See this document in CiteSeerX!

deBruijn's Harmonic Brick  (Make Corrections)  
Condition is Computable Jonathan L. King University of Florida, Gainesville...



  Home/Search   Context   Related

 
View or download:
ufl.edu/~squash/Ar...ruijntiling.ams.ps
Cached:  PS.gz  PS  PDF   Image  Update  Help

From:  ufl.edu/~squash/articles (more)
(Enter author homepages)

Rate this article: (best)
  Comment on this article  
(Enter summary)

Abstract: For particular collections P of integersided D-dimensional bricks, deBruijn gave a necessary and sucient condition for when the only P-packable boxes are those which admit a parallel packing. (Update)

Similar documents (at the sentence level):
42.1%:   deBruijn's Harmonic Brick Condition is computable - King (1998)   (Correct)
41.3%:   deBruijn's Harmonic Brick Condition is Computable - King   (Correct)

Active bibliography (related documents):   More   All
0.4:   A change-of-coordinates from Geometry to Algebra, applied to Brick .. - King   (Correct)
0.2:   When Can You Tile a Box with Translates of Two Given.. - Bower, Michael (2004)   (Correct)
0.2:   Shape Tiling - Keating, King (1997)   (Correct)

Similar documents based on text:   More   All
0.6:   Pavel Petrovic - And (2001)   (Correct)
0.6:   Componential Structural Simulator - Funes, Pollack (1998)   (Correct)
0.6:   FAB: enterprise storage systems on a shoestring - Svend Frlund Arif (2003)   (Correct)

BibTeX entry:   (Update)

@misc{ computable-debruijns,
  author = "Condition Is Computable",
  title = "deBruijn's Harmonic Brick",
  url = "citeseer.ist.psu.edu/590403.html" }
Citations (may not include all citations):
20   Algebraic theory of brick packing (context) - Barnes - 1982
20   Algebraic theory of brick packing (context) - Barnes - 1982
7   the King maximal tilingrank function (context) - Hamachi, Tomita
7   Matching Problems (context) - Katona, Sz - 1971
5   Filling Boxes with bricks (context) - de Bruijn - 1969
5   a class of relatively prime sequences (context) - Erdos, Penney et al. - 1978
http://www.math.ufl

Documents on the same site (http://www.math.ufl.edu/~squash/articles.html):   More
Ergodic Properties Where Order 4 Implies Infinite Order - King (1992)   (Correct)
Billiards inside a Cusp - King (1995)   (Correct)
The Commutant is the Weak Closure of the Powers, for Rank-1.. - King   (Correct)

Online articles have much greater impact   More about CiteSeer.IST   Add search form to your site   Submit documents   Feedback  

CiteSeer.IST - Copyright Penn State and NEC