Taixing
Tan
ab,
Shun
Zhang
a,
Jie
Wang
a,
Yuqin
Zheng
a,
Haopeng
Lai
a,
Jialiang
Liu
a,
Fengqi
Qin
a and
Cheng
Wang
*a
aInstitute for New Energy Materials and Low-Carbon Technologies, School of Materials Science and Engineering, Tianjin Key Laboratory of Advanced Functional Porous Materials, Tianjin University of Technology, Tianjin 300384, P. R. China. E-mail: cwang@tjut.edu.cn
bGanjiang Innovation Academy, Chinese Academy of Science, Jiangxi 341000, P. R. China
First published on 7th December 2020
The stacking fault structure (SFT) is the key to understanding the symmetry breaking of fcc nanocrystals and the origin of two-dimensional (2D) anisotropic growth of nanoplates. After resolving the SFT in Ag nanoplates under aberration-corrected transmission electron microscope (TEM) observations, it is found that there are three basic stacking faults, namely, twinned stacking fault (SF-t), a layer missed stacking fault (SF-m) and a layer inserted stacking fault (SF-i). The SFT is composed of one or a combination of two or all of the three kinds of stacking faults with a total number varying from 4 to 9. It has been demonstrated that the SFT could generate concave faces, step faces and (100) faces in the lateral directions, which provides sites for adding-atoms with a higher coordination number than on the top and bottom flat (111) faces, and results in the anisotropic growth along the 2D direction. Additionally, Ag nanoplates fall into either center symmetry or mirror symmetry when the corresponding number is even or odd. The center symmetry and mirror symmetry with different side face arrangements in turn manipulate the shape evolution to cubes and bipyramids, respectively. Our study provides a comprehensive understanding of the formation and growth of 2D metal nanomaterials.
Recently, it has been realized that the twin structure as one kind of stacking fault structure plays a pivotal role in the anisotropic growth of nanoplates.29,32,33,35 The presence of a single twin in Ag nanomaterials could lead to the formation of hexagonal nanoplates with convex and concave side faces alternatively at the early growth stage. The concave faces having a reentrant groove structure provide sites for adding atoms with a higher coordination number than on convex faces and flat faces, resulting in a faster growth along the lateral direction. The gradual shrinkage of concave faces because of their faster growth rate than convex faces leads to the formation of triangular nanoplates. On the other hand, when an even number of twins are present, both concave and convex faces could be formed at each of the six sides of hexagonal nanoplates. This allows equal lateral growth along all six directions.35 As a result, those nanoplates will maintain a hexagonal shape. The structure with convex and concave side faces of nanoplates partly explained the formation of the hexagonal and triangular shapes. However, no explanation and observation were provided for further anisotropic growth of the triangular nanoplates, once concave faces on the triangular nanoplates were depleted. As twinned stacking faults (SF-t), one kind of planar defect (stacking faults), usually coexist with other kinds of stacking faults including stacking faults with missed layers (SF-m) or inserted layers (SF-i),34,36 the contribution of these two kinds of stacking faults to the anisotropic growth is yet to be unravelled.
Some efforts have been made to characterize the stacking fault structure of nanoplates. For Ag and gold nanoplates, a lattice with a spacing of 2.5 Å could be observed frequently in powder X-ray diffraction (XRD) patterns, high resolution TEM images and electron diffraction patterns.34,36,37 The 2.5 Å lattice fringe is attributed to the 1/3{422} facet, which is theoretically forbidden in the fcc phase. The observed 1/3{422} facet in the fcc crystal was used to explain the presence of stacking faults.34 To directly investigate these defects in HRTEM images, the 2D Ag nanoplates need to “stand” on the carbon film. This allows one of the edges to be parallel to and the {110} planes to be perpendicular to the electron beam.36,37 With this orientation, the {
11} facets show discontinuities as a result of repeated stacking faults between the {111} facets, which is direct evidence of the stacking faults.36 However, because of the limited resolution of the HRTEM facility, it failed to directly observe these planar stacking faults on the atomic scale and distinguish the atomic arrangements of the ABCABC… sequence. Very recently, planar stacking defects in Pd and Au nanoplates were directly observed with atomic resolution. For a single “standing” Pd nanoplate, a layer of three atom thickness stacked in a different direction from the main nanoplate was observed clearly by HRTEM analysis.26 Neretina and co-workers reported that multiple parallel twin defects were observed directly in gold nanoplates, but other stacking faults were hardly discernible.38 So far, those two reported stacking fault structures are individual cases and they differ from each other, which suggests that there might exist different kinds of stacking faults apart from twin defects and the structure could be complex. The lack of systematic investigation of the stacking fault structure on the atomic level makes it difficult to analyse the exact structure of planar defects as a whole and evaluate their effects on the anisotropic growth. Hence, it is urgent to resolve the stacking fault structure on the atomic scale to fully understand the origin of the anisotropy and shape evolution in growth.
