band of periodicity - перевод на русский
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  3. band of periodicity

band of periodicity - перевод на русский

THEOREM ON HOMOTOPY GROUPS
Bott periodicity; Bott element; Bott's periodicity theorem
Найдено результатов: 52743
band of periodicity      

математика

полоса периодичности

diagonal band         
BASAL FOREBRAIN STRUCTURE
Diagonal band of broca; Nucleus of diagonal band; Broca's diagonal band; Broca's Diagonal Band; Stria diagonalis; Diagonal band; Nucleus of the diagonal band
диагональные арматурные стержни (железобетонной плиты при армировании её в четырёх направлениях)
diagonal band         
BASAL FOREBRAIN STRUCTURE
Diagonal band of broca; Nucleus of diagonal band; Broca's diagonal band; Broca's Diagonal Band; Stria diagonalis; Diagonal band; Nucleus of the diagonal band

строительное дело

диагональные арматурные стержни (железобетонной плиты при армировании её в четырёх направлениях)

band theory         
  • Fig 1. [[Brillouin zone]] of a [[face-centered cubic lattice]] showing labels for special symmetry points.
  • InAs]] generated with tight binding model. Note that Si and Ge are indirect band gap materials, while GaAs and InAs are direct.
  • Animation of band formation and how electrons fill them in a metal and an insulator
  • A hypothetical example of a large number of carbon atoms being brought together to form a diamond crystal, demonstrating formation of the electronic band structure. The right graph shows the energy levels as a function of the spacing between atoms. When far apart ''(right side of graph)'' all the atoms have discrete valence orbitals ''p'' and ''s'' with the same energies. However, when the atoms come closer ''(left side)'', their electron orbitals begin to spatially overlap. The orbitals hybridize, and each atomic level splits into ''N'' levels with different energies, where ''N'' is the number of atoms. Since ''N'' is a very large number in a macroscopic sized crystal, the adjacent levels are energetically close together, effectively forming a continuous energy band. At the actual diamond crystal cell size (denoted by ''a''), two bands are formed, called the valence and conduction bands, separated by a 5.5 eV band gap. Decreasing the inter-atomic spacing even more (e.g., under a high pressure) further modifies the band structure.
DESCRIBES THE RANGE OF ENERGIES THAT AN ELECTRON WITHIN THE SOLID MAY HAVE AND RANGES OF ENERGY THAT IT MAY NOT HAVE
Band structure; Band theory; Energy band; Electron band; Band theory of solids; Energy bands; Theory of electrons in solids; Band structures; Band-structure

физика

зонная теория

band theory of solids         
  • Fig 1. [[Brillouin zone]] of a [[face-centered cubic lattice]] showing labels for special symmetry points.
  • InAs]] generated with tight binding model. Note that Si and Ge are indirect band gap materials, while GaAs and InAs are direct.
  • Animation of band formation and how electrons fill them in a metal and an insulator
  • A hypothetical example of a large number of carbon atoms being brought together to form a diamond crystal, demonstrating formation of the electronic band structure. The right graph shows the energy levels as a function of the spacing between atoms. When far apart ''(right side of graph)'' all the atoms have discrete valence orbitals ''p'' and ''s'' with the same energies. However, when the atoms come closer ''(left side)'', their electron orbitals begin to spatially overlap. The orbitals hybridize, and each atomic level splits into ''N'' levels with different energies, where ''N'' is the number of atoms. Since ''N'' is a very large number in a macroscopic sized crystal, the adjacent levels are energetically close together, effectively forming a continuous energy band. At the actual diamond crystal cell size (denoted by ''a''), two bands are formed, called the valence and conduction bands, separated by a 5.5 eV band gap. Decreasing the inter-atomic spacing even more (e.g., under a high pressure) further modifies the band structure.
DESCRIBES THE RANGE OF ENERGIES THAT AN ELECTRON WITHIN THE SOLID MAY HAVE AND RANGES OF ENERGY THAT IT MAY NOT HAVE
Band structure; Band theory; Energy band; Electron band; Band theory of solids; Energy bands; Theory of electrons in solids; Band structures; Band-structure

