Results 31 to 40 of about 39,180 (264)

Sum-perfect graphs [PDF]

open access: yesDiscrete Applied Mathematics, 2019
Inspired by a famous characterization of perfect graphs due to Lovász, we define a graph $G$ to be sum-perfect if for every induced subgraph $H$ of $G$, $α(H) + ω(H) \geq |V(H)|$. (Here $α$ and $ω$ denote the stability number and clique number, respectively.) We give a set of $27$ graphs and we prove that a graph $G$ is sum-perfect if and only if $G ...
Bart Litjens   +2 more
openaire   +2 more sources

Single‐molecule DNA flow‐stretch assays for high‐throughput DNA–protein interaction studies

open access: yesFEBS Open Bio, EarlyView.
We describe an optimised single‐molecule DNA flow‐stretch assay that visualises DNA–protein interactions in real time. Linear DNA fragments are tethered to a surface and stretched by buffer flow for fluorescence imaging. Using λ and φX174 DNA, this protocol enhances reproducibility and accessibility, providing a versatile approach for studying diverse ...
Ayush Kumar Ganguli   +8 more
wiley   +1 more source

YIPFα1A expression is regulated by multilayered molecular mechanisms

open access: yesFEBS Open Bio, EarlyView.
YIPFα1A, a five‐pass Golgi protein, is regulated at multiple layers. (1) Rare‐codon enrichment drives translation‐coupled mRNA decay. (2) A proximal 3′‐UTR element stabilizes mRNA. (3) A distal 3′‐UTR element included by alternate poly(A) site usage represses translation, which can be overridden by the proximal 3′‐UTR element.
Tokio Takaji   +2 more
wiley   +1 more source

Compositions for perfect graphs

open access: yesDiscrete Mathematics, 1985
In this paper we introduce a new graph composition, called 2-amalgam, and we prove that the 2-amalgam of perfect graphs is perfect. This composition generalizes many of the operations known to preserve perfection, such as the clique identification, substitution, join and amalgam operations.
Gérard Cornuéjols   +1 more
openaire   +1 more source

Perfectness of clustered graphs [PDF]

open access: yesDiscrete Optimization, 2013
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Flavia Bonomo   +3 more
openaire   +3 more sources

Heterotropic regulation and negative homotropic cooperativity

open access: yesFEBS Open Bio, EarlyView.
We identified a structural module common to some proteins that couple negative cooperativity with heterotropic regulation, two features that rarely coexist. These proteins are ring‐like and present an ordered asymmetry whereby noncontacting subunits are symmetric, and their tertiary structure differs from that of contacting subunits.
Veronica Morea   +5 more
wiley   +1 more source

Plasma EV Proteomics Identifies ECM Remodeling and Inflammatory Proteins LUM and C7 as Candidate Biomarkers in FSHD

open access: yesAnnals of Clinical and Translational Neurology, EarlyView.
ABSTRACT Objective Facioscapulohumeral muscular dystrophy (FSHD) is one of the most debilitating and common muscular dystrophies. Despite its severity, no approved therapy exists for FSHD patients. However, several therapeutic candidates are currently under development, and some have recently entered clinical trials, marking the need for reliable ...
Mustafa Bilal Bayazit   +11 more
wiley   +1 more source

Nearly perfect sets in products of graphs [PDF]

open access: yesOpuscula Mathematica, 2004
The study of nearly perfect sets in graphs was initiated in [Dunbar J. E., Harris F. C., Hedetniemi S. M., Hedetniemi S. T., McRae A. A., Laskar R. C.: Nearly perfect sets in graphs. Discrete Mathematics 138 (1995), 229-246]. Let \(S\subseteq V(G)\).
Maria Kwaśnik, Monika Perl
doaj  

The Hadwiger number, chordal graphs and -perfection

open access: yesAKCE International Journal of Graphs and Combinatorics, 2017
A graph is chordal if every induced cycle has three vertices. The Hadwiger number is the order of the largest complete minor of a graph. We characterize the chordal graphs in terms of the Hadwiger number and we also characterize the families of graphs ...
Christian Rubio-Montiel
doaj   +1 more source

On Perfect Cayley Graphs

open access: yesElectronic Notes in Discrete Mathematics, 2002
Abstract A graph is perfect if each of its induced subgraphs H has the property that its chromatic number χ(H) equals its clique number ω(H). The Strong Perfect Graph Conjecture (SPGC) states: An undirected graph is perfect if and only if neither G nor its complement G contains, as an induced subgraph, a chordless cycle whose length is odd and ...
Agnes V. Dizon-Garciano   +2 more
openaire   +1 more source

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