On the Spectral Gap of a Square Distance Matrix
Document Type
Article
Publication Date
2-1-2017
Abstract
We consider a square distance matrix which arises from a preconditioned Jacobian matrix for the numerical computation of the Cahn–Hilliard problem. We prove strict negativity of all but one associated eigenvalues. This solves a conjecture in Christieb et al. (J Comput Phys 257:193–215, 2014).
Identifier
85003828564 (Scopus)
Publication Title
Journal of Statistical Physics
External Full Text Location
https://doi.org/10.1007/s10955-016-1685-7
e-ISSN
15729613
ISSN
00224715
First Page
1029
Last Page
1035
Issue
3-4
Volume
166
Grant
359610
Fund Ref
Natural Sciences and Engineering Research Council of Canada
Recommended Citation
Cheng, Xinyu; Li, Dong; Shirokoff, David; and Wetton, Brian, "On the Spectral Gap of a Square Distance Matrix" (2017). Faculty Publications. 9761.
https://digitalcommons.njit.edu/fac_pubs/9761