физика

зонная теория твердых тел

band theory of solids         
  • Fig 1. [[Brillouin zone]] of a [[face-centered cubic lattice]] showing labels for special symmetry points.
  • InAs]] generated with tight binding model. Note that Si and Ge are indirect band gap materials, while GaAs and InAs are direct.
  • Animation of band formation and how electrons fill them in a metal and an insulator
  • A hypothetical example of a large number of carbon atoms being brought together to form a diamond crystal, demonstrating formation of the electronic band structure. The right graph shows the energy levels as a function of the spacing between atoms. When far apart ''(right side of graph)'' all the atoms have discrete valence orbitals ''p'' and ''s'' with the same energies. However, when the atoms come closer ''(left side)'', their electron orbitals begin to spatially overlap. The orbitals hybridize, and each atomic level splits into ''N'' levels with different energies, where ''N'' is the number of atoms. Since ''N'' is a very large number in a macroscopic sized crystal, the adjacent levels are energetically close together, effectively forming a continuous energy band. At the actual diamond crystal cell size (denoted by ''a''), two bands are formed, called the valence and conduction bands, separated by a 5.5 eV band gap. Decreasing the inter-atomic spacing even more (e.g., under a high pressure) further modifies the band structure.
DESCRIBES THE RANGE OF ENERGIES THAT AN ELECTRON WITHIN THE SOLID MAY HAVE AND RANGES OF ENERGY THAT IT MAY NOT HAVE
Band structure; Band theory; Energy band; Electron band; Band theory of solids; Energy bands; Theory of electrons in solids; Band structures; Band-structure
зонная теория твердых тел
energy band         
  • Fig 1. [[Brillouin zone]] of a [[face-centered cubic lattice]] showing labels for special symmetry points.
  • InAs]] generated with tight binding model. Note that Si and Ge are indirect band gap materials, while GaAs and InAs are direct.
  • Animation of band formation and how electrons fill them in a metal and an insulator
  • A hypothetical example of a large number of carbon atoms being brought together to form a diamond crystal, demonstrating formation of the electronic band structure. The right graph shows the energy levels as a function of the spacing between atoms. When far apart ''(right side of graph)'' all the atoms have discrete valence orbitals ''p'' and ''s'' with the same energies. However, when the atoms come closer ''(left side)'', their electron orbitals begin to spatially overlap. The orbitals hybridize, and each atomic level splits into ''N'' levels with different energies, where ''N'' is the number of atoms. Since ''N'' is a very large number in a macroscopic sized crystal, the adjacent levels are energetically close together, effectively forming a continuous energy band. At the actual diamond crystal cell size (denoted by ''a''), two bands are formed, called the valence and conduction bands, separated by a 5.5 eV band gap. Decreasing the inter-atomic spacing even more (e.g., under a high pressure) further modifies the band structure.
DESCRIBES THE RANGE OF ENERGIES THAT AN ELECTRON WITHIN THE SOLID MAY HAVE AND RANGES OF ENERGY THAT IT MAY NOT HAVE
Band structure; Band theory; Energy band; Electron band; Band theory of solids; Energy bands; Theory of electrons in solids; Band structures; Band-structure

физика

энергетическая зона (полоса, объединяющая несколько энергетических уровней)

rubber band         
  • A rubber band ball made from over 3,000 individual rubber bands.
  • Latex rubber elastrator rings and pliers
  • British cave diving style sidemount harness showing snoopy loops used to stow hoses against the cylinders
  • Milton's former world record size ball
  • Ranger bands made from moped inner tube
  • ≈10 Royal Mail rubber bands, on a letter size guide.
  • Measuring a rubber band
SHORT CIRCULAR ELASTIC LENGTH OF RUBBER AND LATEX, COMMONLY USED TO HOLD OBJECTS TOGETHER
Elastic band; Gum band; Binder band; Elastic bands; Rubber band ball; Rubber band balls; Rubber Band; Rubber-band; Gumband; Lacky ball; Snoopy loop; User:Gtarhero; Rubberband ball; Rubber bands; Elastic band ball; Rubberband motor; Rubber motor; Rubber band motor; Lacky bands; Lacky band; Ranger band; Laggy band; Lacka band; Lackey band; Binder (rubber band); Rubber band specifications; Rubberband

[rʌbə'bænd]

общая лексика

аптечная резинка

резиновое кольцо для скрепления бумаг и т. п.

