Normalized vector space   (translated from French)
Normalized vector space Concept ofnormalized vector space, very useful in analyse functional , was ... Hilbert and Stefan Banach. Synopsis Definition One normalized vector space is the data of one ...
http://fr.wikipedia.org/wiki/Espace_vectoriel_normé - 3k - Cached (French) - Wikipedia (French) - Similar pages

Vector   (translated from French)
Vector This article relates to it vector as mathematical term For the other significances ... word, to see the page of homonymy Vector (homonymy) With two Euclide points only made ... information to a couple of points the vector was obtained. At the origin, one vector is an object of Euclidean geometry. ...
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Unit vector
Unit vector In mathematics, a unit vector in a normed vector space is a vector (often a spatial vector) whose length is 1. A unit ...
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Unitary vector   (translated from Portuguese)
Unitary vector In matemática , one unitary vector in one normalized vectorial space he is one vetor (more comumente a space vector) whose length is 1. A unitary vector is many times denoted with one " ...
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Unit vector   (translated from French)
Unit vector In one espace vectorial normalized , one unit vector is vector of which norme is equal to 1. This type of vector is used to characterize the direction ...
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Vector space retrieval   (translated from German)
Vector space retrieval That Vector space retrieval (English: Vector space Model (VSM)) is a procedure of ... distance between the Queryvektor and the document vector is used. The first step exists in the structure of a document vector area and the document Indexierung , with ...
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Foucault Pendulum Vector Diagrams
Foucault Pendulum Vector Diagrams Information is provided in this article ... the pendulum as viewed from above and normalized to a standard orientation. The smaller arrows ... depict the magnitude of the relative velocity vector for the point on the Earth's ... the same. $\backslash begin\{matrix\}\; \backslash frac\{velocity\; \backslash ;$vector \;at \;a \;given \;latitude} {velocity \;vector \;at \;equator} \end{matrix} = $\backslash \; ...$
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Glossary of mathematical attributes   (translated from German)
... algebra is called Endomorphismus g one k- Vector space W adjungiert to a endomorphismus f ... gw>. In the case of finite-dimensional vector spaces corresponds adjoints to the endomorphismus those ... see also affine illustration . affiner area is " Vector space without origin ", D.h. with to ... points each $A,B$ a vector $\backslash overrightarrow\{AB\}$ gives, so that the shift around this vector $A$ on $B$
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Algebraic structure   (translated from French)
... symmetrizing this law, one leads to one vector space, that associated space closely connected. Besides ... those of the external law of a vector space. Algebras Structures having two internal laws ... a commutative body) : a module or a vector space provided in more than one bilinear ... RTID and RTIG) of this law. topological vector spaces another important case constitutes. groups of ... are the most traditional example. espaces vectorial normalized are vector spaces provide with one ...
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Quaternion   (translated from French)
... and the three elements remaining forming a "vector", or "imaginary pure". It could thus define ... J + d\cdot k\, ] is the vector of H (or its vectorial part). This ... to some extent had just introduced it vector product and it produit scalar of the ... it is said that the quaternion is normalized or that it acts of one unit ... reality a\, and of the vector \vec V of \ ...
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