Handbook of the History of General Topology, Volum 3

Portada
C.E. Aull, R. Lowen
Springer Science & Business Media, 31 de des. 2001 - 1223 pàgines
This volume mainly focuses on various comprehensive topological theories, with the exception of a paper on combinatorial topology versus point-set topology by I.M. James and a paper on the history of the normal Moore space problem by P. Nyikos. The history of the following theories is given: pointfree topology, locale and frame theory (P. Johnstone), non-symmetric distances in topology (H.-P. Künzi), categorical topology and topological constructs (E. Lowen-Colebunders and B. Lowen), topological groups (M. G. Tkacenko) and finally shape theory (S. Mardesic and J. Segal). Together with the first two volumes, this work focuses on the history of topology, in all its aspects. It is unique and presents important views and insights into the problems and development of topological theories and applications of topological concepts, and into the life and work of topologists. As such, it will encourage not only further study in the history of the subject, but also further mathematical research in the field. It is an invaluable tool for topology researchers and topology teachers throughout the mathematical world.
 

Continguts

II
809
III
835
IV
837
V
838
VI
841
VII
853
VIII
855
IX
858
LVIII
1044
LIX
1050
LX
1057
LXI
1059
LXIII
1061
LXIV
1063
LXV
1066
LXVI
1069

X
862
XI
869
XII
875
XIII
878
XIV
886
XV
895
XVI
899
XVII
905
XVIII
920
XIX
929
XX
932
XXI
935
XXII
969
XXIII
971
XXIV
972
XXVII
973
XXVIII
974
XXX
975
XXXI
976
XXXII
977
XXXIV
979
XXXV
981
XXXVI
982
XXXVII
984
XXXVIII
990
XXXIX
994
XLI
996
XLIII
998
XLV
1001
XLVI
1002
XLVIII
1003
XLIX
1005
L
1006
LI
1027
LII
1029
LIII
1030
LIV
1031
LV
1034
LVI
1036
LVII
1041
LXVII
1070
LXVIII
1071
LXIX
1073
LXX
1074
LXXI
1075
LXXII
1077
LXXIV
1083
LXXV
1086
LXXVI
1091
LXXVII
1092
LXXVIII
1094
LXXIX
1098
LXXX
1101
LXXXI
1103
LXXXII
1108
LXXXIII
1109
LXXXIV
1110
LXXXV
1112
LXXXVI
1115
LXXXVII
1116
LXXXVIII
1118
XC
1119
XCI
1120
XCII
1121
XCIII
1122
XCIV
1145
XCV
1179
XCVI
1181
XCVII
1182
C
1183
CI
1187
CII
1193
CIII
1194
CIV
1196
CV
1199
CVI
1202
CVIII
1204
CIX
1206
CX
1213
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