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Point coordinates

The first step in applying FEA is the construction of a model that breaks a component into simple standardized shapes or (usual term) elements located in space by a common coordinate grid system. The coordinate points of the element corners, or nodes, are the locations in the model where output data are provided. In some cases, special elements can also be used that provide additional nodes along their length or sides. Nodal stiffness properties are identified, arranged into matrices, and loaded into a computer where they are processed with certain applied loads and boundary conditions to calculate displacements and strains imposed by the loads (Appendix A PLASTICS DESIGN TOOLBOX). [Pg.128]

Note that the particular choice of the vertical coordinate pointing upward makes the sign of the advective term 6 positive since the settling velocity vs was chosen as a positive number in spite the fact that it is directed in the negative z-direction. [Pg.1088]

Any homogeneously distorted two-dimensional coordination scheme should be based upon the distance correlation statistics between next neighbors at least. In the case of a two-dimensional lattice construction, this distance correlation principle has been used by Hosemann and coworkers [13] to generate micro-paracrystals of finite size with the help of a computer. The construction procedure (known as spiral-paracrystal ) terminates if a coordination point cannot be assigned to a lattice point. [Pg.66]

The construction scheme we present in our work does not require a lattice at all. Due to the fact that the distance correlation between three coordination points is considered, the algorithm generates new coordination points in a unique manner. Any correlation of these coordination points to a lattice is disregarded as the generation procedure runs continuously. [Pg.67]

A disc is inserted at the new coordination point If there is an overlap with other discs, the new position is rejected completely, otherwise it is accepted. [Pg.67]

To continue, a new pair of discs is chosen serving as a base for the construction of further coordination points (Fig. 5c, base pair 1-3 for example). [Pg.67]

Fig. 5a. Initial setting of two discs at distance . b. Determination of new disc coordination points by the method of circle intersection, c. Transition to a new base pair... Fig. 5a. Initial setting of two discs at distance <r>. b. Determination of new disc coordination points by the method of circle intersection, c. Transition to a new base pair...
Fig. 49 Spin-Hamiltonian projection (level-6) of magnetic parameters on tetragonal distortion of high-spin Re(IV) complexes for F4 between 4000-18 000 cnr1. Manifold coordinate points refer to different IODij. Note this is a two-dimensional projection of the previous figure... Fig. 49 Spin-Hamiltonian projection (level-6) of magnetic parameters on tetragonal distortion of high-spin Re(IV) complexes for F4 between 4000-18 000 cnr1. Manifold coordinate points refer to different IODij. Note this is a two-dimensional projection of the previous figure...
Coordinate geometry is a form of geometrical operations in relation to a coordinate plane. A coordinate plane is a grid of square boxes divided into four quadrants by both a horizontal (x) and vertical (y) axis. These two axes intersect at one coordinate point—(0,0)—the origin. A coordinate pair, also called an ordered pair, is a specific point on the coordinate plane with the first number representing the horizontal placement and second number representing the vertical. Coordinate points are given in the form of (x,y). [Pg.199]

NOTE If you know the slope and at least one point on a line, you can find the coordinate point of other points on the line. Simply move the required units determined by the slope. In the example above, from (8,9), given the slope -, move up seven units and to the right five units. Another point on the line, thus, is (13,16). [Pg.203]

A coordinate plane is a grid divided into four quadrants by both a horizontal x-axis and a vertical y-axis. Coordinate points can be located on the grid using ordered pairs. Ordered pairs are given in the form of (x,y). The x represents the location of the point on the horizontal x-axis, and they represents the location of the point on the vertical y-axis. The x-axis and y-axis intersect at the origin, which is coordinate point (0,0). [Pg.137]

If you know the slope of a line and one point on the line, you can determine other coordinate points on the line. Because slope tells you the ratio of i rizcmtd change > y°u can simply move from the coordinate point you know the required number of units determined by the slope. [Pg.145]

The amine, by blocking one coordination point, prevents two-point coordination of the butadiene in the cis configuration, and monomer enters with only one double bond coordinated to the cobalt atom. It is presumed that in the active intermediate an organic group is in the bridge of the complex (II) (16), and we would represent the polymerization as indicated by III. [Pg.61]

