You are seeing reference results for parabolic homology because there's not a match on Dictionary.com.
www.jstor.org/stable/2374478
parabolic cohomology is easily computed from the homology, and the structure of M is more conducive to homology (as opposed to cohomology) calculations.
www.dpmms.cam.ac.uk/~ajs1005/preprints/van.pdf
Vanishing cycles and non-classical parabolic cohomology. A. J. Scholl1. 0. Introduction. The work described here began as an attempt to understand the ...
mathpost.asu.edu/~white/ams2010talk.pdf
Primary interest: Study integral homology of M(s ). Has surprising application in complexity theory (and linear decision trees) - Björner, Lov`asz, Yao k-Parabolic ...
citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.5.9371
CiteSeerX - Document Details (Isaac Councill, Lee Giles, ...
mathpost.asu.edu/~white/homology_k_parabolic_jcta.pdf
On the Homology of the Real Complement of the k-Parabolic Subspace Arrangement. Christopher Severs. Reykjavık University, Menntavegur 1, IS 101, ...
borel.slu.edu/pub/bianchi.pdf
the space of harmonic cusp forms [20], or the parabolic cohomology PH1(Γ, .... For trivial coefficients, the parabolic cohomology coincides with the kernel of the ...
journals.cambridge.org/article_S1446788700001014
(Series A) 62 (1997), 279-289. MIXED CUSP FORMS AND PARABOLIC COHOMOLOGY. MIN HO LEE. (Received 24 August 1995; revised 23 February 1996) ...
journals.cambridge.org/production/action/cjoGetFulltext... journals.cambridge.org/production/action/cjoGetFulltext?fulltextid=5916124
0 of the parabolic category O is naturally isomorphic to the cohomology ring. H∗( Bp) of the ... Parabolic category O, Springer fibres and Khovanov homology ...
math.sfsu.edu/fpsac/pdfpapers/dmAN0127.pdf
study the homology of the complements of k-parabolic subspace arrangements. In doing so, we recover some known results of Björner et al. and provide a ...
www.kryakin.com/files/Acta_Mat_(2_55)/acta150_107/127/1... www.kryakin.com/files/Acta_Mat_(2_55)/acta150_107/127/127_03.pdf
The subspace of A-parabolic cohomology classes is denoted by PHi(F, II~q_2). If (1.1) holds for every cyclic parabolic subgroup of F, then we say p is (strongly) ...
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