Search Results - "Losonczy, J."

Freely braided elements in Coxeter groups, II by Green, R.M., Losonczy, J.

“…We continue the study of freely braided elements of simply laced Coxeter groups, which we introduced in a previous work. A known upper bound for the number of…”
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Schubert varieties and free braidedness by GREEN, R. M, LOSONCZY, J

“…We give a simple necessary and sufficient condition for a Schubert variety Xw to be smooth when w is a freely braided element of a simply laced Weyl group;…”
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A projection property for Kazhdan-Lusztig bases by Green, R. M., Losonczy, J.

“…We compare the canonical basis for a generalized Temperley-Lieb algebra of type A or B with the Kazhdan-Lusztig basis for the corresponding Hecke algebra…”
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The Kazhdan–Lusztig Basis and the Temperley–Lieb Quotient in Type D by Losonczy, Jozsef

“…Let H be a Hecke algebra associated with a Coxeter system of type D, and let TL be the corresponding Temperley–Lieb quotient. The algebra TL admits a canonical…”
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On Matchings in Groups by Losonczy, Jozsef

“…A matching property conceived for lattices is examined in the context of an arbitrary Abelian group. The Dysone-transform and the Cauchy–Davenport inequality…”
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Freely Braided Elements in Coxeter Groups by Greene, R.M., Losonczy, J.

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Standard Young Tableaux in the Weyl Group Setting by Losonczy, Jozsef

“…A generalization of the notion of standard Young tableau has recently arisen from work on the representation theory of affine Hecke algebras. In the…”
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Fully commutative kazhdan-lusztig cells by GREEN, R. M, LOSONCZY, J

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The Parabolic Map by Billey, Sara C, Fan, C.Kenneth, Losonczy, Jozsef

“…In this paper we study certain aspects of Bruhat order on Coxeter groups. LetWbe a Coxeter group, and let P denote the set of parabolic subgroups ofW. We…”
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Matchings and Canonical Forms for Symmetric Tensors by Fan, C.Kenneth, Losonczy, Jozsef

“…LetVbe aq-dimensional vector space. Fix a setBofq(q−1) monomials inSp(V) of the formxIwhereik>0 for allk. The generic element ofSp(V) is conjugate under a…”
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Acyclic Matchings by Alon, Noga, Fan, C.Kenneth, Kleitman, Daniel, Losonczy, Jozsef

“…The purpose of this note is to give a constructive proof of a conjecture in Fan and Losonczy (1996) concerning the existence of acyclic matchings…”
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Schubert varieties and free braidedness by Green, R. M, Losonczy, J

“…We give a simple necessary and sufficient condition for a Schubert variety $X_w$ to be smooth when $w$ is a freely braided element of a simply laced Weyl…”
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Freely braided elements in Coxeter groups, II by Green, R. M, Losonczy, J

“…We continue the study of freely braided elements of simply laced Coxeter groups, which we introduced in a previous work (math.CO/0301104). A known upper bound…”
Get full text

Freely braided elements in Coxeter groups by Green, R. M, Losonczy, J

“…Annals of Combinatorics 6 (2002), 337-348 We introduce a notion of "freely braided element" for simply laced Coxeter groups. We show that an arbitrary group…”
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Fully commutative Kazhdan-Lusztig cells by Green, R. M, Losonczy, J

“…We investigate the compatibility of the set of fully commutative elements of a Coxeter group with the various types of Kazhdan-Lusztig cells using a canonical…”
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A projection property for Kazhdan-Lusztig bases by Green, R. M, Losonczy, J

“…We compare the canonical basis for a generalized Temperley-Lieb algebra of type A or B with the Kazhdan-Lusztig basis for the corresponding Hecke algebra…”
Get full text

Canonical Bases for Hecke Algebra Quotients by Green, R. M, Losonczy, J

“…We establish the existence of an IC basis for the generalized Temperley--Lieb algebra associated to a Coxeter system of arbitrary type. We determine this basis…”
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1st case of Bombay blood group in Hungary (preliminary report) by Csató, E, Losonczy, J, Friss, A, Neuhauser, J

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Intrarenal blood coagulation induced by ischemia in rats. Heparin and thrombocytopenia does not prevent the intracortical fibrin formation by Losonczy, Jr, G

“…In various human and experimental renal failures some hemostatic parameters indicate the occurrence of intrarenal blood coagulation (1, 2). However, the fact…”
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