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Post-Spinning Operation

Drawing is usually carried out in a two-stage system. In the case where a thick filament tow (tow band) is being converted into staple fibers, the use of a predraw bath is recommended [4]. [Pg.330]

1 Temperature Initially, the tow temperature is raised to 25-50°C using sufficiently long predraw baths. These baths also enable saturation of the tow with moisture and finish. The tow should not be heated above the Tg of PLA ( 58°C), otherwise the tow could begin to draw, which would lead to many problems. Also nip rolls are recommended on the predraw rolls to minimize tension on the fiber tow band before drawing. [Pg.330]

2 Draw Ratios PLA can be drawn over a wide range of draw ratios. The optimal draw ratio is dependent upon the type of polymer used, the as-spun orientation level, and the desired tensile properties for the product. PLA staple [Pg.330]


Spinning of yams (from godown to post-spinning operations)... [Pg.200]

Lithographic Evaluation. Films were spin-coated onto silicon substrates from 10% solutions in chlorobenzene and prebaked at temperatures between 90 °C and 100°C for 1 hour to ensure solvent removal. The thickness of each film was about 5000 A. Electron beam exposures were performed on the AT T Bell Laboratories electron beam exposure system (EBES-I) operating at 20 kV with a beam adress and spot size both equal to 0.25 . A minimal cure time was required since there is no post-exposure reaction (4,16). [Pg.363]

Electrons (and many other particles) have associated with them an intrinsic angular momentum that has come to be called spin . One of the greatest successes of relativistic quantum mechanics is that spin is seen to arise naturally within the relativistic formalism, and does not need to be added post facto as it is in non-relativistic treatments. As with orbital angular momentum, spin angular momentum has x, y, and z components, and the operators 5, Sy, and S, together with orthonormal eigenfunctions a and fi of electron spin, are defined from ... [Pg.565]

We will present the effective Hamiltonian terms which describe the interactions considered, sometimes using cartesian methods but mainly using spherical tensor methods for describing the components. These subjects are discussed extensively in chapters 5 and 7, and at this stage we merely quote important results without justification. We will use the symbol T to denote a spherical tensor, with the particular operator involved shown in brackets. The rank of the tensor is indicated as a post-superscript, and the component as a post-subscript. For example, the electron spin vector A is a first-rank tensor, T1 (A), and its three spherical components are related to cartesian components in the following way ... [Pg.14]

Post-die processing includes a niunber of operations carried out at the exit of the extruder die in a free-siuface way. Examples of such processes are fiber spinning, film blowing, and sheet forming. The shape and dimensions of the extrudate material are determined by the rheological properties of the melt, the die dimensions, the cooling conditions, and the take-up speed (relative to the extrusion rate). [Pg.2580]

A < 1. Some of these coefficients can be close to 1 (strongly occupied NSO) and some close to 0 (weakly occupied NSO), but in any case the post-HF density matrix loses its property = p. Turning to the basis of natural orbitals (NOs) results in the appearance of two spin components of the density matrix, p° and p. For RHF, ROHF, and UHF cases, these spin components are idempotent, being projectors on the subspace of the full MO space spanned by the occupied density operator is the Hermitian positive-semidefinite operator with a spur equal to the number of electrons. At the same time, in general, this operator does not possess any other specific properties such as, for example, idempontency. After the convolution over the spin variables, the density operator breaks down into two components whose matrix representation in the basis set of atomic orbitals (AOs) has the form... [Pg.331]

The spin-orbit coupling is incorporated into the calculations at the post-Hartree-Fock level, particularly with CL This is generally referred to as spin-orbit CL The core potential and associated basis sets for Li—Kr, including the spin-orbit operator, have been published." ° Implementation of the spin-orbit Cl method has been discussed by Pitzer and co-workers. It has also been reported that the spin-orbit Cl code has been adapted to a parallel computing enviroment. " ... [Pg.124]


See other pages where Post-Spinning Operation is mentioned: [Pg.323]    [Pg.330]    [Pg.161]    [Pg.95]    [Pg.183]    [Pg.323]    [Pg.330]    [Pg.161]    [Pg.95]    [Pg.183]    [Pg.281]    [Pg.6652]    [Pg.6767]    [Pg.26]    [Pg.109]    [Pg.43]    [Pg.81]    [Pg.136]    [Pg.111]    [Pg.387]    [Pg.306]    [Pg.353]    [Pg.363]    [Pg.147]    [Pg.552]    [Pg.227]    [Pg.145]    [Pg.142]    [Pg.44]    [Pg.31]    [Pg.209]    [Pg.314]    [Pg.127]    [Pg.864]    [Pg.189]    [Pg.212]    [Pg.181]   


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Post-spinning

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