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COCOMPACT EMBEDDING

  • Cocompact embedding
  • considered in the context of Sobolev spaces. The term cocompact embedding is inspired by the notion of cocompact topological space. Let G {\displaystyle G} be

    Cocompact embedding

    Cocompact_embedding

  • Cocompact
  • Topics referred to by the same term

    up cocompact in Wiktionary, the free dictionary. Cocompact may refer to: Cocompact group action Cocompact Coxeter group Cocompact embedding Cocompact lattice

    Cocompact

    Cocompact

  • Compact embedding
  • Feature of certain mathematical spaces

    compact embedding is usually about Banach spaces of functions. Several of the Sobolev embedding theorems are compact embedding theorems. When an embedding is

    Compact embedding

    Compact_embedding

  • Discrete group
  • Type of topological group

    Euclidean plane. Wallpaper groups are cocompact, but Frieze groups are not. A crystallographic group usually means a cocompact, discrete subgroup of the isometries

    Discrete group

    Discrete group

    Discrete_group

  • Arithmetic hyperbolic 3-manifold
  • groups. They are not cocompact, and any arithmetic Kleinian group which is not commensurable to a conjugate of a Bianchi group is cocompact. If A {\displaystyle

    Arithmetic hyperbolic 3-manifold

    Arithmetic_hyperbolic_3-manifold

  • Flat manifold
  • Manifold that "locally looks like" Euclidean space

    According to Kuiper's formulation of the Nash embedding theorem, there is a C 1 {\displaystyle C^{1}} embedding S 1 × S 1 → R 3 {\displaystyle S^{1}\times

    Flat manifold

    Flat_manifold

  • Sobolev space
  • Vector space of functions in mathematics

    that are not compact often have a related, but weaker, property of cocompactness. Sobolev mapping Souček space Besov space Triebel–Lizorkin space Evans

    Sobolev space

    Sobolev_space

  • James W. Cannon
  • American mathematician

    plane, admits an embedding into the universal cover of M, which is the hyperbolic 3-space. Cannon and Thurston proved that this embedding extends to a continuous

    James W. Cannon

    James_W._Cannon

  • Adele ring
  • Concept in number theory

    {A} _{L}.\end{aligned}}} Theorem. K {\displaystyle K} is discrete and cocompact in A K . {\displaystyle \mathbb {A} _{K}.} In particular, K {\displaystyle

    Adele ring

    Adele_ring

  • Arithmetic Fuchsian group
  • A} to be split at exactly one real embedding one asks for F {\displaystyle F} to have exactly one complex embedding up to complex conjugacy, at which A

    Arithmetic Fuchsian group

    Arithmetic_Fuchsian_group

  • Dessin d'enfant
  • Graph drawing used to study Riemann surfaces

    must be bipartite. The faces of the embedding are required to be topological disks. The surface and the embedding may be described combinatorially using

    Dessin d'enfant

    Dessin_d'enfant

  • Arithmetic group
  • Type of group in group theory

    The theorem is more precise: it says that the arithmetic lattice is cocompact if and only if the "form" of G {\displaystyle G} used to define it (i

    Arithmetic group

    Arithmetic group

    Arithmetic_group

  • Klein quartic
  • Compact Riemann surface of genus 3

    especially the one that is a quotient of the hyperbolic plane H2 by a certain cocompact group G that acts freely on H2 by isometries. This gives the Klein quartic

    Klein quartic

    Klein quartic

    Klein_quartic

  • Maass wave form
  • Complex-valued smooth functions of the upper half plane (harmonic analysis topic)

    compact, the spectral problem simplifies. This is because a discrete cocompact subgroup has no cusps. Here all of the space L 2 ( Γ ∖ H , k ) {\displaystyle

    Maass wave form

    Maass_wave_form

  • Poisson boundary
  • Mathematical measure space associated to a random walk

    François (1994). "The Poisson boundary for rank one manifolds and their cocompact lattices". Forum Math. Vol. 6, no. 3. pp. 301–313. MR 1269841. Furstenberg