In this work, Ag nanoplates were used for structure analysis and the stacking fault structure on the atomic scale was investigated systematically by utilizing aberration-corrected TEM. After examining nine nanoplates, it is found that there are three basic stacking faults including SF-t, SF-m and SF-i. A stacking fault structure could be constructed by one kind of these stacking faults or a combination of two or three of them with a total number varying from 4 to 9. Additionally, we have observed that if more than two SF-m or SF-i are connected continuously, a 2H or 4H hexagonal close packed (hcp) structure could be formed. It is demonstrated that the presence of the stacking fault structure would lead to the formation of concave faces, step faces and alternative arrangement of (111) faces and (100) faces at the surface of lateral sides. This kind of surface structure provides multiple growth sites for adding atoms with a higher atom coordination number than top and bottom (111) faces, and results in anisotropic growth along the lateral direction and a 2D plate-like shape. All those three basic stacking faults have made contributions to the anisotropic growth. Furthermore, it is also found that nanoplates exhibit two different symmetries along the 〈111〉 direction determined by the number of SF-t and could be divided into nanoplates with center or mirror symmetries. We have demonstrated that the symmetries determine the side face arrangements and the shape evolution of nanoplates in the vertical growth. Specifically, the mirror symmetry with an odd number of SF-t controls nanoplate growth into bipyramids, while the center symmetry with an even number of SF-t manipulates nanoplate evolution into cubes.
The silver nanoplates were prepared through a modified method developed by the Yin group.19,39 Ag nanoplates with high purity were obtained by fast reduction of AgNO3 with NaBH4 in the presence of H2O2, in which H2O2 served as the etchant to eliminate isotropic particles (details in the ESI†). As shown in Fig. 1a and Fig. S1,† plate-like particles dominate and most of the nanoplates are rounded triangles with an average edge length of 25 nm and a thickness of ∼7 nm. There are indeed some nanoplates “standing” on the carbon film, marked by circles. By tilting the sample, the orientation of the electron beam could be aligned along the 〈110〉 direction. As shown in Fig. 1b, three sets of lattice fringes with 2.36 Å, 2.36 Å and 2.0 Å intersected with each other, which were attributed to {111} faces, {
11} faces and {010} faces, respectively. Additionally, a lattice fringe with a spacing of 2.45 Å corresponds to the well-known forbidden 1/3{2
2} facet spacing (theoretical value 2.48 Å). The 1/3{2
2} facet was perpendicular to the (111) faces (Fig. S2†), which was usually observed with electrons aligning in the 〈111〉 direction. The {
11} faces intersect with the (111) face with an angle of nearly 70.5° (Fig. S2†), which is consistent with the theoretical value. The planar stacking faults arising from the wrong stacking of the {111} faces lead to the disruption or change of the trace of {
11} faces, which is marked by parallel black lines in Fig. 1b. Such discontinuity extends from the bottom to the top of the Ag nanoplate. Four additional “standing” nanoplates were investigated. From the high-resolution HAADF images shown in Fig. 1c, d and Fig. S3,† multiple stacking faults can be observed clearly for each of them. Although how the stacking fault structure in the silver nanoplate is formed is still unclear, the stacking faults are found almost in every single investigated nanoplate. As metallic silver has the lowest stacking fault energy among coinage metals,40,41 it is highly likely that the stacking fault structure is formed spontaneously at the nucleation stage in solution.
