 709	1. 457	−0. 8357	−1. 045	0. 7856	2. 267
140	5. 363	3. 836	2. 070	−1. 037	−1. 692	0. 9858	4. 600
150	8. 550	7. 065	2. 661	−1. 213	−2. 384	1. 174	7. 808
160	11. 77	10. 81	3. 154	−1. 350	−3. 007	1. 329	11. 29
170	14. 19	13. 89	3. 482	−1. 437	−3. 442	1. 431	14. 04
171	14. 36	14. 11	3. 504	−1. 443	−3. 470	1. 438	14. 24
172	14. 51	14. 31	3. 523	−1. 448	−3. 497	1. 444	14. 41
173	14. 64	14. 49	3. 541	−1. 452	−3. 520	1. 449	14. 57
174	14. 76	14. 65	3. 556	−1. 456	−3. 541	1. 454	14. 71
175	14. 86	14. 76	3. 568	−1. 459	−3. 554	1. 458	14. 81
176	14. 95	14. 90	3. 579	−1. 462	−3. 572	1. 461	14. 92
177	15. 01	14. 98	3. 587	−1. 464	−3. 583	1. 464	15. 00
178	15. 06	15. 04	3. 593	−1. 466	−3. 591	1. 465	15. 05
179	15. 08	15. 08	3. 596	−1. 467	−3. 596	1. 467	15. 08
180	15. 09	15. 09	3. 598	−1. 467	−3. 598	1. 467	15. 09

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	0. 6789	0. 6789	0. 3422	0. 7495	0. 3422	0. 7495	0. 6789
10	0. 5663	0. 5875	0. 2395	0. 7134	0. 3297	0. 6919	0. 5769
20	0. 3479	0. 3791	−0. 02069	0. 5895	0. 3001	0. 5377	0. 3635
30	0. 2188	0. 1912	−0. 3119	0. 3485	0. 2676	0. 3458	0. 2050
40	0. 2294	0. 08597	−0. 4788	−0. 01190	0. 2300	0. 1818	0. 1577
50	0. 3492	0. 03237	−0. 4069	−0. 4285	0. 1574	0. 08717	0. 1908
60	4. 836	0. 002661	−0. 09111	−2. 197	0. 009582	0. 05069	2. 419
70	0. 8400	0. 04616	0. 3302	−0. 8550	−0. 2148	0. 006460	0. 4431
80	0. 7071	0. 1987	0. 6052	−0. 5839	−0. 4256	−0. 1323	0. 4529
90	0. 2308	0. 3563	0. 4800	0. 02122	−0. 4399	−0. 4035	0. 2936
100	0. 5674	0. 5302	−0. 1326	0. 7415	−0. 08302	−0. 7234	0. 5488
110	2. 440	1. 124	−1. 004	1. 196	0. 6236	−0. 8573	1. 782
120	3. 386	1. 892	−1. 569	0. 9615	1. 292	−0. 4727	2. 639
130	1. 286	1. 940	−1. 104	−0. 2584	1. 191	0. 7214	1. 613
140	6. 930	8. 019	0. 9088	−2. 471	−0. 4210	2. 800	7. 474
150	47. 16	21. 34	4. 338	−5. 324	−2. 490	3. 891	34. 25
160	136. 8	130. 2	8. 364	−8. 176	−7. 886	8. 245	133. 5
170	240. 9	237. 6	11. 62	−10. 28	−11. 47	10. 30	239. 2
171	249. 3	246. 5	11. 86	−10. 43	−11. 73	10. 44	247. 9
172	257. 0	254. 8	12. 06	−10. 56	−11. 96	10. 57	255. 9
173	264. 1	262. 3	12. 25	−10. 68	−12. 17	10. 68	263. 2
174	270. 4	269. 0	12. 42	−10. 78	−12. 36	10. 78	269. 7
175	275. 7	274. 7	12. 56	−10. 86	−12. 52	10. 87	275. 2
176	280. 2	279. 5	12. 67	−10. 94	−12. 65	10. 94	279. 8
177	283. 7	283. 3	12. 76	−10. 99	−12. 75	10. 99	283. 5
178	286. 2	286. 0	12. 83	−11. 03	−12. 82	11. 03	286. 1
179	287. 8	287. 7	12. 87	−11. 06	−12. 86	11. 05	287. 7
180	288. 3	288. 3	12. 88	−12. 63	−12. 88	12. 63	288. 3

