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Recombinant adeno-associated virus (rAAV) based genome engineering is a genome editing platform centered on the use of recombinant AAV vectors that enables insertion, deletion or substitution of DNA sequences into the genomes of live mammalian cells.
Self-complementary adeno-associated virus (scAAV) is a viral vector engineered from the naturally occurring adeno-associated virus (AAV) to be used as a tool for gene therapy. [1] Use of recombinant AAV (rAAV) has been successful in clinical trials addressing a variety of diseases. [ 2 ]
Latest from the Stacks Project (as of 2013) (Accessed 1 April 2020) Kerodon a Stacks project inspired online textbook on categorical homotopy theory maintained by Jacob Lurie This article about a mathematical publication is a stub .
In algebraic geometry, the quotient space of an algebraic stack F, denoted by |F|, is a topological space which as a set is the set of all integral substacks of F and which then is given a "Zariski topology": an open subset has a form | | | | for some open substack U of F.
About 1/8 wavelength long: (left) 200 MHz stub is 19 cm, (right) 300 MHz stub is 12.5 cm 10 kW FM broadcast transmitter from 1947 showing quarter-wave resonant stub plate tank circuit. In microwave and radio-frequency engineering, a stub or resonant stub is a length of transmission line or waveguide that is connected at one end only. The free ...
56424 Ensembl ENSG00000103266 ENSMUSG00000039615 UniProt Q9UNE7 Q9WUD1 RefSeq (mRNA) NM_005861 NM_001293197 NM_019719 RefSeq (protein) NP_001280126 NP_005852 NP_062693 Location (UCSC) Chr 16: 0.68 – 0.68 Mb Chr 17: 26.05 – 26.05 Mb PubMed search Wikidata View/Edit Human View/Edit Mouse STUB1 (ST IP1 homology and U - B ox containing protein 1) is a human gene that codes for the protein CHIP ...
In algebraic geometry, a Deligne–Mumford stack is a stack F such that the diagonal morphism F → F × F {\displaystyle F\to F\times F} is representable , quasi-compact and separated. There is a scheme U and étale surjective map U → F {\displaystyle U\to F} (called an atlas ).
One particular important example is a presentation of a stack, which is widely used in the study of stacks. An algebraic stack X is said to be smooth of dimension n - j if there is a smooth presentation U → X {\displaystyle U\to X} of relative dimension j for some smooth scheme U of dimension n .