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1 короткая форма
Programming: lambda form (записи функции) -
2 Отсутствие артиклей в выражениях, используемых после with, without, in, as и at для уточнения свойств основного существительного
We shall be concerned with real $n$-spaceThis program package can be installed without much difficultyThen $D$ becomes a locally convex space with dual space $D'$The set of points with distance 1 from $K$The set of all functions with compact supportThe compact set of all points at distance 1 from $K$An algebra with unit $e$An operator with domain $H^2$A solution with vanishing Cauchy dataA cube with sides parallel to the axes of coordinatesA domain with smooth boundaryAn equation with constant coefficientsA function with compact supportRandom variables with zero expectation (zero mean)Any random variable can be taken as coordinate variable on $X$Here $t$ is interpreted as area and volumeWe show that $G$ is a group with composition as group operationIt is assumed that the matrix $A$ is given in diagonal (triangular, upper (lower) triangular, Hessenberg) formThen $A$ is deformed into $B$ by pushing it at constant speed along the integral curves of $X$$G$ is now viewed as a set, without group structureThe (a) function in coordinate representationThe idea of a vector in real $n$-dimensional spaceThe point $x$ with coordinates $(1,1)$A solution in explicit (implicit, coordinate) formОднако: let $B$ be a Banach space with a weak sympletic form $w$Однако: (the) two random variables with a common distributionОднако: this representation of $A$ is well defined as the integral of $f$ over the domain $D$Then the matrix $A$ has the simple eigenvalue $lambda=1$ with eigenvectors $x=(1,0)$ and $y=(1,-100)$Русско-английский словарь по прикладной математике и механике > Отсутствие артиклей в выражениях, используемых после with, without, in, as и at для уточнения свойств основного существительного
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