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201
by Kumar, Shrawan
Published 2002
Birkhäuser
Subjects: “...Algebraic Topology...”
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202
Published 1993
Springer Berlin Heidelberg
Subjects: “...Algebraic Topology...”
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203
by Banaszczyk, Wojciech
Published 1991
Springer Berlin Heidelberg
Subjects: “...Algebraic Topology...”
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204
by Kammeyer, Holger
Published 2019
Springer International Publishing
Subjects: “...Algebraic Topology...”
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206
by Luke, Glenys, Mishchenko, Alexander S.
Published 1998
Springer US
Subjects: “...Algebraic Topology...”
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207
by Murasugi, Kunio, Kurpita, B.
Published 1999
Springer Netherlands
Subjects: “...Algebraic Topology...”
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208
by Kaczynski, Tomasz, Mischaikow, Konstantin, Mrozek, Marian
Published 2004
Springer New York
Table of Contents: “... -- Tools from Topology and Algebra -- Topology -- Algebra -- Syntax of Algorithms...”
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209
by Arabia, Alberto
Published 2021
Springer International Publishing
Subjects: “...Algebraic Topology...”
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210
by Banyaga, Augustin, Hurtubise, David
Published 2004
Springer Netherlands
Subjects: “...Algebraic Topology...”
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211
by Novikov, S.P.
Published 1996
Springer Berlin Heidelberg
Subjects: “...Algebraic Topology...”
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212
by Bourbaki, N.
Published 2016
Springer Berlin Heidelberg
Subjects: “...Algebraic Topology...”
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213
by Cornelissen, Gunther, Peyerimhoff, Norbert
Published 2023
Springer International Publishing
Subjects: “...Algebraic Topology...”
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214
by Schenck, Hal
Published 2022
Springer International Publishing
Subjects: “...Algebraic Topology...”
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215
Published 2011
De Gruyter
Subjects: “...Algebraic topology / Congresses...”
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216
by Costenoble, Steven R., Waner, Stefan
Published 2016
Springer International Publishing
Subjects: “...Algebraic Topology...”
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217
by Aoki, Nobuo
Published 1994
North-Holland
Subjects: “...Algebraic topology...”
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218
by Moran, Siegfried
Published 1983
North-Holland
Subjects: “...Algebraic topology / Braid theory & knot theory...”
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219
by Singh, Tej Bahadur
Published 2019
Springer Nature Singapore
“...Topology is a large subject with several branches, broadly categorized as algebraic topology, point...”
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220
by W. Tu, Loring
Published 2020
Princeton University Press
“... in algebraic topology. Equivariant cohomology is concerned with the algebraic topology of spaces with a group...”