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	0. 1168	0. 1168	0. 1280	0. 3168	0. 1280	0. 3168	0. 1168
10	0. 5518	0. 1462	0. 7251	−0. 1614	0. 1691	0. 3430	0. 3490
20	3. 609	0. 2642	1. 810	−0. 5778	0. 2480	0. 4502	1. 937
30	3. 891	0. 1517	1. 972	−0. 06132	0. 3517	0. 1672	2. 021
40	1. 142	0. 3717	0. 6350	0. 8593	0. 5343	−0. 2937	0. 7567
50	1. 828	0. 4633	−1. 175	0. 6688	0. 6162	−0. 2891	1. 146
60	2. 584	0. 09609	−1. 409	−0. 7743	0. 1592	0. 2660	1. 340
70	2. 078	0. 9315	−0. 1319	−1. 435	−0. 7737	0. 5769	1. 505
80	. 8179	1. 301	0. 8982	−0. 1053	−1. 104	−0. 2848	1. 059
90	6. 063	1. 225	−1. 628	1. 848	0. 03783	−1. 106	3. 644
100	2. 618	2. 074	−1. 018	1. 258	1. 417	−0. 2570	2. 346
110	13. 32	3. 408	−3. 156	−1. 833	0. 5893	1. 749	8. 366
120	11. 32	7. 399	2. 028	−2. 685	−2. 013	1. 829	9. 360
130	3. 716	8. 508	1. 227	1. 486	1. 865	−2. 242	6. 112
140	4. 172	1. 444	−1. 009	−1. 776	−0. 1967	1. 185	2. 808
150	38. 74	47. 73	−6. 186	0. 6866	6. 905	0. 2258	43. 23
160	346. 8	376. 4	1. 443	−18. 56	−0. 07630	19. 40	361. 6
170	2015.	2020.	15. 71	−42. 05	−15. 06	42. 34	2017.
171	2220.	2223.	16. 99	−43. 95	−16. 45	44. 19	2222.
172	2419.	2421.	18. 18	−45. 70	−17. 74	45. 89	2420.
173	2607.	2608.	19. 27	−47. 28	−18. 92	47. 43	2607.
174	2780.	2780.	20. 25	−48. 68	−19. 98	48. 79	2780.
175	2929.	2929.	21. 09	−49. 84	−20. 91	49. 92	2929.
176	3065.	3065.	21. 79	−50. 89	−21. 67	50. 94	3065.
177	3170.	3170.	22. 35	−51. 68	−22. 28	51. 71	3170.
178	3247.	3247.	22. 75	−52. 25	−22. 72	52. 26	3247.
179	3294.	3294.	23. 00	−52. 59	−22. 99	52. 59	3294.
180	3310.	3310.	23. 08	−52. 70	−23. 08	52. 70	3310.