In a perfect fcc Ag crystal, the atom layer is arranged strictly in the …ABCABCABC… sequence along the 〈111〉 direction. Any disturbance or changes in the ordered …ABCABCABC… would lead to the formation of stacking faults. In the …ABCABCABC… sequence, a layer was missed (or knocked out) from the …ABCABCABC… sequence, and a sequence of …ABC![[B with combining low line]](https://www.rsc.org/images/entities/i_char_0042_0332.gif)
ABC… or …ABC![[A with combining low line]](https://www.rsc.org/images/entities/i_char_0041_0332.gif)
ABC… or …ABCA![[B with combining low line]](https://www.rsc.org/images/entities/i_char_0042_0332.gif)
BC… could be formed. The structures of those three situations are actually equivalent to each other because the names of A, B and C layers were defined by their relative positions. Therefore, a layer missed stacking fault (SF-m) could be expressed as a …ABC![[A with combining low line]](https://www.rsc.org/images/entities/i_char_0041_0332.gif)
ABC… sequence as shown in Fig. 1e. Similarly, a layer inserted in the …ABCABC… sequence would generate a …ABC![[A with combining low line]](https://www.rsc.org/images/entities/i_char_0041_0332.gif)
![[B with combining low line]](https://www.rsc.org/images/entities/i_char_0042_0332.gif)
![[C with combining low line]](https://www.rsc.org/images/entities/i_char_0043_0332.gif)
ABC… sequence (Fig. 1e), which is represented as a layer inserted stacking fault (SF-i). Additionally, a twin plane could be formed such as …ABCAB
BACBA… as revealed in Fig. 1e, in which the orders of layer arrangements at the two sides of the twin plane are opposite (ABCABC vs. CBACBA). This kind of stacking fault (SF-t) with a twinned plane is also called a twin defect previously.32,33 With careful analysis of the stacking fault structures above, it is found that there indeed exist those three basic stacking faults (Fig. 1f–h) The typical SF-t structure was marked in area 1 by a square (Fig. 1b) and is enlarged in Fig. 1f. Typical SF-m and SF-i were also marked in areas 2 and 3 (Fig. 1c), and are enlarged in Fig. 1g and h, respectively. Theoretically, a small 4H phase could be formed when more than two SF-i were connected with each other. As shown in area 4 of Fig. 1d and the enlarged image in Fig. 1i, the 4H phase composed of 2 sets of ABCB could be seen clearly. Similarly, multiple SF-m connected with each other could form ABC![[A with combining low line]](https://www.rsc.org/images/entities/i_char_0041_0332.gif)
![[B with combining low line]](https://www.rsc.org/images/entities/i_char_0042_0332.gif)
![[A with combining low line]](https://www.rsc.org/images/entities/i_char_0041_0332.gif)
![[B with combining low line]](https://www.rsc.org/images/entities/i_char_0042_0332.gif)
![[A with combining low line]](https://www.rsc.org/images/entities/i_char_0041_0332.gif)
… of a 2H phase (Fig. 1j). Although the 2H phase was not found in those 5 investigated nanoplates, the 2H phase could exist, which was observed later in a thick nanoplate.
From all 5 investigated nanoplates, the stacking fault structures share some common characters: (1) the number of stacking faults mostly ranges from 4 to 9. (2) Stacking faults are distributed across a thickness of ∼7 nm. (3) The gap of two stacking faults varies in the range from a few atom length to several nanometers. In essence, a stacking fault structure was constructed by one kind of these three stacking faults (SF-t, SF-m and SF-i) or a combination of two or three of them with various numbers (mainly varied from 4 to 9).
〉 direction. The corresponding simulated geometry is shown in Fig. 2d and more simulations from different directions are given in Fig. S5.† The middle area (area 5) was enlarged and is shown in Fig. 2e. A layer of defects with 7.4 nm thickness consisting of three SF-t, one SF-m and one SF-i can be viewed directly. In the enlarged HAADF images of area 6 (Fig. 2f) and area 7 (Fig. 2g), which are located above and below the planar defects, no fault could be found in these two areas but their orientations of the traces of 〈
11〉 faces are mirrored by the layer of planar defects. In addition, the traces of the 〈
11〉 face change within and in the vicinity of the defects. Another truncated bipyramidal particle was also investigated (Fig. S6†). Its planar stacking faults are very similar to each other except the number of the planar stacking faults (five SF-t and two SF-i in Fig. S6†). Additionally, after growth, the orientations of 〈
11〉 faces on the top and bottom of the particle are also mirrored by the planar defective layer.