Left detail of Mg coordination notice that the metal is slightly out of the plane of the porphin ring. Right plan view of Mg within the porphin ligand. A histidine residue from an associated protein forms the fifth coordination point to the Mg atom. [Pg.70]

Figure 28. Experimental design (A) spinning distance 7 cm and (B) spinning distance 5 cm. The values at the coordinate points show the mean fiber diameter (nm) of 100 measurements and coded values are shown in the brackets (electric field and concentration). NF no fiber formation [78]. Figure 28. Experimental design (A) spinning distance 7 cm and (B) spinning distance 5 cm. The values at the coordinate points show the mean fiber diameter (nm) of 100 measurements and coded values are shown in the brackets (electric field and concentration). NF no fiber formation [78].
Several graphical curve-fitting techniques have been developed (see Padday [53] for details) that can be used in conjunction with the numerical integration of the Laplace equation by Bashforth and Adams (and by subsequent workers) to determine d and to obtain y v. Smolders [54,55] used a number of coordinate points of the profile of the drop for curve fitting. If the surface tension of the liquid is known and if 0 > 90, a perturbation solution of the Laplace equation derived by Ehrlich [56] can be used to determine the contact angle, provided the drop is not far from spherical. Input data are the maximum radius of the drop and the radius at the plane of contact of the drop with the solid surface. The accuracy of this calculation does not depend critically on the accuracy of the interfacial tension. [Pg.51]

A positron is defined as a set of symmetrically equivalent coordinate points. Within the unit cell, atoms or molecules may be located at general positions that do not lie on any symmetry element or at special positions. If they do lie either on a symmetry... [Pg.21]

N-CH2-CH2-N(CH2-COO-)2] that has six possible coordinating points resulting from its two nitrogens and four of its oxygens. [Pg.45]

To obtain the statistical properties of a chain, we consider a chain OP (Fig. 1.11) with a coordinate axis system established at one end. Let r be the end-to-end vector of the macromolecule whose origin coincides with that of the coordinates and whose tip corresponds to the coordinate point (x, y, z). [Pg.20]

Because the six components of the strain tensor are functions of three displacements i, they cannot all be independent, for then different portions of the material would share the same coordinate points or there would be voids (gaps), thus violating the continuity of the material. Strictly speaking, the three-dimensional problem is equivalent to determining the compatibility of six equations with three unknown variables (4). [Pg.151]

Individual orbits, as sets of coordinate points, which are decorations of the lattice points by the basis elements of structure are listed using Wyckoff numbers for individual unit cells or conveniently grouped sets of unit cells in the International Tables for Crystallography published. Two examples of these listings are reproduced in Tables 2.3 and 2.4. [Pg.59]

The decision for a recall can be made in discussion with the regional pharmaceutical Inspectorate. All recalls have to be notified to this Inspectorate and to the central coordination point of the Chief Inspectorate for Pharmacy and Medical Technology (telephone +(31)703406325). The Chief Inspectorate will investigate whether the recall has to be extended to other products. The contents of the letter and the area of distribution have to be determined with the Inspectorate. [Pg.382]

From a coordination point of view, Complex 75 and the related ruthenium complex [(ij6-p-cymene)Ru(pz)2(Hpz)], 76 (7), are comparable to protonated polypyrazolylborates RB(pz)2(pzH) (R = H or pz) (12). The formal similarity between the tris(pyrazolyl)borate anion and the deprotonated form of the iridium complex 75 suggested the preparation of heterodinuclear complexes by using 75 as a building block. Thus, heterodinuclear (n-pz)2 complexes of the formula [(C5Me5)(pz)Ir(/i-pz)2M(PPh3)] (M = Cu, 77 Ag, 78 Au, 79) were obtained (96). [Pg.176]


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See also in sourсe #XX -- [ Pg.64 , Pg.65 ]




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Bifurcation point, reaction coordinate

Coordination points

Coordination points

Cross-point coordinates

Crystallographic point coordinates

Dendrons, coordinating focal point

Point five-coordinate complexes

Point seven-coordinate complexes

Polymer solutions coordinates of the demixtion critical point

Quadrature point coordinates

Saddle point coordinate-rotation

Saddle point coordinates

Saddle point coordinates hydrogen bonds

Saddle point coordinates method

Saddle points coordinate selection

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