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	0. 9919	0. 9919	0. 3123	0. 9457	0. 3123	0. 9457	0. 9919
10	0. 7683	1. 500	0. 5982	−0. 6407	0. 1570	1. 215	1. 134
20	4. 114	1. 171	1. 018	−1. 754	−0. 3187	1. 034	2. 643
30	0. 5579	0. 3382	0. 2441	0. 7059	−0. 5705	−0. 1131	0. 4481
40	7. 912	0. 1488	−1. 750	2. 202	−0. 1469	−0. 3567	4. 030
50	3. 796	5. 842	−1. 924	−0. 3080	−0. 1467	2. 412	4. 819
60	3. 060	1. 735	0. 7681	−1. 572	−0. 9399	0. 9227	2. 397
70	4. 839	0. 9609	1. 915	1. 082	−0. 3468	−0. 9169	2. 900
80	2. 205	2. 926	−0. 3770	1. 436	1. 510	−0. 8029	2. 565
90	5. 650	2. 610	−1. 131	−2. 090	0. 6488	1. 480	4. 130
100	2. 638	4. 001	0. 8343	−1. 373	−1. 950	0. 4445	3. 319
110	11. 47	7. 755	−0. 000183	3. 386	−0. 1237	−2. 782	9. 611
120	3. 974	8. 302	−1. 825	0. 8028	2. 869	0. 2644	6. 138
130	37. 68	31. 49	2. 013	5. 799	−1. 702	5. 347	34. 58
140	16. 13	31. 70	3. 787	1. 338	−5. 062	−2. 464	23. 92
150	213. 9	205. 4	−5. 991	13. 34	5. 769	−13. 12	209. 6
160	189. 6	262. 4	−11. 80	−7. 099	13. 88	8. 351	226. 0
170	3757.	3834.	1. 519	−61. 28	−0. 08734	61. 92	3796.
171	4438.	4508.	3. 315	−66. 54	−2. 927	67. 08	4473.
172	4965.	5189.	5. 055	−70. 28	−4. 041	71. 92	5077.
173	5823.	5866.	6. 690	−76. 02	−5. 878	76. 37	5845.
174	6483.	6515.	8. 195	−80. 10	−7. 576	80. 36	6499.
175	7098.	7121.	9. 514	−83. 71	−9. 069	83. 90	7109.
176	7621.	7636.	10. 67	−86. 64	−10. 38	86. 77	7629.
177	8058.	8067.	11. 58	−89. 02	−11. 41	89. 09	8062.
178	8383.	8387.	12. 25	−90. 74	−12. 17	90. 77	8390.
179	8583.	8584.	12. 66	−91. 78	−12. 64	91. 79	8584.
180	8651.	8651.	12. 79	−92. 13	−12. 79	92. 13	8651.

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	9. 771	9. 771	−2. 496	1. 882	−2. 496	1. 882	9. 771
10	40. 12	13. 44	6. 334	−0. 04084	−3. 610	−0. 6370	26. 78
20	0. 2511	5. 218	0. 3287	0. 3783	2. 211	−0. 5750	2. 734
30	3. 232	1. 049	1. 438	1. 078	0. 4772	0. 9061	2. 140
40	16. 79	1. 254	3. 380	2. 317	−0. 7371	−0. 8432	9. 024
50	22. 06	3. 746	−4. 423	−1. 580	1. 935	0. 01854	12. 90
60	15. 11	9. 136	3. 226	−2. 169	−2. 863	−0. 9684	12. 12
70	15. 03	4. 788	−2. 447	3. 007	2. 041	−0. 7881	9. 908
80	2. 989	7. 940	−0. 6625	−1. 597	−1. 246	2. 527	5. 465
90	5. 019	8. 955	1. 831	1. 290	0. 2714	−2. 980	6. 987
100	17. 74	11. 31	−3. 347	−2. 558	1. 365	3. 074	14. 53
110	25. 11	20. 68	3. 485	3. 600	−3. 121	−3. 308	22. 90
120	19. 13	29. 49	−3. 487	−2. 640	4. 754	2. 624	24. 31
130	21. 37	43. 69	4. 558	−0. 7713	−6. 599	−0. 3870	32. 53
140	102. 2	117. 9	−5. 990	8. 146	7. 824	−7. 526	110. 0
150	454. 2	453. 0	3. 645	−21. 00	−4. 491	20. 80	453. 6
160	1340.	1388.	13. 33	34. 10	−14. 35	−34. 39	1364.
170	1250.	1492.	−30. 63	−17. 68	33. 91	18. 50	1371.
171	2353.	2627.	−34. 42	−34. 18	37. 49	34. 94	2490.
172	4061.	4346.	−37. 76	−51. 33	40. 50	52. 01	4203.
173	6344.	6618.	−40. 62	−68. 51	42. 95	69. 09	6481.
174	9088.	9331.	−43. 02	−85. 07	44. 89	85. 53	9209.
175	12100.	12300.	−44. 96	−100. 4	46. 35	100. 7	12200.
176	15130.	15260.	−46. 48	−113. 9	47. 42	114. 1	15200.
177	17810.	17860.	−46. 28	−125. 2	46. 06	125. 4	17830.
178	20080.	20120.	−48. 39	−133. 2	48. 65	133. 2	20100.
179	21510.	21520.	−48. 85	−138. 3	48. 92	138. 3	21510.
180	22000.	22000.	−49. 00	−140. 0	49. 00	140. 0	22000.

