1987
DOI: 10.1002/macp.1987.021880316
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Der interferenzeffekt von gestreckten markoff‐ketten erster ordnung, 1. Einkettenrechnung unter vernachlässigung der atomistischen comonomerstrukturen

Abstract: The previously derived so called Bonart-Mulzer (BM)-equation which gives the interference effect of fully elongated A/B block copolymers depending on the length distributions of the Aand B-blocks, is specialized onto first-order Markoff chains as characterized by the transition probabilities pAA, fiB and pAB, f i A for homo-and cross-steps, respectively. The resulting interference function is illustrated by means of simple model calculations. The specialization is applicable to liquid-crystalline block copolym… Show more

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Cited by 8 publications
(3 citation statements)
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“…In both cases, four relatively sharp reflections and three diffuse maxima are observed. The positions of the sharp reflections correspond to the indices (10), (11), (20), and (21) of a 2D hexagonal lattice with the lattice constant 01 = 6.044 A for the unrelaxed and 6.039 A for the relaxed fiber.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…In both cases, four relatively sharp reflections and three diffuse maxima are observed. The positions of the sharp reflections correspond to the indices (10), (11), (20), and (21) of a 2D hexagonal lattice with the lattice constant 01 = 6.044 A for the unrelaxed and 6.039 A for the relaxed fiber.…”
Section: Resultsmentioning
confidence: 99%
“…The PAN fibers investigated in the present study are technical PAN homopolymer fibers (<0.7 % methyl acrylate) produced by Hoechst (Dolanit). As-spun ("unrelaxed") fibers have initial tensile moduli E of about [17][18][19][20] GPa, tensile strengths of about 0.8-1 GPa, and extensions at break cb of about 8-10%. Fibers treated in hot steam ("relaxed") show a reduced initial tensile modulus (about 7-10 GPa) and tensile strength (about 0.5-0.7 GPa) but increased extension at break (about 15-17%).…”
Section: Methodsmentioning
confidence: 99%
“…Analogous to the treatment of the paracrystalline model, the Fourier transform of Q2(z) is given by ? [Q2(z)] = H2(Z) = [ • ]2 (12) and in general Hn(Z) = P[M-X]" (13) If the matrix sum of the Fourier transforms of all the neighbors on the positive side of the origin is denoted by the matrix T, where…”
Section: Matrix Treatmentmentioning
confidence: 99%