For the hexagonal shape nanoplate (Fig. 2h–j and Fig. S7†), the thickness of the planar defect is about 7.6 nm. Totally, seven stacking faults including four SF-t and four SF-m were present. Unlike the truncated bipyramid, the extending orientations of the 〈
11〉 faces (area 9 (Fig. 2k) and area 10 (Fig. 2l)) remain unchanged after growth. Interestingly, three adjacent SF-m form a 2H phase as marked by blue lines in Fig. 2j. It should be mentioned here that, besides aberration-corrected TEM, traditional HRTEM (Fig. S8†) can also verify the presence of 7 stacking faults in a similar hexagonal nanoplate despite its lower resolution and incapability in differentiating the specific type of stacking faults (individual atoms).
Comparing the stacking fault structure of the original nanoplate with that after vertical growth, the thickness of the nanoplate was about 7.0 nm before growth. After growth, the thickness of layer of defect structure was maintained (∼7.5 nm). Additionally, the number of stacking faults before and after growth both fell in the range of 4 to 9, which also means that no obvious changes occur. The comparison implies that the stacking fault structure tends to remain unchanged and the formation of more stacking faults is not favored in later vertical growth.
11} facets (Fig. S9a†). Furthermore, when the lattice passes through two SF-t, the extending orientation of {
11} facets experiences twice changes and remains unchanged (Fig. S9b†). As a result, nanoplates with an odd number and even number of SF-t are distinct from each other in different face orientations and face arrangements, which is consistent with the truncated bipyramids and hexagonal nanoplates. Therefore, we propose that the stacking fault structure in silver nanoplates could be mainly classified into four kinds (Table 1 and Fig. 3): simple stacking fault structure with an even number of SF-t, simple stacking fault structure with an odd number of SF-t, composite stacking fault structure with a 2H phase, and composite stacking fault structure with a 4H phase.
| SFS | Compositions | Symmetry ① |
|---|---|---|
| Symmetry: the lattice symmetry along the 〈111〉 direction. | ||
| Simple | SF-m, SF-i, SF-t (odd number) | Mirror symmetry |
| SF-m, SF-i, SF-t (even number) | Center symmetry | |
| 2H phase | SF-m, SF-i, SF-t (odd number), 2H | Mirror symmetry |
| SF-m, SF-i, SF-t (even number), 2H | Center symmetry | |
| 4H phase | SF-m, SF-i, SF-t (odd number), 4H | Mirror symmetry |
| SF-m, SF-i, SF-t (even number), 4H | Center symmetry | |
In a perfect Ag fcc crystal, an improper rotation S6 exists along the 〈111〉 direction. Therefore, the Ag fcc crystal possesses center symmetry along the 〈111〉 direction. When only SF-i and/or SF-m were present in nanoplates, the center symmetry remained unchanged due to the unchanged ABCABC… order. When a single SF-t is present, a twin plane is formed and the nanoplate exhibits mirror symmetry along the 〈111〉 direction. However, while two SF-t were present, the ABCABC… order on one side of the planar defect experienced twice changes and remained unchanged on the other side of the planar defect, suggesting that nanoplates with an even number of SF-t possess center symmetry (regardless of the defect area). The symmetries of nanoplates along the 〈111〉 direction are determined by the fcc structure itself and the number of SF-t. By symmetry, therefore, silver nanoplates can be divided into two kinds: nanoplates with center symmetry and nanoplates with mirror symmetry.
![[A with combining low line]](https://www.rsc.org/images/entities/char_0041_0332.gif)
![[B with combining low line]](https://www.rsc.org/images/entities/char_0042_0332.gif)
![[C with combining low line]](https://www.rsc.org/images/entities/char_0043_0332.gif)
ABC… could be viewed as ABCAB
B
BC… with two short twin planes, in which short concave faces with a layer of three atoms could also be formed (Fig. S11†). As a result, the formation of convex and concave faces was caused not only by SF-t (twins), but could also be caused by SF-i.
