xref: /petsc/src/dm/impls/plex/tutorials/output/ex20_3.out (revision fc2fb351b07424d94bbc5485f22cb3cc22c1417e) 
1Created DMPlex in 3D with faces (5, 5, 5), global vector size 180
2DM Object: box 1 MPI process
3  type: plex
4box in 3 dimensions:
5  Number of 0-cells per rank: 180
6  Number of 1-cells per rank: 480
7  Number of 2-cells per rank: 425
8  Number of 3-cells per rank: 125
9Periodic mesh (PERIODIC, NONE, NONE) coordinates localized
10Labels:
11  marker: 1 strata with value/size (1 (400))
12  Face Sets: 4 strata with value/size (1 (25), 2 (25), 3 (25), 4 (25))
13  depth: 4 strata with value/size (0 (180), 1 (480), 2 (425), 3 (125))
14  celltype: 4 strata with value/size (0 (180), 1 (480), 4 (425), 7 (125))
15Field Field_0:
16  adjacency FEM
17Observation Operator H:
18Mat Object: H_observation_operator 1 MPI process
19  type: seqaijkokkos
20row 0: (0, 1.)
21row 1: (2, 1.)
22row 2: (4, 1.)
23row 3: (10, 1.)
24row 4: (12, 1.)
25row 5: (14, 1.)
26row 6: (20, 1.)
27row 7: (22, 1.)
28row 8: (24, 1.)
29row 9: (60, 1.)
30row 10: (62, 1.)
31row 11: (64, 1.)
32row 12: (70, 1.)
33row 13: (72, 1.)
34row 14: (74, 1.)
35row 15: (80, 1.)
36row 16: (82, 1.)
37row 17: (84, 1.)
38row 18: (120, 1.)
39row 19: (122, 1.)
40row 20: (124, 1.)
41row 21: (130, 1.)
42row 22: (132, 1.)
43row 23: (134, 1.)
44row 24: (140, 1.)
45row 25: (142, 1.)
46row 26: (144, 1.)
47Localization Matrix Q:
48Mat Object: Q_localization 1 MPI process
49  type: seqaijkokkos
50row 0: (0, 1.)  (1, 0.684719)  (3, 0.68498)  (4, 0.468364)  (9, 0.685051)  (10, 0.468314)  (12, 0.468454)  (13, 0.315332)  (18, 0.208333)
51row 1: (0, 0.843043)  (1, 0.843053)  (2, 0.208333)  (3, 0.42992)  (4, 0.429878)  (9, 0.429755)  (10, 0.429552)  (12, 0.208378)  (13, 0.208358)
52row 2: (0, 0.468213)  (1, 1.)  (2, 0.468435)  (4, 0.468522)  (5, 0.208352)  (9, 0.208333)  (10, 0.468396)  (11, 0.208451)  (13, 0.208338)
53row 3: (0, 0.208333)  (1, 0.843163)  (2, 0.843166)  (4, 0.429961)  (5, 0.429956)  (10, 0.429686)  (11, 0.429884)  (13, 0.208461)  (14, 0.208462)
54row 4: (1, 0.684914)  (2, 1.)  (4, 0.468504)  (5, 0.684975)  (10, 0.46834)  (11, 0.684859)  (13, 0.315384)  (14, 0.468426)  (20, 0.208333)
55row 5: (0, 0.843133)  (1, 0.429628)  (3, 0.843279)  (4, 0.429707)  (6, 0.208359)  (9, 0.429835)  (10, 0.208333)  (12, 0.429818)  (13, 0.208346)
56row 6: (0, 0.738137)  (1, 0.738023)  (3, 0.738145)  (4, 0.737998)  (7, 0.208333)  (9, 0.40073)  (10, 0.400583)  (12, 0.400664)  (13, 0.400539)
57row 7: (0, 0.429545)  (1, 0.843129)  (2, 0.429621)  (3, 0.42959)  (4, 0.843128)  (5, 0.429594)  (10, 0.429606)  (11, 0.208333)  (13, 0.429589)
58row 8: (1, 0.73802)  (2, 0.737829)  (4, 0.738246)  (5, 0.738047)  (7, 0.208333)  (10, 0.400471)  (11, 0.400456)  (13, 0.400602)  (14, 0.400466)
59row 9: (1, 0.429733)  (2, 0.843079)  (4, 0.429835)  (5, 0.843301)  (8, 0.208484)  (10, 0.208333)  (11, 0.42969)  (13, 0.208398)  (14, 0.429784)
