File: chapBib.txt

package info (click to toggle)
gap-hap 1.66%2Bds-1
  • links: PTS
  • area: main
  • in suites: trixie
  • size: 55,348 kB
  • sloc: xml: 15,368; sh: 216; javascript: 155; makefile: 126; ansic: 57; perl: 36
file content (146 lines) | stat: -rw-r--r-- 8,005 bytes parent folder | download
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32
33
34
35
36
37
38
39
40
41
42
43
44
45
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
61
62
63
64
65
66
67
68
69
70
71
72
73
74
75
76
77
78
79
80
81
82
83
84
85
86
87
88
89
90
91
92
93
94
95
96
97
98
99
100
101
102
103
104
105
106
107
108
109
110
111
112
113
114
115
116
117
118
119
120
121
122
123
124
125
126
127
128
129
130
131
132
133
134
135
136
137
138
139
140
141
142
143
144
145
146
  
  
  References
  
  [AL70]  Atkin,  A.  and Lehner, J., Hecke operators on Γ_0(m) , Math. Ann. ,
  185 (1970), 134--160.
  
  [BCNS15]  Braun,  O.,  Coulangeon,  R.,  Nebe,  G.  and  Schoennenbeck,  S.,
  Computing  in  arithmetic  groups with Voronoï’s algorithm, J. Algebra , 435
  (2015), 263--285.
  
  [BE14]  Bui,  A.  and Ellis, G., The homology of SL_2( Z[1/m]) for small m ,
  Journal of Algebra, 408 (2014), 102--108.
  
  [Ber16]  Bergeron,  N.,  Torsion  homology  growth  in  arithmetic  groups ,
  EuropeanMathematical  Society,  European  Congress  of  Mathematicians, July
  18-22 (2016).
  
  [BL87]  Brown,  R.  and  Loday,  J.-L.,  Van Kampen theorems for diagrams of
  spaces ,  Topology, 26 (1987), 311--335.
  
  [Bro60]  Brody, E., The topological classification of the lens spaces , Ann.
  of Math. 71, 163–184 (1960).
  
  [CKL14]  Coeurjolly,  D.,  Kerautret,  B. and Lachaud, J.-O.,  Extraction of
  Connected  Region  Boundary in Multidimensional Images , Image Processing On
  Line (2014).
  
  [DPR91]  Dijkgraaf,  R.,  Pasquier,  V.  and Roche, P., Quasi-Hopf algebras,
  group  cohomology  and  orbifold  models , Nuclear Phys. B Proc. Suppl. 18B,
  60-72 (1991).
  
  [EHS06]  Ellis,  G., Harris, J. and Skoldberg, E., Polytopal resolutions for
  finite groups ,  J. Reine Angew. Math., 598 (2006), 131--137.
  
  [Eic57]  Eichler,  M.,  Eine  Verallgemeinerung  der  Abelschen  Integrale ,
  Mathematische Zeitschrift , 67 (1957), 267--298.
  
  [GM15]  Goncalves,  D.  and  Martins,  S.,    Diagonal approximation and the
  cohomology  ring of the fundamental groups of surfaces , European Journal of
  Mathematics, 1, pp122--137 (2015).
  
  [Gre13]  Greene,  J.,  The  lens  space  realization  problem  ,  Annals  of
  Mathematics 177, pages 449-511 (2013).
  
  [Hat01] Hatcher, A., Algebraic Topology , Available online (2001).
  
  [Hor00]  Horadam,  K.,  An  introduction  to  cocyclic  generalised Hadamard
  matrices , Discrete Applied Math, 102, 115-130 (2000).
  
  [IO01]  Igusa,  K.  and  Orr,  K.  E.,   Links, pictures and the homology of
  nilpotent groups , Topology, Volume 40, Issue 6, pp-1125--1166 (2001).
  
  [Joh16] Johnson, F., Syzygies and dihedral resolutions for dihedral groups ,
  Communication in Algebra 44(5), pp 2034-2047 (2016).
  
  [KFM08]  Kauffman, L. H. and Faria Martins, J., Invariants of welded virtual
  knots via crossed module invariants of knotted surfaces, Compos. Math., 144,
  4 (2008), 1046--1080.
  
  [Kho01]  Kholodna,  I.,  Low-dimensional  homotopical syzygies , PhD Thesis,
  National University of Ireland Galway (2001).
  
  [KS98]  Kuz'min,  Y.  V.  and  Semenov,  Y.  S.,   On the homology of a free
  nilpotent group of class 2 , Mat. Sb. 189, no. 4, pp 49--82 (1998).
  
