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The ATP binding domain shows impressive structural and functional similarity to the Dynamin GTP binding domain which is known to facilitate clathrin-coated vesicle budding. Given this resemblance, several researchers tend to consider the EHD protein family a sub-group that falls within the Dynamin protein superfamily. When ATP binds to this ...
98878 Ensembl ENSG00000103966 ENSMUSG00000027293 UniProt Q9H223 Q9EQP2 RefSeq (mRNA) NM_139265 NM_133838 RefSeq (protein) NP_644670 NP_598599 Location (UCSC) Chr 15: 41.9 – 41.97 Mb Chr 2: 119.92 – 119.99 Mb PubMed search Wikidata View/Edit Human View/Edit Mouse EH-domain containing 4, also known as EHD4, is a human gene belonging to the EHD protein family. References ^ a b c GRCh38 ...
In complex analysis, a complex domain (or simply domain) is any connected open subset of the complex plane C. For example, the entire complex plane is a domain, as is the open unit disk, the open upper half-plane, and so forth. Often, a complex domain serves as the domain of definition for a holomorphic function.
Domain-specific terms must be recategorized into the corresponding mathematical domain. If the domain is unclear, but reasonably believed to exist, it is better to put the page into the root category:mathematics, where it will have a better chance of spotting and classification. See also: Glossary of mathematics
In layman's terms, the domain of a function can generally be thought of as "what x can be". [1] More precisely, given a function :, the domain of f is X. In modern mathematical language, the domain is part of the definition of a function rather than a property of it.
In mathematics, the support of a real-valued function is the subset of the function domain of elements that are not mapped to zero. If the domain of f {\displaystyle f} is a topological space , then the support of f {\displaystyle f} is instead defined as the smallest closed set containing all points not mapped to zero.
In mathematics, a homogeneous function is a function of several variables such that the following holds: If each of the function's arguments is multiplied by the same scalar, then the function's value is multiplied by some power of this scalar; the power is called the degree of homogeneity, or simply the degree.
Under the definition as repeated exponentiation, means , where n copies of a are iterated via exponentiation, right-to-left, i.e. the application of exponentiation times. n is called the "height" of the function, while a is called the "base," analogous to exponentiation.