Minimum Phase Property of Chebyshev-Sharpened Cosine Filters

Table 6

First half of the symmetric impulse response of the filter of method [3], referred to high rate, in Example 3.

1	0.000000000000001	53	0.000015313628992	105	0.003067434040211
2	0.000000000000009	54	0.000017891039557	106	0.003254277926132
3	0.000000000000049	55	0.000020842073902	107	0.003447970844412
4	0.000000000000195	56	0.000024211829441	108	0.003648431922869
5	0.000000000000635	57	0.000028049632732	109	0.003855552947449
6	0.000000000001778	58	0.000032409292032	110	0.004069197518604
7	0.000000000004445	59	0.000037349349356	111	0.004289200321715
8	0.000000000010161	60	0.000042933330064	112	0.004515366520934
9	0.000000000021592	61	0.000049229987809	113	0.004747471285302
10	0.000000000043183	62	0.000056313542416	114	0.004985259455488
11	0.000000000082048	63	0.000064263908115	115	0.005228445358849
12	0.000000000149178	64	0.000073166909260	116	0.005476712779839
13	0.000000000261062	65	0.000083114480507	117	0.005729715091984
14	0.000000000441798	66	0.000094204848246	118	0.005987075556853
15	0.000000000725811	67	0.000106542689959	119	0.006248387794461
16	0.000000001161297	68	0.000120239268071	120	0.006513216428630
17	0.000000001814526	69	0.000135412534785	121	0.006781097909681
18	0.000000002775158	70	0.000152187204385	122	0.007051541515750
19	0.000000004162737	71	0.000170694789450	123	0.007324030532772
20	0.000000006134560	72	0.000191073597477	124	0.007598023611877
21	0.000000008895111	73	0.000213468684471	125	0.007872956301611
22	0.000000012707302	74	0.000238031762123	126	0.008148242750906
23	0.000000017905744	75	0.000264921055368	127	0.008423277577236
24	0.000000024912339	76	0.000294301107232	128	0.008697437892806
25	0.000000034254466	77	0.000326342528076	129	0.008970085480113
26	0.000000046586074	78	0.000361221686589	130	0.009240569106890
27	0.000000062712022	79	0.000399120340084	131	0.009508226969148
28	0.000000083616030	80	0.000440225201999	132	0.009772389249925
29	0.000000110492611	81	0.000484727444753	133	0.010032380780283
30	0.000000144783421	82	0.000532822136527	134	0.010287523788204
31	0.000000188218447	83	0.000584707610845	135	0.010537140720208
32	0.000000242862512	84	0.000640584768306	136	0.010780557119830
33	0.000000311167585	85	0.000700656310233	137	0.011017104546500
34	0.000000396031394	86	0.000765125904472	138	0.011246123517914
35	0.000000500862858	87	0.000834197284103	139	0.011466966458595
36	0.000000629654824	88	0.000908073280357	140	0.011679000637130
37	0.000000787064622	89	0.000986954791600	141	0.011881611074397
38	0.000000978502888	90	0.001071039690856	142	0.012074203405099
39	0.000001210231111	91	0.001160521674976	143	0.012256206674994
40	0.000001489468318	92	0.001255589059213	144	0.012427076056412
41	0.000001824507242	93	0.001356423521699	145	0.012586295464958
42	0.000002224840312	94	0.001463198803009	146	0.012733380060741
43	0.000002701295694	95	0.001576079366785	147	0.012867878617966
44	0.000003266183590	96	0.001695219028193	148	0.012989375747416
45	0.000003933452897	97	0.001820759557685	149	0.013097493957082
46	0.000004718858246	98	0.001952829268212	150	0.013191895537066
47	0.000005640137379	99	0.002091541594584	151	0.013272284255899
48	0.000006717198673	100	0.002236993674174	152	0.013338406856462
49	0.000007972318561	101	0.002389264938603	153	0.013390054340938
50	0.000009430348458	102	0.002548415726373	154	0.013427063035536
51	0.000011118930675	103	0.002714485926685	155	0.013449315427145
52	0.000013068722691	104	0.002887493664900	156	0.013456740765633