A hybrid framework combining adaptive graph learning and global temporal attention for skeleton-based action recognition. [PDF]
JunZhang C, GuanLi Y.
europepmc +1 more source
stMixer for Scalable Mosaic Integration and Label Transfer in Spatial Histology and Multi-Omics. [PDF]
Yang Q, Wang Y, Chen L, Zuo C.
europepmc +1 more source
BOMIFA: biologically informed multi-omics integration with graph contrastive learning for cancer prognosis in women. [PDF]
Lu Z +8 more
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IAGRN: An Interleaved-Attention Graph Neural Network for Gene Regulatory Network Inference. [PDF]
Wang Y, Tian S, Li D.
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Brick assignments and homogeneously almost self-complementary graphs [PDF]
A graph is called almost self-complementary if it is isomorphic to the graph obtained from its complement by removing a 1-factor. In this paper, we study a special class of vertex-transitive almost self-complementary graphs called homogeneously almost ...
Primoz Potocnik, Mateja Sajna
exaly +2 more sources
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Enumeration of Bipartite Self-Complementary Graphs
Graphs and Combinatorics, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Makoto Ueno, Shinsei Tazawa
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Self‐complementary symmetric graphs
Journal of Graph Theory, 1992AbstractThe class of self‐complementary symmetric graphs is characterized using the classification of finite simple group.
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On regular self‐complementary graphs
Journal of Graph Theory, 1987AbstractA regular self‐complementary graph is presented which has no complementing permutation consisting solely of cycles of length four. This answers one of Kotzig's questions.
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On strongly regular self ‐ complementary graphs
Journal of Graph Theory, 1981AbstractIt is shown that certain conditions assumed on a regular self‐complementary graph are not sufficient for the graph to be strongly regular, answering in the negative a question posed by Kotzig in [1].
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Transitive tournaments and self‐complementary graphs
Journal of Graph Theory, 2001AbstractA simple proof is given for a result of Sali and Simonyi on self‐complementary graphs. © 2001 John Wiley & Sons, Inc.
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