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Available Downloads

PDFs

The following publications of the author (Dr. R. Klitzing) are available here in a PDF version.

SNUBS, ALTERNATED FACETINGS, & STOTT-COXETER-DYNKIN DIAGRAMS
Snubs, Alternated Facetings, &
Stott-Coxeter-Dynkin Diagrams

published at:
Symmetry: Culture and Science
Vol. 21, No.4, 329-344, 2010
AXIAL-SYMMETRICAL EDGE-FACETINGS OF UNIFORM POLYHEDRA
Axial-Symmetrical Edge-Facetings
of Uniform Polyhedra

published at:
Symmetry: Culture and Science
Vol. 13, No.3-4, 241-258, 2002

2)
Convex Segmentochora
Convex Segmentochora
published at:
Symmetry: Culture and Science
Vol. 11, Nos. 1-4, 139-181, 2000

1)
Quasiperiodic icosahedral tilings from the six-dimensional bcc lattice
Quasiperiodic icosahedral
tilings from the
six-dimensional bcc lattice

authors: Z. Papodopolos,
R. Klitzing, P. Kramer
published in:
J. Phys. A: Math. Gen. 30
No. 6, L143-L147, 1997
THE DIFFRACTION PATTERN OF SELFSIMILAR TILINGS
The Diffraction Pattern of
Selfsimilar Tilings

authors: F. Gähler & R. Klitzing
published in:
The Mathematics of Long-Range
Aperiodic Order, ed. R. V. Moody
NATO Advanced Study Institute
Ser. C, Vol. 489, 141-174, Kluwer 1997
Reskalierungssymmetrien quasiperiodischer Strukturen
PHD thesis
(german)
– no download –
Reskalierungssymmetrien
quasiperiodischer
Strukturen

published 1996 at:
Verlag Dr. Kovač
ISBN 978-3-86064-428-7
Substitutional Tilings with Non-Degenerate Limit Translational Modules, but with Vanishing Bragg Intensities
Substitutional Tilings with
Non-Degenerate Limit
Translational Modules, but with
Vanishing Bragg Intensities

authors: R. Klitzing
published in:
Proc. of the 5th Int. Conf. on Quasicrystals
eds. C. Janot & R. Mosseri
88-91, 1995 World Scientific
Representation of certain self-similar quasiperiodic tilings with perfect matching rules by discrete point sets
Representation of certain
self-similar quasiperiodic
tilings with perfect matching
rules by discrete point sets

authors: R. Klitzing & M. Baake
published in:
J. Phys. I, France
Vol. 4, 893-904, 1994
Classification of Local Configurations in Quasicrystals
Classification of
Local Configurations
in Quasicrystals

authors: M. Baake, S.I. Ben-Abraham,
R. Klitzing, P. Kramer, M. Schlottmann
published in:
Acta Cryst, Sect. A50
Vol. 5, 553-566, 1994
Perfect Matching Rules for Undecorated Triangular Tilings with 10-, 12- and 8-fold Symmetry
– so far no download –
Perfect Matching Rules for
Undecorated Triangular Tilings
with 10-, 12- and 8-fold Symmetry

authors: R. Klitzing,
M. Schlottmann, M. Baake
published in:
Int. J. Mod. Phys. B, Vol. 7, Nos. 6 & 7
1455-1473, 1993 World Scientific
Fractally shaped acceptance domains of quasiperiodic square-triangle tilings with dodecagonal symmetry
Fractally shaped acceptance
domains of quasiperiodic
square-triangle tilings
with dodecagonal symmetry

authors: M. Baake, R. Klitzing
and M. Schlottmann
published in:
Physica A, 191, 554-558,
1992 North-Holland
Quasiperiodische Pflasterungen der Ebene mit zwölfzähliger Symmetrie
examina thesis
(german)
– so far no download –
Quasiperiodische
Pflasterungen der Ebene mit
zwölfzähliger Symmetrie

submitted 1992 to:
Eberhard Karls Universität Tübingen


1) Right in those days all convex segmentochora also were modeled by the author as a VRML file each by means of the software Hedron of J. McNeill, which then had been accordingly extended right for their display. This correspondence then also led to the admittance of their display at his website. Until today this is still the only place, where the full set is on display. Even so already most of them meanwhile have been included within this website of the author on the page on segmentopes.

2) In those days all the found polyhedra (except for the huge class of only trigonal symmetric edge facetings of gidrid) have been modeled by the author as a VRML file each by means of the software Hedron of J. McNeill. Together with an introductory page and a 3-view picture those all are on admitted display at the website of U. Mikloweit. Until today this is still the only place, where the full set is on display.


Excel spreadsheets

Some technical spreadsheets can be downloaded here as well.
Note that some browsers provide different behaviours, either to open for display directly, or to save into the file system. The latter one is to be preferred, as else it will be opened in reading modus only. (Having already opened in reading modus, the viewer usually allows for saving to a local copy too.) The local copy then clearly is editable. Only then the calculator, painter, etc. can serve their purpose...



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