60row 10: (0, 0.468711)  (1, 0.208427)  (3, 1.)  (4, 0.468398)  (6, 0.468274)  (7, 0.208417)  (9, 0.208497)  (12, 0.468597)  (13, 0.208333)
61row 11: (0, 0.429516)  (1, 0.429567)  (3, 0.842976)  (4, 0.843077)  (6, 0.429488)  (7, 0.429823)  (12, 0.429728)  (13, 0.429679)  (16, 0.208333)
62row 12: (1, 0.468577)  (2, 0.208412)  (3, 0.468324)  (4, 1.)  (5, 0.468439)  (7, 0.468475)  (8, 0.208333)  (10, 0.208338)  (13, 0.4683)
63row 13: (1, 0.429641)  (2, 0.42949)  (4, 0.843215)  (5, 0.842921)  (7, 0.429769)  (8, 0.429612)  (13, 0.429558)  (14, 0.429344)  (16, 0.208333)
64row 14: (1, 0.208446)  (2, 0.468618)  (4, 0.468481)  (5, 1.)  (8, 0.468385)  (11, 0.208373)  (13, 0.208333)  (14, 0.46839)  (17, 0.20834)
65row 15: (0, 0.208424)  (3, 0.843085)  (4, 0.42971)  (6, 0.84292)  (7, 0.429828)  (12, 0.429914)  (13, 0.208396)  (15, 0.429674)  (16, 0.208333)
66row 16: (0, 0.208333)  (3, 0.738005)  (4, 0.737908)  (6, 0.738047)  (7, 0.7382)  (12, 0.400904)  (13, 0.400716)  (15, 0.400876)  (16, 0.400788)
67row 17: (3, 0.429525)  (4, 0.842944)  (5, 0.429367)  (6, 0.429532)  (7, 0.843206)  (8, 0.429537)  (13, 0.429556)  (15, 0.208333)  (16, 0.429707)
68row 18: (4, 0.738037)  (5, 0.737901)  (6, 0.208333)  (7, 0.738258)  (8, 0.738202)  (13, 0.400865)  (14, 0.400712)  (16, 0.401108)  (17, 0.400961)
69row 19: (2, 0.208333)  (4, 0.429611)  (5, 0.842988)  (7, 0.429628)  (8, 0.843164)  (13, 0.208379)  (14, 0.429742)  (16, 0.208526)  (17, 0.429956)
70row 20: (3, 0.684725)  (4, 0.468253)  (6, 1.)  (7, 0.684876)  (12, 0.468482)  (13, 0.315308)  (15, 0.68492)  (16, 0.468345)  (24, 0.208333)
71row 21: (3, 0.429434)  (4, 0.429622)  (6, 0.84284)  (7, 0.843299)  (8, 0.208413)  (12, 0.208345)  (13, 0.208333)  (15, 0.429679)  (16, 0.429774)
72row 22: (3, 0.208385)  (4, 0.468515)  (6, 0.468453)  (7, 1.)  (8, 0.468426)  (13, 0.208429)  (15, 0.208501)  (16, 0.46862)  (17, 0.208333)
73row 23: (4, 0.4299)  (5, 0.42995)  (6, 0.208333)  (7, 0.843001)  (8, 0.843298)  (13, 0.208611)  (14, 0.208573)  (16, 0.430113)  (17, 0.430088)
74row 24: (2, 0.208333)  (4, 0.468427)  (5, 0.684814)  (7, 0.684843)  (8, 1.)  (13, 0.315366)  (14, 0.468286)  (16, 0.468532)  (17, 0.684873)
75row 25: (3, 0.44749)  (4, 0.307919)  (6, 0.912502)  (7, 0.641043)  (12, 0.308098)  (13, 0.208333)  (15, 0.641167)  (16, 0.447565)  (24, 0.208351)
76row 26: (3, 0.334091)  (4, 0.334093)  (6, 0.803995)  (7, 0.803932)  (8, 0.334107)  (12, 0.208422)  (13, 0.208333)  (15, 0.522971)  (16, 0.522861)
77row 27: (4, 0.346094)  (5, 0.208333)  (6, 0.559001)  (7, 0.887613)  (8, 0.559209)  (13, 0.208337)  (15, 0.346186)  (16, 0.559162)  (17, 0.34618)
78row 28: (4, 0.334005)  (5, 0.333972)  (6, 0.334062)  (7, 0.803765)  (8, 0.803878)  (13, 0.208333)  (15, 0.208456)  (16, 0.523071)  (17, 0.522971)
