Results 1 to 10 of about 29 (24)
Geometrically Constructed Bases for Homology of Partition Lattices of Types A, B and D [PDF]
We use the theory of hyperplane arrangements to construct natural bases for the homology of partition lattices of types A, B and D. This extends and explains the “splitting basis” for the homology of the partition lattice given in [20], thus answering a ...
A. Björner, M. Wachs
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An Introduction to Applied Bioinformatics: a free, open, and interactive text.
Statement of need: Due to the increasing rate of biological data generation, bioinformatics is rapidly growing as a field and is now an essential part of scientific advances in human health and environmental sciences.
Evan Bolyen +7 more
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Some of the next articles are maybe not open access.
K-theoretic Gromov–Witten invariants of line degrees on flag varieties
International Journal of Modern Physics AA homology class $d \in H_2(X)$ of a complex flag variety $X = G/P$ is called a line degree if the moduli space $\overline{M}_{0,0}(X,d)$ of 0-pointed stable maps to $X$ of degree $d$ is also a flag variety $G/P'$.
Anders S. Buch, Linda Chen, Weihong Xu
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From Differential Geometry to Non-commutative Geometry and Topology, 2019
Neculai S. Teleman
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Neculai S. Teleman
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SWISS-MODEL: homology modelling of protein structures and complexes
Nucleic Acids Research, 2018Martino Bertoni +2 more
exaly
Mechanisms and principles of homology search during recombination
Nature Reviews Molecular Cell Biology, 2014Jörg Renkawitz, Stefan Jentsch
exaly
Nuclear ARP2/3 drives DNA break clustering for homology-directed repair
Nature, 2018Benjamin R Schrank +2 more
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Protein structure homology modeling using SWISS-MODEL workspace
Nature Protocols, 2009Pascal Benkert, Torsten F Schwede
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