  [Kso00]  Ksontini,  R.,  Proprietes  homotopiques  du complexe de Quillen du
  groupe symetrique, These de doctorat, Universitet de Lausanne (2000).
  
  [Kul91]  Kulkarni,  R.,  An  arithmetic-geometric method in the study of the
  subgroups  of the modular group , American Journal of Mathematics , 113, No.
  6 (1991), 1053--1133.
  
  [LY24a]  Liu,  C.  and  Ye,  W.,    Crystallography,  Group  Cohomology, and
  Lieb-Schultz-Mattis Constraints,  https://arxiv.org/abs/2410.03607/ (2024).
  
  [LY24b]  Liu,  C.  and  Ye,  W.,  Space group cohomology and LSM -- a github
  repository,     https://github.com/liuchx1993/Space-Group-Cohomology-and-LSM
  (2024).
  
  [MFTM01]  Martin,  D.,  Fowlkes,  C.,  Tal, D. and Malik, J.,  A Database of
  Human   Segmented   Natural   Images   and  its  Application  to  Evaluating
  Segmentation  Algorithms  and  Measuring  Ecological  Statistics , Proc. 8th
  Int'l Conf. Computer Vision, 2, pp 416--423 (2001).
  
  [Mil58] Milnor, J., On simply connected 4-manifolds, International symposium
  on  algebraic  topology, Universidad Nacional Autonoma de Mexico and UNESCO,
  Mexico City (1958).
  
  [Moi52]  Moise,  E.,  Affine  structures in 3-manifolds V. The triangulation
  theorem and Hauptvermu- tung, Annals of Math. 56, 96--114 (1952).
  
  [Mos71]  Moser,  L., Elementary surgery along a torus knot , Pacific Journal
  of Mathematics, Vol. 38, No. 3 (1971).
  
  [PY03] Przytycki, J. and Yasukhara, A., Symmetry of links and classification
  of lens spaces, Geom. Dedicata 98, 57--61 (2003).
  
  [Rah10]  Rahm,  A.,  Cohomologies  and  K-theory  of  Bianchi  groups  using
  computational   geometric   models   ,   These   de   doctorat,   Universite
  Joseph-Fourier -- Grenoble I (2010).
  
  [Rei35]  Reidemeister,  K., Homotopieringe und Linsenraume , Abh. Math. Sem.
  Univ. Hamburg 11 , 102–109 (1935).
  
  [Sat00]  Satoh, S., Virtual knot presentation of ribbon torus-knots, J. Knot
  Theory Ramifications, 9, 4 (2000), 531--542.
  
  [Sen11]  Sengun,  M.  H.,  On  the  Integral  Cohomology of Bianchi Groups ,
  Experimental Mathematics , 20(4) (2011), 487--505.
  
  [Shi59]  Shimura,  G., Sur les integrales attachees aux formes automorphes ,
  Journal of the Mathematical Society of Japan , 67 (1959), 291--311.
  
  [SK11]  Spreer,  J.  and  Khuenel,  W.,  Combinatorial  properties of the K3
  surface: Simplicial blowups and slicings, Experimental Mathematics Volume 20
  Issue 2 (2011).
  
  [Ste07]  Stein,  W.,  Modular forms, a computational approach , AMS Graduate
  Studies in Mathematics , 79 (2007).
  
  [Swa60]  Swan,  R.,  Periodic  resolutions  for  finite  groups  , Annals of
  Mathematics 72, pages 267-291 (1960).
  
  [Swa71a]  Swan,  R.,  Generators  and  relations  for certain general linear
  groups , Advances in Mathematics , 6 (1971), 1--77.
  
  [Swa71b]  Swan,  R.,  Generators  and  relations  for certain Special Linear
  Groups , Advances in Mathematics 6, 1--77 (1971).
  
  [Thu02]  Thurston,  W.,    The  Geometry  and  Topology of Three-Manifolds ,
  http://www.msri.org/publications/books/gt3m/ (2002).
  
  [TZ08]  Tomoda,  S. and Zvengrowski, P., Remarks on the cohomology of finite
  fundamental  groups  of  3-manifolds,  Geometry  and Topology Monographs 14,
  519-556 (2008).
  
  [Wie78]  Wieser, G., Computational arithmetic of modular forms , Universitat
  Duisburg-Essen (2007/8).
  
  [Wue92]  Wuestner,  M.,    An example of a nonsolvable Lie algebra , Seminar
  Sophus Lie 2, 57-58 (1992).