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smooth number - traducción al ruso
A NUMBER ALL OF WHOSE PRIME FACTORS ARE SMALL
Powersmooth; Power smooth; Smooth (number); Smooth integer; Powersmooth number; Powersmooth numbers; Smooth numbers; 3-smooth; Humble number; Humble numbers; Friable number
smooth number
(целое) число, имеющее много делителей
smooth muscle cell
![A series of axon-like swellings, called [[varicosities]] from autonomic neurons, loosely form motor units through the smooth muscle.](https://commons.wikimedia.org/wiki/Special:FilePath/1029 Smooth Muscle Motor Units.jpg?width=200 "A series of axon-like swellings, called [[varicosities]] from autonomic neurons, loosely form motor units through the smooth muscle.")
INVOLUNTARY NON-STRIATED MUSCLE
Smooth muscles; Smooth muscle cells; Smooth muscle cell; Muscle, smooth; Myocytes, smooth muscle; Visceral muscles; Single-unit smooth muscle; Non-striated muscle; Unstriped muscle; Leiomyocyte; Single-unit; Smooth muscle fiber; Smooth muscle fibers; Smooth-muscle; Textus muscularis levis; Textus muscularis nonstriatus; Smooth Muscles; Visceral muscle; Smooth muscle tissue; Involuntary smooth muscle; Multiunit smooth muscle
медицина
гладкий миоцит
unstriped muscle
INVOLUNTARY NON-STRIATED MUSCLE
Smooth muscles; Smooth muscle cells; Smooth muscle cell; Muscle, smooth; Myocytes, smooth muscle; Visceral muscles; Single-unit smooth muscle; Non-striated muscle; Unstriped muscle; Leiomyocyte; Single-unit; Smooth muscle fiber; Smooth muscle fibers; Smooth-muscle; Textus muscularis levis; Textus muscularis nonstriatus; Smooth Muscles; Visceral muscle; Smooth muscle tissue; Involuntary smooth muscle; Multiunit smooth muscle
[анат.] гладкая мышца
Wikipedia
Smooth number
In number theory, an n-smooth (or n-friable) number is an integer whose prime factors are all less than or equal to n. For example, a 7-smooth number is a number whose every prime factor is at most 7, so 49 = 72 and 15750 = 2 × 32 × 53 × 7 are both 7-smooth, while 11 and 702 = 2 × 33 × 13 are not 7-smooth. The term seems to have been coined by Leonard Adleman. Smooth numbers are especially important in cryptography, which relies on factorization of integers. The 2-smooth numbers are just the powers of 2, while 5-smooth numbers are known as regular numbers.