    Poisson boundary

    Poisson_boundary

  • Cannon–Thurston map
  • such hyperbolic extensions of H are described by the theory of "convex cocompact" subgroups of the mapping class group Mod(S). Every subgroup Γ ≤ Mod(S)

    Cannon–Thurston map

    Cannon–Thurston_map

  • Binary tiling
  • Tiling of the hyperbolic plane

    by a symmetry of the tiling. More technically, no binary tiling has a cocompact symmetry group. As a tile all of whose tilings are not fully periodic

    Binary tiling

    Binary tiling

    Binary_tiling

  • Acylindrically hyperbolic group
  • finitely generated group acting isometrically properly discontinuously and cocompactly on a geodetically complete CAT(0) cubical complex X, then either X splits

    Acylindrically hyperbolic group

    Acylindrically_hyperbolic_group

  • Kazhdan's property (T)
  • Mathematics term

    states that if a discrete group Γ acts properly discontinuously and cocompactly on a contractible 2-dimensional simplicial complex with the same graph

    Kazhdan's property (T)

    Kazhdan's_property_(T)

  • Idele group
  • Concept in number theory

    v\neq v_{0}} . Theorem. K × {\displaystyle K^{\times }} is discrete and cocompact in I K 1 {\displaystyle I_{K}^{1}} . Proof. Since K × {\displaystyle K^{\times

    Idele group

    Idele_group

  • Translation surface
  • R ) {\displaystyle \mathrm {PSL} _{2}(\mathbb {R} )} ; They are never cocompact. Veech groups can be either finitely generated or not. A Veech surface

    Translation surface

    Translation_surface

  • Group action
  • Transformations induced by a mathematical group

    {\displaystyle G} on a locally compact space X {\displaystyle X} is called cocompact if there exists a compact subset A ⊂ X {\displaystyle A\subset X} such

    Group action

    Group action

    Group_action

  • Hyperbolic 3-manifold
  • Manifold of dimension 3 equipped with a hyperbolic metric

    quotient of a closed, convex subset of hyperbolic space by a group acting cocompactly on this subset. This is the larger class of hyperbolic 3-manifolds for

    Hyperbolic 3-manifold

    Hyperbolic_3-manifold

  • Dehn function
  • Group theory function

    of the manifold. If G is a group acting properly discontinuously and cocompactly by isometries on a CAT(0) space, then G satisfies a quadratic isoperimetric

    Dehn function

    Dehn_function

  • Beltrami equation
  • Partial differential equation

    homeomorphic to a fixed quotient of the upper half plane H by a discrete cocompact subgroup Γ of PSL(2,R). Γ can be identified with the fundamental group

    Beltrami equation

    Beltrami_equation

  • Artin–Tits group
  • Family of infinite discrete groups

    and Bert Wiest). Every right-angled Artin–Tits group acts freely and cocompactly on a finite-dimensional CAT(0) cube complex, its "Salvetti complex".

    Artin–Tits group

    Artin–Tits_group

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  • Sandhi
  • Girl/Female

    Hindu, Indian, Marathi, Tamil

    Sandhi

    Compact; Promise

    Sandhi

  • Sanhanan
  • Boy/Male

    Hindu, Indian

    Sanhanan

    Compact; Firm; Solid

    Sanhanan

  • Brihat
  • Boy/Male

    Hindu

    Brihat

    Compact, Massive, Widespread, Great, Large, Mighty, Powerful, Bright, Clear, Name of Vishnu

    Brihat

  • Bradford
  • Surname or Lastname

    English

    Bradford

    English : habitational name from any of the many places, large and small, called Bradford; in particular the city in West Yorkshire, which originally rose to prosperity as a wool town. There are others in Derbyshire, Devon, Dorset, Greater Manchester, Norfolk, Somerset, and elsewhere. They are all named with Old English brād ‘broad’ + ford ‘ford’.This name was brought independently to North American by many different bearers from the 17th century onward. William Bradford (1590–1657), born in Austerfield in South Yorkshire, England, the son of a yeoman farmer, was among the Pilgrim Fathers who emigrated to America on the Mayflower in 1620. He was a signer of the Mayflower Compact and in 1621 he was elected governor of Plymouth colony, being re-elected thirty times.