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	22. 92	22. 92	4. 578	−1. 217	4. 578	−1. 217	22. 92
10	56. 93	83. 81	4. 688	5. 912	0. 04440	−9. 155	70. 37
20	240. 6	6. 962	−0. 7327	15. 49	−1. 312	2. 289	123. 8
30	14. 67	22. 20	11. 14	1. 535	2. 247	−4. 141	18. 44
40	3. 446	10. 03	1. 827	0. 3307	−2. 584	1. 831	6. 738
50	21. 31	6. 121	−4. 595	0. 4424	1. 687	1. 810	13. 72
60	37. 73	10. 34	6. 122	0. 5013	−2. 179	−2. 365	24. 03
70	35. 15	14. 66	−4. 716	−3. 592	1. 420	3. 556	24. 91
80	41. 92	39. 16	3. 161	5. 651	1. 081	−6. 164	40. 54
90	11. 61	18. 27	0. 6678	−3. 341	−1. 466	4. 016	14. 94
100	10. 33	19. 05	−2. 988	1. 185	3. 672	−2. 359	14. 69
110	25. 92	28. 70	4. 694	1. 971	−5. 302	−0. 7720	27. 31
120	68. 07	60. 31	−5. 697	−5. 967	5. 848	5. 109	64.0 19
130	156. 4	139. 5	5. 835	11. 06	−5. 120	−10. 64	148. 0
140	292. 6	277. 3	−6. 282	−15. 91	4. 061	16. 15	285. 0
150	648. 2	521. 3	17. 51	18. 48	−12. 96	−18. 80	584. 8
160	1546.	1550.	−10. 30	−37. 88	7. 814	38. 59	1548.
170	3126.	2482.	53. 34	16. 75	−46. 89	−16. 83	2804.
171	400. 5	1795.	−19. 80	2. 878	−42. 24	−3. 258	1098.
172	2197.	1636.	43. 90	−16. 42	−37. 17	15. 95	1916.
173	3069.	4120.	43. 75	−44. 87	−39. 07	50. 93	3595.
174	5581.	4913.	29. 78	−68. 51	−24. 93	65. 51	5247.
175	8987.	9102.	23. 46	−92. 86	−19. 05	92. 48	9045.
176	14620.	14150.	24. 07	−118. 5	−13. 46	118. 2	14390.
177	19980.	19890.	10. 67	−140. 9	−8. 748	140. 8	19930.
178	25130.	25090.	6. 083	−158. 4	−5. 177	158. 3	25110.
179	28730.	28740.	3. 185	−169. 5	−2. 951	169. 5	28740.
180	30030.	30030.	2. 197	−173. 3	−2. 197	173. 3	30030.

γ^O	i₁	i₂	R(i₁)	I(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	193. 9	193. 9	2. 708	−13. 66	2. 708	−13. 66	193. 9
10	93. 03	7. 407	8. 283	4. 942	−2. 709	0. 2586	50. 22
20	18. 23	24. 02	−3. 143	2. 890	2. 076	4. 440	21. 13
30	108. 3	24. 53	−9. 120	−5. 008	3. 453	3. 551	66. 40
40	39. 35	62. 49	−5. 589	−2. 849	5. 994	5. 154	50. 92
50	66. 68	16. 86	−7. 688	2. 753	3. 936	1. 168	41. 77
60	61. 42	33. 74	3. 050	7. 219	. 08271	−5. 808	47. 58
70	34. 01	39. 08	5. 783	. 7510	−4. 951	−3. 816	36. 54
80	21. 93	91. 65	3. 477	−3. 137	−4. 135	8. 634	56. 79
90	22. 40	11. 03	3. 477	3. 212	−3. 183	−0. 9493	16. 72
100	4. 938	116. 4	1. 546	1. 596	−2. 600	−10. 47	60. 69
110	329. 7	295. 0	10. 97	−14. 47	−1. 588	17. 10	312. 3
120	88. 26	175. 5	−7. 901	−5. 083	7. 584	10. 86	131. 9
130	329. 5	258. 8	−17. 35	−5. 347	14. 93	5. 998	294. 1
140	239. 4	282. 7	−14. 92	4. 091	14. 52	−8. 468	261. 0
150	1462.	949. 9	28. 93	25. 01	−20. 95	−22. 60	1206.
160	1793.	1833.	34. 56	−24. 47	−34. 58	25. 24	1813.
170	15370.	15100.	−47. 22	114. 6	48. 10	−113. 1	15230.
171	13820.	13720.	−55. 69	103. 6	55. 41	−103. 2	13770.
172	8697.	8908.	−62. 23	69. 46	62. 66	−70. 58	8803.
173	5151.	4823.	−70. 98	10. 60	68. 20	−13. 07	4987.
174	10540.	10050.	−74. 21	−70. 97	73. 97	67. 65	10300.
175	35180.	33930.	−80. 96	−169. 2	80. 54	165. 7	34560.
176	83000.	81310.	−87. 95	−274. 4	87. 75	271. 3	82160.
177	149200.	147600.	−95. 33	−374. 3	94. 94	372. 2	148400.
178	219400.	218400.	−101. 5	−457. 3	101. 3	456. 2	218900.
179	274500.	272900.	−105. 6	−513. 2	105. 6	511. 7	273700.
180	293500.	293500.	−107. 1	−531. 0	107. 1	531. 0	293500.

