Graphics Reference
In-Depth Information
[Mass67]
Massey, W.S.,
Algebraic Topology: An Introduction
, Harcourt, Brace, Jovanovich, 1967.
[Matv03]
Matveev, S.,
Algorithmic Topology and Classification of 3-Manifolds
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[McCl85]
McCleary, John,
User's Guide to Spectral Sequences
, Publish or Perish, Inc., 1985.
[MilS74]
Milnor, John, and Stasheff, Jamed D.,
Characteristic Classes
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versity of Tokyo Press, 1974.
[Mois77]
Moise, Edwin E.,
Geometric Topology in Dimensions 2 and 3
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[Reid35]
Reidemeister, K., “Homotopieringe und Linsenräume,” Abh. Math. Semin. Univ. Hamburg,
11
, 1935, 102-109.
[Rolf76]
Rolfsen, Dale,
Knots and Links
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[SeiT80]
Seifert, H., and Threlfall, W.,
Seifert and Threlfall: A Textbook of Topology
, translated by
Michael A. Goldman, Academic Press, 1980.
[Span66]
Spanier, Edwin H.,
Algebraic Topology
, McGraw-Hill Book Co., 1966.
[Stee51]
Steenrod, Norman,
The Topology of Fiber Bundles
, Princeton Univ. Press, 1951.
[Tiet08]
Tietze, H., “Über die Topologischen Varianten Mehrdimensionaler Mannigfaltigkeiten,”
Monatsh. für Math. u. Phys.,
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[Whit41]
Whitehead, J.H.C., “On Incidence Matrices, Nuclei and Homotopy Types,” Ann. of Math.,
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Analytic Geometry
[Full73]
Fuller, Gordon,
Analytic Geometry
, 4
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Edition, Addison-Wesley Publ. Co., 1973.
Complex Analysis
[Abik81]
Abikoff, William, “The Uniformization Theorem,” Amer. Math. Monthly,
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(8), October 1981,
574-592.
Ahlfors, Lars V.,
Complex Analysis
, 2
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[Ahlf66]
Edition, McGraw-Hill Book Co., 1966.
[BehS62]
Behnke, H.C. Heinrich, and Sommer, Friedrich,
Theorie der Analytischen Funktionen einer
Komplexen Veränderlichen
, 2
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Edition, Springer-Verlag, 1962.
[Need98]
Needham, Tristan,
Visual Complex Analysis
, Oxford University Press, 1998.
Saks, Stanislaw, and Zygmund, Antoni,
Analytic Functions
, 3
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[SakZ71]
Edition, Elsevier Publ. Co.,
1971.
[Weyl55]
Weyl, Hermann,
The Concept of a Riemann Surface
, Addison-Wesley Publ. Co., 1955.
Conics
[Eise39]
Eisenhart, Luther P.,
Coordinate Geometry
, Ginn and Company, 1939.
Cyclides
[Boeh89]
Boehm, Wolfgang, “Some Remarks on Cyclides in Solid Modeling,” in [Strasser, Wolfgang,
and Seidel Hans-Peter, editors,
Theory and Practice of Geometric Modeling
, Springer-Verlag,
1989], 247-252.
[Boeh90]
Boehm, Wolfgang, “On Cyclides in Geometric Modeling,” CAGD,
7
(1- 4), June 1990, 243-255.
[ChDH89]
Chandru, V., Dutta, D., and Hoffmann, C.M., “On the Geometry of Dupin Cyclides,” The Visual
Computer,
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(5), October 1989, 277-290.
[Dupi22]
Dupin, C.P.,
Applications de Géométrie et de Méchanique
, Bachelier, Paris, 1822.
[MaPS86]
Martin, R.R., de Pont, J., and Sharrock, T.J., “Cyclide Surfaces in Computer Aided Design,”
in [Greg86], 253-267.
[Mart82]
Martin, R.R., “Principal Patches for Computational Geometry,” PhD thesis, Engineering
Department, Cambridge University, U.K., 1982.
[Maxw68]
Maxwell, J.C., “On the Cyclide,” Quart. J. Pure Appl. Math.,
9
, 1868, 111-126.
[PalB98]
Paluszny, Marco, and Boehm, Wolfgang, “General Cyclides,” CAGD,
15
(7), July 1998,
699-710.