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Compression theorem
In computational complexity theory the compression theorem is an important theorem about the complexity of computable functions. The theorem states…
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5 relations
Complexity class
Computable function
Computational complexity theory
Gödel numbering
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2014
2014
Quantum Information Complexity and Amortized Communication
D. Touchette
arXiv.org
2014
Corpus ID: 14149523
We define a new notion of information cost for quantum protocols, and a corresponding notion of quantum information complexity…
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2007
2007
Quantum Source Coding and Data Compression
D. Petz
2007
Corpus ID: 115622553
This lecture is intended to be an easily accessible first introduction to quantum information theory. The field is large and it…
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2007
2007
The compression theorem III : applications ( preliminary version )
Colin RourkeBrian SandersonMathematics
2007
Corpus ID: 18973112
This is the third of three papers about the Compression Theorem: if M m is embedded in Q q R with a normal vector eld and if q…
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2007
2007
The compression theorem II : directed embeddingsColin
RourkeBrian SandersonMathematics Institute
2007
Corpus ID: 15950932
This is the second of three papers about the Compression Theorem. We give proofs of Gromov's theorem on directed embeddings 1; 2…
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2006
2006
The Compression Theorem of Rourke and Sanderson
Daniel Mellis
2006
Corpus ID: 118223594
This is an exposition of the Compression Theorem of Colin Rourke and Brian Sanderson, which leads to a new proof of the Immersion…
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2003
2003
A KRASNOSELSKII CONE COMPRESSION THEOREM FOR Ukc MAPS By DONAL O’REGAN* Department of Mathematics, National University of Ireland, Galway
D. O’Regan
2003
Corpus ID: 14814967
The main purpose of this paper is to prove a generalisation of the Krasnoselskii cone compression theorem for theUkc maps of Park…
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2003
2003
1 5 A ug 2 00 3 SPHERE EVERSIONS AND REALIZATION OF MAPPINGS
S. A. Melikhov
2003
Corpus ID: 18701995
We prove that the degree two map f : S → S, obtained by capping off at infinity an arbitrary sphere eversion S × I → R, is…
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2003
2003
G T ] 3 0 Ja n 20 03 The compression theorem III : applications
C. Rourke
,
B. Sanderson
2003
Corpus ID: 15348712
This is the third of three papers about the Compression Theorem: if Mm is embedded in Qq ×R with a normal vector field and if q…
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1997
1997
Compression Theorems and Steiner Ratios on Spheres
J. Rubinstein
,
J. F. Weng
Journal of combinatorial optimization
1997
Corpus ID: 35145869
AbstractSuppose AiBiCi (i = 1, 2) are two triangles of equal side lengths lying on spheres Φi with radii r1, r2 (r1 < r2…
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1996
1996
Effective Category and Measure in Abstract Complexity Theory
Cristian S. Calude
,
Marius Zimand
Theoretical Computer Science
1996
Corpus ID: 19509764
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