The mu vector, Morse inequalities and a generalized lower bound theorem for locally tame combinatorial manifolds-Reference-Cited by-同舟云学术

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The mu vector, Morse inequalities and a generalized lower bound theorem for locally tame combinatorial manifolds

Published:2016-01 Issue: Volume:51 Page:69-83
ISSN:0195-6698
Container-title:European Journal of Combinatorics
language:en
Short-container-title:European Journal of Combinatorics

Author:

Bagchi Bhaskar

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics

Reference11 articles.

1. A tightness criterion for homology manifolds with or without boundary;Bagchi;European J. Combin.,2015

2. On k-stellated and k-stacked spheres;Bagchi;Discrete Math.,2013

3. On stellated spheres and a tightness criterion for combinatorial manifolds;Bagchi;European J. Combin.,2014

4. B.A. Burton, B. Datta, N. Singh, J. Spreer, Separation index of graphs and stacked 2-spheres, Preprint, arXiv:1403.5862.

5. Lectures on Algebraic Topology;Greenberg,1966

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1. A characterization of tightly triangulated 3-manifolds;European Journal of Combinatorics;2017-03

2. Face Numbers of Manifolds with Boundary;International Mathematics Research Notices;2016-06-27

3. Tight triangulations of closed 3-manifolds;European Journal of Combinatorics;2016-05

4. Face enumeration on simplicial complexes;Recent Trends in Combinatorics;2016

5. LOWER BOUND THEOREMS AND A GENERALIZED LOWER BOUND CONJECTURE FOR BALANCED SIMPLICIAL COMPLEXES;Mathematika;2016-01

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