Egon Schulte - researchr alias

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Viewing Publication 1 - 34 from 34

2022

The interlacing number for alternating semiregular polytopesBarry Monson, Egon Schulte. adam, 5(3), 2022. [doi]

2021

On the Regularity Radius of Delone Sets in ${\mathbb {R}}^3$Nikolai P. Dolbilin, Alexey Garber, Undine Leopold, Egon Schulte, Marjorie Senechal. dcg, 66(3):996-1024, 2021. [doi]

2020

The Assembly Problem for Alternating Semiregular PolytopesBarry Monson, Egon Schulte. dcg, 64(2):453-482, 2020. [doi]

Hereditary polyhedra with planar regular facesAsia Ivic Weiss, Egon Schulte. adam, 3(2), 2020. [doi]

2018

Groups of Ree type in characteristic 3 acting on polytopesDimitri Leemans, Egon Schulte, Hendrik Van Maldeghem. arsmc, 14(2):209-226, 2018. [doi]

2016

Wythoffian Skeletal Polyhedra in Ordinary Space, IEgon Schulte, Abigail Williams. dcg, 56(3):657-692, 2016. [doi]

2015

Colorful associahedra and cyclohedraGabriela Araujo-Pardo, Isabel Hubard, Deborah Oliveros, Egon Schulte. JCT, 129:122-141, 2015. [doi]

Polytopes with Preassigned Automorphism GroupsEgon Schulte, Gordon Ian Williams. dcg, 54(2):444-458, 2015. [doi]

2012

Symmetric Graphs from Polytopes of High RankMark Mixer, Egon Schulte. gc, 28(6):843-857, 2012. [doi]

Symmetric graphicahedraMaría Del Río-Francos, Isabel Hubard, Deborah Oliveros, Egon Schulte. arsmc, 5(2):383-405, 2012. [doi]

Convex-Faced Combinatorially Regular Polyhedra of Small GenusEgon Schulte, Jörg M. Wills. symmetry, 4(1):1-14, 2012. [doi]

2010

The graphicahedronGabriela Araujo-Pardo, Maria Del Río-Francos, Mariana López-Dudet, Deborah Oliveros, Egon Schulte. ejc, 31(7):1868-1879, 2010. [doi]

Locally toroidal polytopes and modular linear groupsBarry Monson, Egon Schulte. DM, 310(12):1759-1771, 2010. [doi]

2009

A local characterization of combinatorial multihedrality in tilingsNikolai P. Dolbilin, Egon Schulte. cdm, 4(1), 2009. [doi]

Polytopes with groups of type PGL_2(q)Dimitri Leemans, Egon Schulte. arsmc, 2(2):163-171, 2009. [doi]

2008

Special issue in honor of Ludwig Danzer s 80th birthdayNikolai P. Dolbilin, Egon Schulte. ejc, 29(8):1801-1802, 2008. [doi]

Reflection groups and polytopes over finite fields, IIIBarry Monson, Egon Schulte. aam, 41(1):76-94, 2008. [doi]

2007

Semisymmetric graphs from polytopesBarry Monson, Tomaz Pisanski, Egon Schulte, Asia Ivic Weiss. JCT, 114(3):421-435, 2007. [doi]

Reflection groups and polytopes over finite fields, IIBarry Monson, Egon Schulte. aam, 38(3):327-356, 2007. [doi]

2006

Convex and Abstract Polytopes (Thursday, May 19, 2005 to Sunday, May 22, 2005)Ted Bisztriczky, Egon Schulte, Asia Ivic Weiss. pmh, 53(1-2):5-13, 2006. [doi]

Problems on polytopes, their groups, and realizationsEgon Schulte, Asia Ivic Weiss. pmh, 53(1-2):231-255, 2006. [doi]

2005

Chiral Polyhedra in Ordinary Space, IIEgon Schulte. dcg, 34(2):181-229, 2005. [doi]

2004

The Local Theorem for Monotypic TilingsNikolai P. Dolbilin, Egon Schulte. combinatorics, 11(2), 2004. [doi]

Reflection groups and polytopes over finite fields, IBarry Monson, Egon Schulte. aam, 33(2):290-317, 2004. [doi]

Chiral Polyhedra in Ordinary Space, IEgon Schulte. dcg, 32(1):55-99, 2004. [doi]

2002

Locally unitary groups and regular polytopesPeter McMullen, Egon Schulte. aam, 29(1):1-45, 2002. [doi]

1994

Chirality and projective linear groupsEgon Schulte, Asia Ivic Weiss. DM, 131(1-3):221-261, 1994. [doi]

Space Fillers of Higher GenusEgon Schulte. JCT, 68(2):438-453, 1994.

1990

Finite Quotients of Infinite Universal PolytopesPeter McMullen, Egon Schulte. dimacs 1991: 231-236

On a glass of abstract polytopes constructed from binary codesEgon Schulte. DM, 84(3):295-301, 1990. [doi]

Chiral PolytopesEgon Schulte, Asia Ivic Weiss. dimacs 1991: 493-516

1985

The Existence of Non-tiles and Non-facets in Three DimensionsEgon Schulte. JCT, 38(1):75-81, 1985.

Regular Incidence-Polytopes with Euclidean or Toroidal Faces and Vertex-FiguresEgon Schulte. JCT, 40(2):305-330, 1985.

1983

On Arranging Regular Incidence-Complexes as Faces of Higher-Dimensional OnesEgon Schulte. ejc, 4(4):375-384, 1983. [doi]

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