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Human pluripotent stem cell engineering with CRISPR-Cas9 for Parkinson's disease. [PDF]
Exp Mol MedPark SB, Kim JS, Ha Y, Kim MS, Kim TW.
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Enhancing protein structure prediction: evaluating the role of amino acid physicochemical features in homology search. [PDF]
Brief BioinformAkbari Roknabadi S +3 more
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Molecular and pathological characteristics of co-infection with PRRSV-1 and PRRSV-2 recombinant strains in a pig farm in Xinjiang, China. [PDF]
BMC Vet ResLiu S +6 more
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Correction to 'Precise homology-directed installation of large genomic edits in human cells with cleaving and nicking high-specificity Cas9 variants'. [PDF]
Nucleic Acids Reseuropepmc +1 more source
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Alexandroff Homology and Path Homology
Mathematical Notes, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Cladistics, 2011
AbstractHomology in cladistics is reviewed. The definition of important terms is explicated in historical context. Homology is not synonymous with synapomorphy: it includes symplesiomorphy, and Hennig clearly included both plesiomorphy and synapomorphy as types of homology.
Kevin C, Nixon, James M, Carpenter
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AbstractHomology in cladistics is reviewed. The definition of important terms is explicated in historical context. Homology is not synonymous with synapomorphy: it includes symplesiomorphy, and Hennig clearly included both plesiomorphy and synapomorphy as types of homology.
Kevin C, Nixon, James M, Carpenter
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When is homology not homology?
Current Opinion in Genetics & Development, 1998Although genes have specific phenotypic consequences in a given species, this functional relationship can clearly change during the course of evolution. Many cases of evolutionary dissociations between homologous genes and homologous morphological features are now known.
G A, Wray, E, Abouheif
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Transactions of the American Mathematical Society
This paper introduces and develops Möbius homology , a homology theory for representations of finite posets into abelian categories. Although the connection between poset topology and Möbius functions is classical, we go further by establishing a direct connection between poset topology and ...
Amit Patel, Primoz Skraba
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This paper introduces and develops Möbius homology , a homology theory for representations of finite posets into abelian categories. Although the connection between poset topology and Möbius functions is classical, we go further by establishing a direct connection between poset topology and ...
Amit Patel, Primoz Skraba
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