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Satisfying self

In contrast to the broader selection of wishes in The Book of Wishes, my list and Goddard s are all achievable. If you make your own list, remember that all the wishes on your list are important. Like Goddard and me, you will become a happier person by accomplishing your goals. Our world needs happy, satisfied, self-assured people to provide humanity with ideas and inspiration. [Pg.161]

These eigen-coordinates satisfy self-conjugacy and orthonormality properties that are particularly convenient for geometrical representation ... [Pg.403]

Give the child permission for satisfying self even when it means displeasing parents. ("We don t always have to like the choices that you make, any more than you always have to like the choices we make. We can dislike how each other acts sometimes and still love each other")... [Pg.67]

Another motivational aspect associated with transformationed leadership is the emphasis on employees extra effort. Bass (1985) originally posited extra effort as a manifestation of employee motivation. He claimed that employees extra efforts show how highly a leader motivates them to perform beyond expectations. TTius, it can be concluded that the emphasis on satisfying self-... [Pg.853]

The integrand in this expression will have a large value at a point r if p(r) and p(r+s) are both large, and P s) will be large if this condition is satisfied systematically over all space. It is therefore a self- or autocorrelation fiinction of p(r). If p(r) is periodic, as m a crystal, F(s) will also be periodic, with a large peak when s is a vector of the lattice and also will have a peak when s is a vector between any two atomic positions. The fiinction F(s) is known as the Patterson function, after A L Patterson [14], who introduced its application to the problem of crystal structure detemiination. [Pg.1368]

During his next four years as an ETH student, Einstein did not excel in regular course attendance, relying far more on self-study. In 1900 he passed his final examinations with good grades, which qualified him as a high school teacher in mathematics and physics. For the next two years he had to be satisfied with temporary teaching positions until in June 1902 he was appointed technical expert third class at the Patent Office in Berne. [Pg.383]

As individual organisms we tend to progress from left to right to the extent that we satisfy the previous priority. Societies do the same, although there the process of self-analysis and appraisal is more complex, more likely to be delayed or faulty. But that is probably what this discussion is all about. [Pg.440]

This space Jf is the set of all functions f(x) satisfying Eq. (8-2), and is in fact self-dual, because the complex conjugate of any function that satisfies Eq. (8-2), itself also satisfies Eq. (8-2), and so is in Jf. It is to be emphasized that the symbol /> represents the function f(x) with its entire range of values, not just the numerical value of the function at some arbitrary point. The variable x does not appear in the symbol /> for the element of... [Pg.428]

The operator A is self-adjoint, positive definite and satisfies the estimate (see Chapter 2, Section 4)... [Pg.504]

To this end, the numbers r and 9 are so chosen as to satisfy the minimum condition that we have mentioned above. As far as j E < Aq < j E for a self-adjoint operator Aq, we might have... [Pg.737]

Multiparticle collision dynamics provides an ideal way to simulate the motion of small self-propelled objects since the interaction between the solvent and the motor can be specified and hydrodynamic effects are taken into account automatically. It has been used to investigate the self-propelled motion of swimmers composed of linked beads that undergo non-time-reversible cyclic motion [116] and chemically powered nanodimers [117]. The chemically powered nanodimers can serve as models for the motions of the bimetallic nanodimers discussed earlier. The nanodimers are made from two spheres separated by a fixed distance R dissolved in a solvent of A and B molecules. One dimer sphere (C) catalyzes the irreversible reaction A + C B I C, while nonreactive interactions occur with the noncatalytic sphere (N). The nanodimer and reactive events are shown in Fig. 22. The A and B species interact with the nanodimer spheres through repulsive Lennard-Jones (LJ) potentials in Eq. (76). The MPC simulations assume that the potentials satisfy Vca = Vcb = Vna, with c.,t and Vnb with 3- The A molecules react to form B molecules when they approach the catalytic sphere within the interaction distance r < rc. The B molecules produced in the reaction interact differently with the catalytic and noncatalytic spheres. [Pg.134]

In the stress analysis of pressure vessels and pressure vessel components stresses are classified as primary or secondary. Primary stresses can be defined as those stresses that are necessary to satisfy the conditions of static equilibrium. The membrane stresses induced by the applied pressure and the bending stresses due to wind loads are examples of primary stresses. Primary stresses are not self-limiting if they exceed the yield point of the material, gross distortion, and in the extreme situation, failure of the vessel will occur. [Pg.809]

Many of the properties of a polymer depend upon the presence or absence of crystallites. The factors that determine whether crystallinity occurs are known (see Chapter 2) and depend on the chemical structure of the polymer chain, e.g., chain mobility, tacticity, regularity and side-chain volume. Although polymers may satisfy the above requirements, other factors determine the morphology and size of crystallites. These include the rate of cooling from the melt to solid, stress and orientation applied during processing, impurities (catalyst and solvent residues), latent crystallites which have not melted (this is called self-nucleation). [Pg.115]

Since surface charges depend on the electrostatic potential (Eq. 4.20), Eqs. 4.20-4.22 are solved in an iterative way leading to self-consistent surface charges. At the end of this procedure, surface charges and the electrostatic potential satisfy the boundary condition specified in Eq. 4.21. In practical applications, this self-consistent procedure for calculating reaction field potential is coupled to self-consistent procedure which governs solving the Kohn-Sham equations. A special case for infinite dielectric constant outside the cavity... [Pg.111]


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See also in sourсe #XX -- [ Pg.53 ]




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Satisfiability

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