резиновая лента

rubber band         
  • A rubber band ball made from over 3,000 individual rubber bands.
  • Latex rubber elastrator rings and pliers
  • British cave diving style sidemount harness showing snoopy loops used to stow hoses against the cylinders
  • Milton's former world record size ball
  • Ranger bands made from moped inner tube
  • ≈10 Royal Mail rubber bands, on a letter size guide.
  • Measuring a rubber band
SHORT CIRCULAR ELASTIC LENGTH OF RUBBER AND LATEX, COMMONLY USED TO HOLD OBJECTS TOGETHER
Elastic band; Gum band; Binder band; Elastic bands; Rubber band ball; Rubber band balls; Rubber Band; Rubber-band; Gumband; Lacky ball; Snoopy loop; User:Gtarhero; Rubberband ball; Rubber bands; Elastic band ball; Rubberband motor; Rubber motor; Rubber band motor; Lacky bands; Lacky band; Ranger band; Laggy band; Lacka band; Lackey band; Binder (rubber band); Rubber band specifications; Rubberband
(круглая) резинка (аптечная, канцелярская и т. п.)
wind band         
  • oclc=67345796}}</ref>
  • A high school concert band—BHS Band in performance, 2013
  • The United States Army Band]]
PERFORMING ENSEMBLE CONSISTING OF SEVERAL MEMBERS OF THE WOODWIND, BRASS, AND PERCUSSION FAMILIES OF INSTRUMENTS
Wind or concert band; Wind band; Wind symphony; Symphonic band; Wind ensemble; Concert Band; Wind Ensemble; Wind ensembles; Concert Bands; History of wind band; History of Wind Band; St Peters Lutheran College Symphonic Winds; Symphonic Band; Symphonic Winds; Wind Symphony; Banda Sinfónica; Wind orchestra; Musikkorps; Wind bands; Banda Sinfonica

['windbænd]

общая лексика

духовой оркестр

Определение

Барто

Агния Львовна [р. 4(17).2.1906, Москва], русская советская поэтесса. Начала печататься в 1925. Пишет для детей - о жизни советской школы, семьи, пионерах. Автор сборников стихов: "Братишки" (1928), "Мальчик наоборот" (1934), "Игрушки" (1936), "Снегирь" (1939), "Стихи детям" (1949; Государственная премия СССР, 1950), "Я расту" (1968) и др., сценариев кинофильмов "Подкидыш" (1939), "Слон и верёвочка" (1946), "Алеша Птицын вырабатывает характер" (1958) и др. Стихи Б., отмеченные мягким юмором, ясностью языка, завоевали большую популярность у юных читателей и у взрослых; они переведены на языки народов СССР и многие иностранные языки. В прозаических книгах для взрослых "Найти человека" (1969) автор рассказывает о своих поисках семей детей, потерявшихся во время Великой Отечественной войны. Награждена 3 орденами, а также медалями.

Соч.: Стихи детям, т. 1-2, М., 1966. Лит.: Дмитриева В., Агния Барто, М.-Л., 1953; Соловьев Б., Агния Барто, М., 1967.

Е. А. Таратута.

А. Л. Барто.
Показать больше определений

Википедия

Bott periodicity theorem

In mathematics, the Bott periodicity theorem describes a periodicity in the homotopy groups of classical groups, discovered by Raoul Bott (1957, 1959), which proved to be of foundational significance for much further research, in particular in K-theory of stable complex vector bundles, as well as the stable homotopy groups of spheres. Bott periodicity can be formulated in numerous ways, with the periodicity in question always appearing as a period-2 phenomenon, with respect to dimension, for the theory associated to the unitary group. See for example topological K-theory.

There are corresponding period-8 phenomena for the matching theories, (real) KO-theory and (quaternionic) KSp-theory, associated to the real orthogonal group and the quaternionic symplectic group, respectively. The J-homomorphism is a homomorphism from the homotopy groups of orthogonal groups to stable homotopy groups of spheres, which causes the period 8 Bott periodicity to be visible in the stable homotopy groups of spheres.

https://en.wikipedia.org/wiki/Bott periodicity theorem
Как переводится band of periodicity на Русский язык
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