2019
DOI: 10.1021/acs.jpcc.9b05713
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Confinement-Induced Growth of Gold Nanocrystals in Hybrid Hierarchical Polymer Nanowire

Abstract: The growth of metal nanocrystals within polymer nanowires deviates from the conventional nucleation-growth process as movements of nucleated metal nanocrystals are hindered due to simultaneous growth of the polymer. We have carried out systematic in situ small-angle and diffraction measurements simultaneously during growth of gold-polypyrrole composite nanowire within membranes and developed a method to extract the shape and size of gold nanocrystals to understand the growth mechanism. Our results give unique … Show more

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Cited by 2 publications
(2 citation statements)
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“…of position vectors of the nanorods {r⃗ n }. 42 The correlation function for this type of paracrystal 43 can be written as where (r⃗ i = (x i ,y i ,z i )) is the mean position of the ith particle and σ ix , σ iy , and σ iz are the standard deviation about the mean position along x-, y-, and z-direction of the i-th nanorod with σ σ = n n where n is the ratio of the position of the n-th particle to the average separation. The corresponding interference function can be obtained by using Fourier transform to the correlation function C(r⃗ ) as given by…”
Section: Resultsmentioning
confidence: 99%
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“…of position vectors of the nanorods {r⃗ n }. 42 The correlation function for this type of paracrystal 43 can be written as where (r⃗ i = (x i ,y i ,z i )) is the mean position of the ith particle and σ ix , σ iy , and σ iz are the standard deviation about the mean position along x-, y-, and z-direction of the i-th nanorod with σ σ = n n where n is the ratio of the position of the n-th particle to the average separation. The corresponding interference function can be obtained by using Fourier transform to the correlation function C(r⃗ ) as given by…”
Section: Resultsmentioning
confidence: 99%
“…We have generated the whole lattice by repeating this set along the x -direction by the translational vector {2 L , 0, 0} and along y -direction by the translational vector {0, a , 0}. In this way, we can produce a set of position vectors of the nanorods { r⃗ n } . The correlation function for this type of paracrystal can be written as where ( r⃗ i = ( x i , y i , z i )) is the mean position of the i th particle and σ ix , σ iy , and σ iz are the standard deviation about the mean position along x -, y -, and z -direction of the i -th nanorod with where n is the ratio of the position of the n -th particle to the average separation.…”
Section: Resultsmentioning
confidence: 99%