γ^O	i₁	i₂	R(i₁)	(i₁)	R(i₂)	I(i₂)	$\frac{i_{1} + i_{2}}{2}$
0	1478.	1478.	28. 31	−26. 02	28. 31	−26. 02	1478.
10	185. 2	384. 6	12. 41	5. 576	3. 951	−19. 21	284. 9
20	1048.	131. 9	7. 012	31. 61	−1. 489	−11. 39	590. 2
30	85. 58	99. 94	1. 084	9. 187	2. 043	−9. 786	92. 76
40	40. 50	183. 9	5. 580	3. 060	7. 655	−11. 20	112. 2
50	41. 17	98. 86	−5. 376	3. 502	2. 830	−9. 532	70. 02
60	130. 6	64. 15	5. 501	10. 02	5. 939	−5. 374	97. 38
70	11. 80	73. 37	1. 796	2. 929	2. 097	−8. 305	42. 59
80	19. 83	8. 153	4. 414	0. 5941	1. 958	−2. 078	13. 99
90	4. 019	2. 901	−2. 004	−0. 05261	0. 4301	1. 648	3. 460
100	51. 44	33. 25	−2. 791	−6. 606	0. 2118	5. 762	42. 34
110	68. 46	84. 08	0. 7994	−8. 235	− 0. 6281	9. 148	76. 27
120	48. 59	163. 6	1. 646	−6. 773	− 0. 2592	12. 79	106. 1
130	56. 29	263. 3	−2. 849	−6. 941	− 0. 8507	16. 20	159. 8
140	263. 4	513. 7	−11. 60	−11. 35	5. 892	21. 89	388. 5
150	1233.	1168.	−33. 63	−10. 11	27. 69	20. 04	1201.
160	4427.	4797.	−47. 76	46. 32	35. 30	59. 58	4612.
170	6387.	7602.	60. 58	52. 12	−76. 68	−41. 51	6995.
171	17910.	17750.	74. 66	111. 1	−84. 87	−102. 7	17830.
172	27950.	28600.	80. 09	146. 7	−88. 96	−143. 8	28270.
173	26460.	26020.	80. 42	141. 4	−70. 13	−145. 3	26240.
174	12700.	14860.	73. 07	85. 77	−64. 36	−96. 60	13780.
175	3587.	1082.	56. 82	−18. 95	−32. 60	4. 428	2335.
176	25250.	21440.	31. 73	−155. 7	−6. 904	146. 3	23340.
177	37410.	92570.	15. 41	−192. 8	17. 25	303. 8	64990.
178	204400.	199600.	−24. 50	−451. 4	33. 43	445. 5	202000.
179	310700.	300000.	−47. 50	−555. 4	47. 15	545. 7	305400.
180	341000.	341000.	−51. 11	581. 7	51. 11	581. 7	341000.

Abstract

Cited By

Figures (1)

Tables (10)

Equations (17)

Journal of the Optical Society of America