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Plane General

The input data for the model consist of the description of the lattice deformation and the choice of the slip system in the lattice-invariant shear. The model has successfully predicted the observed geometrical features of many martensitic transformations. The observed and calculated habit planes generally have high indices that result from the condition that they be macroscopically invariant. [Pg.571]

One of the strengths of the approach employed here is that we have freedom over the choice of the transition metal for the tip and also the structure of the tip employed. Usually we use Pt and W tips and represent the tip apex as a pyramid-like cluster epitaxed on a substrate that is orientated along some low Miller index crystal plane (for example, 111, 110, or 100 surface planes). Generally we find that the structure of the tip has quite a big impact on the images obtained. Sharp tips, such as those constructed on Pt 100, Pt 111 or W 100 surfaces tend to yield higher resolution images than those obtained with more blunt tips (for example the 111 surface of (bcc) W as shown in Scheme II). However,... [Pg.395]

Figure 2.8 Relationship between directions of unit vectors in a real crystal lattice (a, b, c) and its reciprocal lattice (a, b, c ). a must be perpendicular to b and c because a is perpendicular to the (100) plane. Generally, a is not parallel to a except in orthogonal systems. Figure 2.8 Relationship between directions of unit vectors in a real crystal lattice (a, b, c) and its reciprocal lattice (a, b, c ). a must be perpendicular to b and c because a is perpendicular to the (100) plane. Generally, a is not parallel to a except in orthogonal systems.
The bi-normal unit vector of a space curve bi = ti x ri/ is perpendicular to both the surface tangent vector ti and the surface normal vector ri/, such that the vectors (ti, n/, bi) form a right handed system. It is noted that the vector Hsj lies in the plane which contains the vectors n/ and bi, yet the direction of the two normal vectors in this plane generally differ by an angle 6. [Pg.376]

The only way in which to transform Minkowski space into a closed manifold is by adding a point at infinity to each coordinate axis, to produce a multiply-connected non-orientable hypersurface, known as a projective plane. General relativity should therefore ideally be formulated as a field theory in projective, and not in affine, space. [Pg.13]

Continually scan over a range of focal planes (generally the upper 10 to 15 m of the filter surface) with the fine focus control during each field count. Spend at least 5 to 15 seconds per field. [Pg.900]

Such a transformation is illustrated in Fig. 1. The sample plane is preset by the axes v and h, which, together with the normal line n, make the frame of the sample. The sample is located in a magnetic field which can be rotated in a plane nh from the direction along the normal line n up to a position parallel to the axis h in the sample plane. Generally, the field vector makes an... [Pg.111]

The most often used etchant for silicon anisotropic etching is KOH. The recipe is often mixed with isopropyl alcohol (IPA) to saturate the solution to increase the etch selectivity for (111) versus (100) planes. Generally, the etch selectivity on the (111) plane can be up to 400 times slower than on the (100) plane while using alkali hydroxide solutions as etchants for silicon anisotropic etching. In addition, the etch rate for KOH anisotropic etching... [Pg.166]

The S28-phase can be considered as a structure consisting of a periodic stacking of phason planes. Other s-phases consist of phason planes stacked with different periodicities, that is, with different amounts of hexagon rows between the phason planes. Generally, between the members of the s-phase family, we can discriminate between phases with and without phason lines as structural elements. The phases Se and fall into the first category and the phases sie, S22, and E28 into the second one. This concept can be expanded to include related monoclinic phases [31]. [Pg.129]


See other pages where Plane General is mentioned: [Pg.677]    [Pg.165]    [Pg.248]    [Pg.349]    [Pg.426]    [Pg.257]    [Pg.83]    [Pg.349]    [Pg.79]    [Pg.252]    [Pg.101]    [Pg.278]    [Pg.15]    [Pg.89]    [Pg.1072]    [Pg.243]    [Pg.45]    [Pg.324]    [Pg.189]    [Pg.165]    [Pg.27]    [Pg.82]    [Pg.194]    [Pg.199]    [Pg.340]    [Pg.549]   
See also in sourсe #XX -- [ Pg.133 ]




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