A proof of the spherical homeomorphism conjecture for surfaces

IEEE Transactions on Medical Imaging

Volumn 21, Issue 12, 2002, Pages 1564-1566

  Abrams, Lowell ^a   Fishkind, Donniell E ^b   Priebe, Carey E ^c  

^a GEORGE WASHINGTON UNIVERSITY   (United States)

^b JOHNS HOPKINS UNIVERSITY   (United States)

^c Johns Hopkins University   (United States)

Author keywords

Magnetic resonance imaging; Segmentation; Topological correction; Topology

Indexed keywords

ALGORITHMS; BRAIN; IMAGE SEGMENTATION; MAGNETIC RESONANCE IMAGING; TREES (MATHEMATICS);

HUMAN CEREBRAL CORTEX; SPHERICAL HOMEOMORPHISM; TOPOLOGICAL CORRECTION;

MEDICAL IMAGING;

ALGORITHM; ARTIFACT; BIOLOGICAL MODEL; BRAIN CORTEX; HISTOLOGY; HUMAN; IMAGE ENHANCEMENT; METHODOLOGY; NOTE; NUCLEAR MAGNETIC RESONANCE IMAGING; SURFACE PROPERTY; THREE DIMENSIONAL IMAGING; VALIDATION STUDY;

ALGORITHMS; ARTIFACTS; CEREBRAL CORTEX; HUMANS; IMAGE ENHANCEMENT; IMAGING, THREE-DIMENSIONAL; MAGNETIC RESONANCE IMAGING; MODELS, NEUROLOGICAL; SURFACE PROPERTIES;

EID: 0037002323     PISSN: 02780062     EISSN: None     Source Type: Journal    
DOI: 10.1109/TMI.2002.806590     Document Type: Letter

References (3)

1. M. Brown, "A proof of the generalized Schoenflies theorem," Bull. Amer. Math. Soc., vol. 66, pp. 74-76, 1960.
2. D. W. Shattuck and R. M. Leahy, "Automated graph-based analysis and correction of cortical volume topology," IEEE Trans. Med. Imag., vol. 20, pp. 1167-1177, Nov. 2001.
3. D. B. West, Introduction to Graph Theory, 2nd ed. Upper Saddle River, NJ: Prentice-Hall, 2001.