Roles of alternative splicing in infectious diseases: from hosts, pathogens to their interactions

Alternative splicing(AS)is an evolutionarily conserved mechanism that removes introns and ligates exons to generate mature messenger RNAs(mRNAs),extremely improving the richness of transcriptome and proteome.Both mammal hosts and pathogens require AS to maintain their life activities,and inherent physiological heterogeneity between mammals and pathogens makes them adopt different ways to perform AS.Mammals and fungi conduct a two-step transesterification reaction by spliceosomes to splice each individual mRNA(named cis-splicing).Parasites also use spliceosomes to splice,but this splicing can occur among different mRNAs(named trans-splicing).Bacteria and viruses directly hijack the host’s splicing machinery to accomplish this process.Infection-related changes are reflected in the spliceosome behaviors and the characteristics of various splicing regulators(abundance,modification,distribution,movement speed,and conformation),which further radiate to alterations in the global splicing profiles.Genes with splicing changes are enriched in immune-,growth-,or metabolism-related pathways,highlighting approaches through which hosts crosstalk with pathogens.Based on these infection-specific regulators or AS events,several targeted agents have been developed to fight against pathogens.Here,we summarized recent findings in the field of infection-related splicing,including splicing mechanisms of pathogens and hosts,splicing regulation and aberrant AS events,as well as emerging targeted drugs.We aimed to systemically decode host–pathogen interactions from a perspective of splicing.We further discussed the current strategies of drug development,detection methods,analysis algorithms,and database construction,facilitating the annotation of infection-related splicing and the integration of AS with disease phenotype.

Eigenvalues of a Differential Operator and Zeros of the Riemann ■-Function

The eigenvalues of a differential operator on a Hilbert-Polya space are determined.It is shown that these eigenvalues are exactly the nontrivial zeros of the Riemann ■-function.Moreover,their corresponding multiplicities are the same.