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Blocking operation

Halogenated Butyl Rubber. The halogenation is carried out in hydrocarbon solution using elemental chlorine or bromine in a 1 1 molar ratio with enchained isoprene. The reactions ate fast chlorination is faster. Both chlorinated and brominated butyl mbbers can be produced in the same plant in blocked operation. However, there are some differences in equipment and reaction conditions. A longer reaction time is requited for hromination. Separate faciUties are needed to store and meter individual halogens to the reactor. Additional faciUties are requited because of the complexity of stabilising brominated butyl mbber. [Pg.483]

J. F. Faccenda and T. E. Baker, "An Integrated AI/OR Approach to Blocked Operations Scheduling," paper presented at the NPRM Computer... [Pg.541]

Problem A 100-tray vacuum distillation column was run in blocked operation mode. After a run on a previous product the column would not run properly for a new product. [Pg.308]

Startup. Shutdown and Alternate Operations - Not only design steady-state conditions, but also startup, shutdown, washout, regeneration, alternate feed stocks, blocked operations and other possible different conditions must be evaluated for overpressure protection. [Pg.136]

Frequency Analysis. The Discrete Fourier Transform (and its fast implementation, the Fast Fourier Transform [Brigham, 1974]) (FFT) as well as its cousin, the Discrete Cosine Transform [Rao and Yip, 1990] (DCT) require block operations, as opposed to single sample inputs. The DFT can be described recursively, with the basis being the 2 point DFT calculated as follows ... [Pg.119]

At this juncture, it is convenient to introduce some nomenclature and notation. The basis operators, which correspond to simple electron removal, and are referred to as 1-block operators, and the operators, which are products of three, five,. .., creation and destruction operators, are called the 3-block, the 5-block,. .., operators, respectively. This nomenclature is also used when spin- and/or space-symmetry-adapted linear combinations of these operators are employed as the op>erator basis or when the basis operators are orthogonalized to each other. The or-thogonalization of the operator basis mixes the primitive nonorthogonal operators, which have different numbers of creation and destruction operators. However, m all cases considered, this mixing is slight, and the orthogonalized set of basis operators retains predominately the character of the 1-block or 3-block and so on. [Pg.26]

Both Simons and Yeager employ the 3-block basis operators as the secondary operator space, retaining only portions of the diagonal matrix elements thereof. When the correlation coefficients are calculated by RSPT and the 5-block operators (i.e., a al,a ala and a ala ala ) are Schmidt orthogonalized to the simple electron removal operators (the 1-block), the matrix vanishes through first order. Therefore, the 5-block basis operators do not contribute until fourth order [since (37) is bilinear in. 4 ]. Differences between the approaches of Yeager and Simons are described more fully and tested numerically in Section III.A. [Pg.27]

When some shake-up operators are introduced into the P-space, the 5-block basis operators now make second-order contributions to (37), since there are nonvanishing first-order matrix elements. In Section III.E, we investigate the effect of these terms as well as other second-order contributions to pp that arise from the second-order parts of matrix elements for the 0 and 0 in the P-space. An estimate of the contribution of the 5-block operators to the P space can be obtained in similar fashion to (41), and 5-block operators can be included in the P space based on their estimated contributions to Ap, . Section III.E reports results of EOM calculations in which the P-space includes operators from the 1-, 3-, and 5-blocks to provide tests of the convergence of the EOM method. [Pg.28]

The second difference between Simons s work and Yeager s development of the theory arises from the use of spin-symmetry-adapted shake-up basis operators in Yeager s method and unsymmetrized ones in Simons s method. The present calculations, 2 j-order EOM methods I and II, follow Yeager in utilizing spin-symmetry-adapted 3-block operators. The primitive operators a a, a, and are related to the spin-adapted... [Pg.32]

The terms are present because an orthogonalized operator basis set is not employed in these calculations. The last row of Table III presents results for calculations that include both the third-order contributions to the partitioned EOM equation due to single excited configurations and use an operator basis in which the 3-block operators are Schmidt-orthogonalized to the 1-block (therefore, D - =0) through second order. These results differ from the results using the nonorthogonal operator basis by only 0.0 to 0.01 eV for each symmetry. [Pg.37]

There are a number of problems that weigh against the further enlarging the F-space to include the important 5-block operators in an attempt to obtain a more accurate calculated spectrum. There can be as many as ten 5-block operators that are degenerate in zeroth order, that is, involve the same spatial orbitals but have different arrangements of spin. Thus the dimensionality of the F-space grows very quickly when 5-block operators are... [Pg.48]

Fig. 3.61 Setting target expression, choosing formula building blocks (Operators), base and prior solution and defining error metric in formulize... Fig. 3.61 Setting target expression, choosing formula building blocks (Operators), base and prior solution and defining error metric in formulize...

See other pages where Blocking operation is mentioned: [Pg.109]    [Pg.185]    [Pg.177]    [Pg.65]    [Pg.306]    [Pg.307]    [Pg.172]    [Pg.870]    [Pg.34]    [Pg.189]    [Pg.17]    [Pg.24]    [Pg.292]    [Pg.190]    [Pg.30]    [Pg.30]    [Pg.47]    [Pg.53]    [Pg.55]    [Pg.44]    [Pg.163]    [Pg.46]    [Pg.48]    [Pg.49]    [Pg.99]    [Pg.113]    [Pg.185]    [Pg.185]    [Pg.1283]    [Pg.204]    [Pg.186]   


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