79row 29: (4, 0.30793)  (5, 0.4474)  (7, 0.640961)  (8, 0.912351)  (13, 0.208333)  (14, 0.307881)  (16, 0.447763)  (17, 0.641123)  (26, 0.208383)
80row 30: (0, 0.84309)  (1, 0.42957)  (3, 0.429861)  (4, 0.208333)  (9, 0.843369)  (10, 0.429649)  (12, 0.429837)  (13, 0.208378)  (18, 0.208474)
81row 31: (0, 0.738226)  (1, 0.738124)  (3, 0.401012)  (4, 0.400878)  (9, 0.738122)  (10, 0.737887)  (11, 0.208333)  (12, 0.400816)  (13, 0.400764)
82row 32: (0, 0.429495)  (1, 0.843237)  (2, 0.429759)  (4, 0.429613)  (5, 0.208333)  (9, 0.42945)  (10, 0.842943)  (11, 0.429864)  (13, 0.429501)
83row 33: (1, 0.738038)  (2, 0.738095)  (4, 0.40064)  (5, 0.400751)  (10, 0.737883)  (11, 0.738255)  (13, 0.400604)  (14, 0.400704)  (20, 0.208333)
84row 34: (1, 0.429923)  (2, 0.843192)  (4, 0.208477)  (5, 0.429882)  (10, 0.429669)  (11, 0.843024)  (13, 0.208386)  (14, 0.429741)  (20, 0.208333)
85row 35: (0, 0.738255)  (1, 0.400805)  (3, 0.73831)  (4, 0.400802)  (6, 0.208333)  (9, 0.737984)  (10, 0.400685)  (12, 0.738029)  (13, 0.400689)
86row 36: (0, 0.662022)  (1, 0.661982)  (3, 0.661971)  (4, 0.661853)  (7, 0.208333)  (9, 0.661884)  (10, 0.661869)  (12, 0.661839)  (13, 0.661773)
87row 37: (0, 0.20837)  (1, 0.604549)  (2, 0.208367)  (3, 0.208361)  (4, 0.604347)  (5, 0.208345)  (10, 0.604104)  (11, 0.208333)  (13, 0.603995)
88row 38: (1, 0.662052)  (2, 0.661857)  (4, 0.662037)  (5, 0.661954)  (7, 0.208333)  (10, 0.661748)  (11, 0.661707)  (13, 0.661811)  (14, 0.661673)
89row 39: (1, 0.400792)  (2, 0.738027)  (4, 0.400671)  (5, 0.737983)  (10, 0.400765)  (11, 0.738099)  (13, 0.400715)  (14, 0.738059)  (20, 0.208333)
90row 40: (0, 0.429569)  (3, 0.843053)  (4, 0.429377)  (6, 0.429557)  (9, 0.429449)  (12, 0.843127)  (13, 0.429419)  (15, 0.429545)  (21, 0.208333)
91row 41: (0, 0.208512)  (1, 0.208448)  (3, 0.604354)  (4, 0.60411)  (7, 0.208357)  (9, 0.208333)  (10, 0.208374)  (12, 0.604242)  (13, 0.603975)
92row 42: (1, 0.208633)  (4, 0.737987)  (5, 0.20855)  (7, 0.208453)  (10, 0.208658)  (12, 0.208333)  (13, 0.738203)  (14, 0.208504)  (16, 0.208394)
93row 43: (1, 0.208333)  (4, 0.604274)  (5, 0.604063)  (7, 0.208548)  (8, 0.208389)  (13, 0.604372)  (14, 0.604004)  (16, 0.208579)  (17, 0.2084)
94row 44: (2, 0.429317)  (4, 0.429521)  (5, 0.842931)  (8, 0.429483)  (11, 0.429315)  (13, 0.429609)  (14, 0.843036)  (16, 0.208333)  (17, 0.429609)
95row 45: (3, 0.737934)  (4, 0.400547)  (6, 0.737986)  (7, 0.400793)  (12, 0.738107)  (13, 0.400603)  (15, 0.737963)  (16, 0.400552)  (21, 0.208333)
96row 46: (3, 0.661648)  (4, 0.661805)  (6, 0.661632)  (7, 0.662053)  (12, 0.661852)  (13, 0.661932)  (15, 0.661786)  (16, 0.661905)  (21, 0.208333)
97row 47: (4, 0.604089)  (5, 0.208366)  (7, 0.604144)  (8, 0.208336)  (12, 0.208333)  (13, 0.604433)  (14, 0.208378)  (16, 0.604279)  (17, 0.208371)
98row 48: (4, 0.661678)  (5, 0.661738)  (7, 0.661617)  (8, 0.661625)  (13, 0.661927)  (14, 0.661856)  (16, 0.661893)  (17, 0.661814)  (26, 0.208333)
