exterior$26902$ - tradução para árabe
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exterior$26902$ - tradução para árabe

IN DIFFERENTIAL GEOMETRY, A DIFFERENTIAL OPERATION DEFINED IN DIFFERENTIAL FORMS THAT INCREASES THE FORM DEGREE BY 1
Exterior differentiation; Invariant formula for exterior derivative

exterior      
n. مظهر ( خارجي ), الخارج, مظهر خارجى, مشهد خارجى, العضلة الباسطة, المظهر الخارجي
EXTERIOR         
  • <math>a</math> is an interior point of <math>M</math> because there is an ε-neighbourhood of a which is a subset of <math>M.</math>
GIVEN A SUBSET S OF A TOPOLOGICAL SPACE X, THE BIGGEST SET OF POINTS IN S NOT PART OF THE BOUNDARY OF S
Topological interior; Exterior (topology); Interior point; Interior points; Inner point (mathematics); Inner point; Interior point of a set; Open kernel; Exterior; Interior of a set; Interior (mathematics); Exterior point

ألاسم

مَظْهَرٌ ( خارِجِيّ )

الصفة

بَرَّانِيّ ; سَطْحِيّ

exterior         
  • <math>a</math> is an interior point of <math>M</math> because there is an ε-neighbourhood of a which is a subset of <math>M.</math>
GIVEN A SUBSET S OF A TOPOLOGICAL SPACE X, THE BIGGEST SET OF POINTS IN S NOT PART OF THE BOUNDARY OF S
Topological interior; Exterior (topology); Interior point; Interior points; Inner point (mathematics); Inner point; Interior point of a set; Open kernel; Exterior; Interior of a set; Interior (mathematics); Exterior point
صِفَة : خارجيّ
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اسْم : الخارج

Definição

Exterior Gateway Protocol
(EGP) A protocol which distributes routing information to the routers which connect autonomous systems. The term "gateway" is historical, and "router" is currently the preferred term. There is also a routing protocol called EGP defined in STD 18, RFC 904. See also {Border Gateway Protocol}, Interior Gateway Protocol.

Wikipédia

Exterior derivative

On a differentiable manifold, the exterior derivative extends the concept of the differential of a function to differential forms of higher degree. The exterior derivative was first described in its current form by Élie Cartan in 1899. The resulting calculus, known as exterior calculus, allows for a natural, metric-independent generalization of Stokes' theorem, Gauss's theorem, and Green's theorem from vector calculus.

If a differential k-form is thought of as measuring the flux through an infinitesimal k-parallelotope at each point of the manifold, then its exterior derivative can be thought of as measuring the net flux through the boundary of a (k + 1)-parallelotope at each point.