The surface structure around the defect area of the nanoplate was composed of a (100) face, (111) face, step face, concave faces and convex faces. In growth, whether the (100) faces or (111) faces are dominant at the surface are determined by capping agents and growth conditions, which in turn control the surface face arrangements and surface structure. In extreme cases, there are two models of surface structure as shown in Fig. 4c: surface structure with multiple concave faces and surface structure with convex faces. The atomic arrangements on the surface of the defect structure were also simulated for the concave (Fig. 4d) and convex structures (Fig. 4e). The surface faces on the concave structure are mainly (111) faces, while on the convex structure, (111) faces and (100) faces are exposed alternatively.
For growth on nanoplates with a concave structure, the reduced Ag0 atoms are added on the faces. The coordination number of the adding atoms on the surface determines their stabilization and growth rate. On nanoplates with a concave structure as revealed in Fig. 4f–g and Fig. S12 and S13,† the coordination number for adding atoms is 3 on the (111) face and 4 on the (100) face, while at the concave sites as shown in Fig. 4h, i and Fig. S14 and S15,† the coordination number could increase up to 6 for both of SF-t and SF-i. The significantly increased coordination number leads to the enhanced stabilization of adding atoms on concave sites and results in fast deposition. The two-dimensional structure of stacking faults and the exposed defect sites in the lateral direction determine the anisotropic growth along the lateral direction. It is worth mentioning that a single concave structure in the Ag nanoplate is rather small (on the scale of sub-nanometers). The small size makes it possible that multiple concave structures could be formed with just several nanometer thicknesses, which may contribute much to the anisotropic growth. This is much different from the reentrant groove structure found in AgX (Cl or Br) on a scale of tens of nanometers.43
The concave faces grow faster than convex faces. The fast growth of concave faces would make them grow out and lead to formation of nanoplates with only convex faces left at the lateral sides as revealed in Fig. 4c (bottom). Because of the changing orientation of {
11} facets, small (111) faces and (100) faces were arranged alternatingly at the surface of the defect area (Fig. 4e). The presence of SF-m would not generate a concave structure, but a site with 4 coordination number for adding atoms could be formed on the (111) face (Fig. 4j and Fig. S16†), which means that a tiny (100) face with a layer thickness of two atoms was formed. The coordination number of adding atoms on the (100) face is four and more than that of three on the (111) face. Growth on (100) faces is more favourable than on the (111) faces, especially when citrate is present and selectively adsorbed on the (111) faces. What's more, if atoms are deposited the defect sites or (100) faces and step faces (Fig. 4k and Fig. S17†) would be formed. The step faces provide sites for adding atoms with 5 coordination number, which is also more than that on flat faces. This means that once the growth starts, the anisotropic growth would remain unchanged until complete growth of a whole layer. The arrangement of (100) faces on the surface of the defect area drives the growth of nanoplates along the lateral direction. Therefore, even if no concave face is present, (100) faces are formed inevitably at the surface of the defect area, driving the anisotropic growth along the lateral direction. That explains why triangle nanoplates without concave faces could still maintain the lateral growth. It is worth mentioning that all of SF-t, SF-i and SF-m could contribute to the two-dimensional anisotropic growth of Ag nanoplates.