99row 49: (4, 0.400765)  (5, 0.738045)  (7, 0.400737)  (8, 0.737964)  (13, 0.400772)  (14, 0.737961)  (16, 0.400867)  (17, 0.73801)  (26, 0.208333)
100row 50: (3, 0.429681)  (4, 0.208333)  (6, 0.842967)  (7, 0.42976)  (12, 0.430096)  (13, 0.208497)  (15, 0.843346)  (16, 0.42975)  (24, 0.208571)
101row 51: (3, 0.400741)  (4, 0.400758)  (6, 0.738039)  (7, 0.738223)  (8, 0.208333)  (12, 0.400874)  (13, 0.40079)  (15, 0.73809)  (16, 0.737991)
102row 52: (4, 0.429654)  (5, 0.208333)  (6, 0.429431)  (7, 0.843188)  (8, 0.429753)  (13, 0.429662)  (15, 0.42954)  (16, 0.843071)  (17, 0.429622)
103row 53: (4, 0.400323)  (5, 0.400444)  (7, 0.737742)  (8, 0.737972)  (13, 0.400485)  (14, 0.400488)  (16, 0.738106)  (17, 0.738159)  (26, 0.208333)
104row 54: (4, 0.208355)  (5, 0.429701)  (7, 0.429708)  (8, 0.843157)  (13, 0.208333)  (14, 0.429563)  (16, 0.429844)  (17, 0.843092)  (26, 0.208376)
105row 55: (3, 0.334141)  (4, 0.208333)  (6, 0.804041)  (7, 0.52292)  (12, 0.334309)  (13, 0.20839)  (15, 0.804077)  (16, 0.522828)  (24, 0.33421)
106row 56: (6, 0.661907)  (7, 0.66198)  (8, 0.208403)  (12, 0.208378)  (13, 0.208333)  (15, 0.662045)  (16, 0.661959)  (17, 0.208368)  (24, 0.20835)
107row 57: (4, 0.208333)  (6, 0.400825)  (7, 0.738005)  (8, 0.400841)  (13, 0.208438)  (15, 0.401073)  (16, 0.738272)  (17, 0.400896)  (25, 0.208444)
108row 58: (5, 0.208333)  (7, 0.661796)  (8, 0.661974)  (13, 0.208405)  (14, 0.208365)  (15, 0.208376)  (16, 0.662198)  (17, 0.662174)  (26, 0.208467)
109row 59: (4, 0.208333)  (5, 0.334115)  (7, 0.522798)  (8, 0.803932)  (13, 0.208343)  (14, 0.334064)  (16, 0.522981)  (17, 0.803957)  (26, 0.334134)
110row 60: (0, 0.468867)  (1, 0.208514)  (3, 0.208552)  (9, 1.)  (10, 0.468449)  (12, 0.468364)  (18, 0.468429)  (19, 0.208333)  (21, 0.208353)
111row 61: (0, 0.429619)  (1, 0.429682)  (3, 0.208333)  (9, 0.842918)  (10, 0.84309)  (12, 0.429582)  (13, 0.429703)  (18, 0.429545)  (19, 0.42958)
112row 62: (1, 0.468417)  (9, 0.468285)  (10, 1.)  (11, 0.468572)  (13, 0.46854)  (14, 0.208333)  (18, 0.208421)  (19, 0.468637)  (20, 0.208396)
113row 63: (1, 0.429787)  (2, 0.429528)  (9, 0.208333)  (10, 0.8432)  (11, 0.843144)  (13, 0.429614)  (14, 0.429512)  (19, 0.429943)  (20, 0.429787)
114row 64: (1, 0.208506)  (2, 0.468412)  (5, 0.208333)  (10, 0.468607)  (11, 1.)  (13, 0.208389)  (14, 0.468443)  (19, 0.208503)  (20, 0.468516)
115row 65: (0, 0.429758)  (1, 0.208333)  (3, 0.429806)  (9, 0.842899)  (10, 0.429666)  (12, 0.843142)  (13, 0.4297)  (18, 0.429598)  (21, 0.429817)
116row 66: (0, 0.208382)  (3, 0.208333)  (9, 0.604146)  (10, 0.604247)  (12, 0.604211)  (13, 0.604088)  (18, 0.208448)  (19, 0.208373)  (21, 0.208513)
117row 67: (1, 0.208761)  (4, 0.208515)  (9, 0.208357)  (10, 0.738501)  (11, 0.20868)  (12, 0.208333)  (13, 0.738054)  (14, 0.208412)  (19, 0.208519)
