Sentence examples for isometric line from inspiring English sources

While most of the data points fall below the isometric line of Ca + Mg/Na + K (Fig. 5d) and Cl + SO4/Na + K (Fig. 5e), almost all data points clustering above the Cl + SO4 = Ca + Mg line (Fig. 5f) indicate that neither evaporate weathering nor the carbonate weathering is the dominant process in the basin.

The segment of the isometric lines is shown in Fig. 3, where (V_{S}) is the excitation source, (V_{1}) and (I_{1}) are the starting point of voltage and current, dz is the space step.

The isometric lines were used throughout all the screens as an animated piece of content and I personally feel that they hold up as a piece of data design but also as an iconic visual element for the film.

Open image in new window Fig. 5 Mean square displacement of the proton during diffusion calculated in bulk BaZrO _3) under fully relaxed, isometric tensile strain, and compressive strain conditions at 1300 K (black, red, and blue lines, respectively).

A metric space (M, d) is said to be of hyperbolic type if it is a metric space that contains a family L of metric segments (isometric images of real line bounded segments) such that (a) each two points x, y in M are endpoints of exactly one member seg[x, y] of L, and (b) if p, x, y ∈ M and m ∈ seg[x, y] satisfies d x, m) = αd x, y) for α ∈ [0, 1], then d p, m) ≤ (1 - α d p, x) + αd p, y).

Assume that for any x and y in X, there exists a unique metric segment [ x, y ], which is an isometric copy of the real line interval [ 0, d ( x, y ) ].

In this case the set [ x, y ] : = { W ( x, y, λ ) : λ ∈ [ 0, 1 ] }. is called the metric segment joining x and y (condition (iii) ensures that [ x, y ] is an isometric image of the real line interval [ 0, ρ ( x, y ) ] ).

Suppose that there exists a family Ϝ of metric segments such that any two points x, y in X are endpoints of a unique metric segment [ x, y ] ∈ Ϝ ( [ x, y ] is an isometric image of the real line interval [ 0, d ( x, y ) ] ).

Let us assume that there exists a family ℱ of metric segments such that any two points x, y in M are endpoints of a unique metric segment [ x, y ] ∈ F ( [ x, y ] is an isometric image of the real line interval [ 0, d ( x, y ) ] ).

Suppose that there exist a family (mathcal{F}) of metric segments such that any two points x, y in X are endpoints of a unique metric segment ([x,y] inmathcal{F}) (([x,y]) is an isometric image of the real line interval ([0,d x,y)])).

Suppose that there exists a family ℱ of metric segments such that any two points x, y in X are endpoints of a unique metric segment ([x,y] in{mathcal{F}}) (([x,y]) is an isometric image of the real line interval ([0,d x,y)])).