:
1 by measuring over 60 particles (Fig. S23†). The transformation of nanoplates to cubes and/or bipyramids is consistent with previous reports.44,45 A high-resolution (HR) TEM analysis (Fig. S24†) test confirms that the surfaces of both of cubes and bipyramids are enclosed by (100) faces. It should be noticed that at the beginning of growth, the shape of each nanoplate can exhibit as triangular, truncated triangular or hexagonal, and even rounded nanoplates, no matter the nanoplate is in center or mirror symmetry, which is also observed in gold nanoplates.46
For simple, we take mirror symmetry nanoplates with single SF-t and center symmetry nanoplates with only SF-m as the representative two models to illustrate how symmetries control the shape evolutions. Fig. 6a shows that a nanoplate with a single SF-t possesses mirror symmetry. Along the 〈111〉 direction, the mirror symmetry determines that the sequences below and above the stacking fault are opposite to each other (ABCABC… vs. CBACBA…). For the lattice arrangement (left of Fig. 6a), the {010} facets must be arranged in mirror symmetry with one below and one above the mirror plane, which is the same for {
11} facets. To minimize the surface energy, particles tend to grow into a convex polyhedron. Therefore, along the 〈
2
〉 direction, two (010) faces are exposed with one below and one above the SF-t. On the opposite direction 〈1
1〉, the surface is covered by two (
11) faces. Similarly, the face arrangements are the same along the 〈2![[1 with combining macron]](https://www.rsc.org/images/entities/char_0031_0304.gif)
〉 and 〈![[1 with combining macron]](https://www.rsc.org/images/entities/char_0031_0304.gif)
2〉 directions, in a manner that the side faces are arranged in mirror symmetry. The corresponding geometric simulations with face arrangements are given in Fig. 6c and Fig. S25.† In contrast, while only SF-m was formed within the nanoplate (Fig. 6b), the ABCABC… sequence remained unchanged on both sides of the stacking fault and the nanoplates exhibit center symmetry along the 〈111〉 direction (regardless of the stacking faults). According to the lattice arrangement with center symmetry, the (111) faces and (100) faces are arranged alternating with each other, which is shown in Fig. 6d and Fig. S25.† Along the 〈
2
〉 direction, the (010) face is below SF-m and the (
11) face is above SF-m. Similarly, the (100) face and (111) face are arranged accompanying each other along the 〈2![[1 with combining macron]](https://www.rsc.org/images/entities/char_0031_0304.gif)
〉 and 〈![[1 with combining macron]](https://www.rsc.org/images/entities/char_0031_0304.gif)
2〉 directions. Therefore, there are two kinds of side face arrangements for nanoplates which is determined by their symmetries. When multiple stacking faults are present, nanoplates sill fall into center and mirror symmetry, and those two symmetries with the corresponding side face arrangements remain unchanged. The side face arrangements of nanoplates have been mentioned previously, but almost all of those research studies only have found one kind of those two.
The arrangement and distribution of (100) faces and (111) faces at the lateral direction play a vital role in shape evolution. In the vertical growth, the (100) faces are stabilized by the selective adsorption of Cl− and fast growth occurs on (111) faces.42 For hexagonal nanoplates with mirror symmetry (Fig. 6e), six (111) faces at the three sides would grow fast and vanish quickly, leading to only six (100) faces left at lateral sides as triangular nanoplates. With further growth along the vertical direction, the triangular nanoplates would eventually grow into bipyramids enclosed by (100) faces. As to the hexagonal nanoplates with center symmetry (Fig. 6f), the (100) face and (111) face accompanied each other at all six side edges. The suppressed growth of (100) faces would prevent the overgrowth at the six sides of hexagonal nanoplates. Fast growth on (111) faces occurs only in the vertical direction and the hexagonal shape is preserved until the formation of a truncated cube (Fig. 5 m). Finally, further overgrowth on (111) faces leads to the formation of cubes. Herein, the obtained nanocubes and nanobipyramids are actually twinned structures, which originate from that of the nanoplates. The twinned structure of nanocubes and nanobipyramids was confirmed by the selective area electron diffraction (SAED) analysis, in which two sets or even three sets of diffraction faces could be observed in a single diffraction spot (Fig. S24†). Previously, the Kitaev group47 has found that nanoplates could be transferred to cubes and bipyramids, and pointed out that the odd number and even number of twin defects of nanoplates led to the formation of bipyramids and cubes, respectively. Our work here has successfully caught the shape evolution process, and found that the symmetries with the corresponding side face arrangements induced by the twin defect (SF-t) are the key factor to manipulate the shape evolution from nanoplates to cubes and bipyramids.
000, reagent grade) was provided by Sigma-Aldrich. All these chemicals (analytical grade) were used as received without any further purification. Ultra-pure water (18 MΩ cm) was produced in the lab via an Ultrapure Water System.
Footnote |
| † Electronic supplementary information (ESI) available. See DOI: 10.1039/d0nr06912d |
| This journal is © The Royal Society of Chemistry 2021 |