118row 68: (1, 0.208496)  (4, 0.208333)  (10, 0.604518)  (11, 0.60431)  (13, 0.604357)  (14, 0.604111)  (19, 0.208569)  (20, 0.208417)  (22, 0.20837)
119row 69: (1, 0.208333)  (2, 0.429587)  (5, 0.429532)  (10, 0.429671)  (11, 0.843067)  (13, 0.42955)  (14, 0.843018)  (20, 0.429531)  (23, 0.429397)
120row 70: (0, 0.208422)  (3, 0.468529)  (6, 0.208375)  (9, 0.46824)  (10, 0.208333)  (12, 1.)  (13, 0.468363)  (15, 0.468402)  (21, 0.468548)
121row 71: (3, 0.208384)  (4, 0.208371)  (9, 0.208527)  (10, 0.208829)  (12, 0.738082)  (13, 0.738282)  (16, 0.208333)  (21, 0.208813)  (22, 0.208623)
122row 72: (4, 0.46823)  (10, 0.468503)  (12, 0.468287)  (13, 1.)  (14, 0.46826)  (16, 0.468328)  (21, 0.208395)  (22, 0.468333)  (25, 0.208333)
123row 73: (4, 0.208367)  (10, 0.208508)  (11, 0.208333)  (13, 0.738336)  (14, 0.737897)  (16, 0.208651)  (17, 0.208453)  (22, 0.208543)  (23, 0.208377)
124row 74: (5, 0.468314)  (10, 0.208333)  (11, 0.468408)  (13, 0.468298)  (14, 1.)  (17, 0.46827)  (20, 0.208343)  (23, 0.468356)  (26, 0.208464)
125row 75: (3, 0.429633)  (6, 0.429619)  (7, 0.208333)  (12, 0.843172)  (13, 0.429527)  (15, 0.842931)  (16, 0.42935)  (21, 0.429716)  (24, 0.429442)
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129row 79: (5, 0.429609)  (7, 0.208333)  (8, 0.429683)  (13, 0.429562)  (14, 0.842926)  (16, 0.429785)  (17, 0.843169)  (23, 0.42939)  (26, 0.429877)
130row 80: (6, 0.468509)  (7, 0.208493)  (12, 0.468428)  (13, 0.208333)  (15, 1.)  (16, 0.468398)  (21, 0.208427)  (24, 0.468439)  (25, 0.208353)
131row 81: (6, 0.429514)  (7, 0.429684)  (12, 0.429556)  (13, 0.429546)  (15, 0.843098)  (16, 0.842978)  (21, 0.208333)  (24, 0.429509)  (25, 0.429526)
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223row 173: (13, 0.208333)  (16, 0.334027)  (17, 0.333927)  (21, 0.20835)  (22, 0.523006)  (23, 0.522754)  (24, 0.334008)  (25, 0.80399)  (26, 0.803825)
224row 174: (13, 0.208371)  (14, 0.308085)  (16, 0.307957)  (17, 0.447535)  (20, 0.208333)  (22, 0.447633)  (23, 0.641096)  (25, 0.640953)  (26, 0.912388)
225row 175: (12, 0.282222)  (13, 0.208333)  (15, 0.502391)  (16, 0.378264)  (21, 0.502485)  (22, 0.378471)  (24, 0.869148)  (25, 0.661944)  (26, 0.282245)
226row 176: (12, 0.208333)  (13, 0.208335)  (15, 0.41425)  (16, 0.414111)  (21, 0.414306)  (22, 0.414312)  (24, 0.786045)  (25, 0.785965)  (26, 0.414188)
227row 177: (15, 0.208412)  (16, 0.334112)  (17, 0.208333)  (21, 0.208499)  (22, 0.33438)  (23, 0.208403)  (24, 0.522883)  (25, 0.803934)  (26, 0.522898)
228row 178: (15, 0.208333)  (16, 0.414176)  (17, 0.414077)  (21, 0.20838)  (22, 0.414359)  (23, 0.414146)  (24, 0.414216)  (25, 0.78607)  (26, 0.785922)
229row 179: (13, 0.208333)  (14, 0.282248)  (16, 0.378396)  (17, 0.502432)  (22, 0.378407)  (23, 0.502361)  (24, 0.282143)  (25, 0.661889)  (26, 0.869048)
230