    Bradford

  • Nivat
  • Boy/Male

    Hindu, Indian

    Nivat

    Compact; Safe; Secure

    Nivat

  • Brihat | ப்ரீஹத
  • Boy/Male

    Tamil

    Brihat | ப்ரீஹத

    Compact, Massive, Widespread, Great, Large, Mighty, Powerful, Bright, Clear, Name of Vishnu

    Brihat | ப்ரீஹத

  • Alling
  • Surname or Lastname

    English

    Alling

    English : variant of Allen.German : habitational name from either of two places called Alling, one in Bavaria and one in Austria.Danish : habitational name from any of several places called Alling. The etymology of the place name is uncertain; it may be a derivative of al ‘alder’.Roger Alling signed the New Haven, CT, Compact in 1639.

    Alling

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Online names & meanings

  • Hatsie
  • Girl/Female

    German

    Hatsie

    Ruler of the Home or Estate

  • Aldous
  • Surname or Lastname

    English (chiefly East Anglia)

    Aldous

    English (chiefly East Anglia) : from the Middle English female personal name Aldus, a pet form of any of the numerous Old English personal names formed with a first element (e)ald ‘old’.Nathan Aldis (originally Aldus) came from eastern England to Dedham, MA, in 1638.

  • Sarasabharathi
  • Girl/Female

    Hindu, Indian, Traditional

    Sarasabharathi

    Surrendered

  • Syamantaka
  • Boy/Male

    Hindu, Indian

    Syamantaka

    Destroyer of Dangers

  • Faadilah
  • Girl/Female

    Arabic, Muslim

    Faadilah

    Accomplished; Virtuous; A Female Scholar

  • Mariya
  • Girl/Female

    Arabic, Indian, Muslim, Tamil

    Mariya

    Mother of Jesus Christ; Beloved; Purity

  • Sriya
  • Boy/Male

    Hindu, Indian

    Sriya

    Goddess Lakshmi

  • Maolia
  • Girl/Female

    Indian

    Maolia

    The Indepent One; Understanding

  • Yunis
  • Boy/Male

    Afghan, Arabic, Muslim

    Yunis

    Farsi for Johah

  • Preethish | ப்ரீதிஷ
  • Boy/Male

    Tamil

    Preethish | ப்ரீதிஷ

    God of Love, Lord of the world

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Other words and meanings similar to

COCOMPACT EMBEDDING

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COCOMPACT EMBEDDING

  • Compacting
  • p. pr. & vb. n.

    of Compact

  • Compactedly
  • adv.

    In a compact manner.

  • Compact
  • p. p. & a

    Brief; close; pithy; not diffuse; not verbose; as, a compact discourse.

  • Match
  • v.

    An agreement, compact, etc.

  • Compact
  • v. t.

    To thrust, drive, or press closely together; to join firmly; to consolidate; to make close; -- as the parts which compose a body.

  • Compact
  • p. p. & a

    Joined or held together; leagued; confederated.

  • Compaction
  • n.

    The act of making compact, or the state of being compact.

  • Serried
  • a.

    Crowded; compact; dense; pressed together.

  • Condense
  • a.

    Condensed; compact; dense.

  • Semicompact
  • a.

    Half compact; imperfectly indurated.

  • Congregate
  • a.

    Collected; compact; close.

  • Compact
  • n.

    An agreement between parties; a covenant or contract.

  • Compacted
  • imp. & p. p.

    of Compact

  • Incompact
  • a.

    Alt. of Incompacted

  • Compact
  • p. p. & a

    Composed or made; -- with of.

  • Compact
  • p. p. & a

    Closely or firmly united, as the particles of solid bodies; firm; close; solid; dense.

  • Spiss
  • a.

    Thick; crowded; compact; dense.

  • Hardy
  • a.

    Strong; firm; compact.

  • Recompact
  • v. t.

    To compact or join anew.

  • Compact
  • v. t.

    To unite or connect firmly, as in a system.