Zhiyong
Bai
ad,
Lehui
Liu
a,
Dongmei
Wang
a,
Chun-Li
Hu
*b and
Zhoubin
Lin
*abc
aCAS Key Laboratory of Optoelectronic Materials Chemistry and Physics, Fujian Institute of Research on the Structure of Matter, Chinese Academy of Sciences, Fuzhou, Fujian 350002, P. R. China. E-mail: lzb@fjirsm.ac.cn
bState Key Laboratory of Structural Chemistry, Fujian Institute of Research on the Structure of Matter, Chinese Academy of Sciences, Fuzhou, Fujian 350002, P. R. China. E-mail: clhu@fjirsm.ac.cn
cFujian Science & Technology Innovation Laboratory for Optoelectronic Information of China, Fuzhou, Fujian 350108, P. R. China
dUniversity of Chinese Academy of Sciences, Beijing 100049, P. R. China
First published on 26th January 2021
Nonlinear optical (NLO) crystals assembled with conventional non-π-conjugated tetrahedral functional building units (FBUs), generally referring to [PO4] and [BO4], usually exhibit weak nonlinearity and poor birefringence. It is currently proposed that partially substituting oxygen atoms with fluoride atoms in these FBUs could enhance these crucial properties. Hence, we investigated for the first time the NLO-related properties of NH4BAsO4F (ABAF), which was constructed from tetrahedral [BO3F] and [AsO4] FBUs, and enhancements of these properties were observed in this material, that is large second-harmonic generation (SHG) response (2 × KDP) and improved birefringence (0.03 at 1064 nm). Notably, both SHG coefficient and birefringence of ABAF exceeded those of a great majority of phosphates, sulfates, or boron phosphates and achieved a preferable balance. It is interesting that ABAF shows vast structural similarities to the typical NLO crystals Sr2Be2B2O7 (SBBO) and KBe2BO3F2 (KBBF), which might be the partial reason why it showed improvement in these vital properties. This work may afford some inspiration for enhancing the key performances of NLO crystals assembled with non-π-conjugated tetrahedra.
To be deep-UV NLO candidates, materials must satisfy three fundamental requirements: (1) a short absorption edge, less than 200 nm; (2) large SHG coefficient, >0.39 pm V−1; and (3) sufficient birefringence (0.05–0.10).8–10 It is widely agreed that tetrahedral FBUs, mainly referring to [PO4] and [BO4] tetrahedra, are very helpful for deep-UV transmittance, and thus they have been employed to design and synthesize deep-UV NLO materials.11 The unremitting efforts by researchers result in a series of NLO-active optical materials exclusively consisting of [BO4] or/and [PO4] tetrahedrons being discovered, such as SrB4O7,12 BPO4,13 Ba3P3O10X (X = Cl, Br),14 RbBa2(PO3)5,15 LiM2PO4 (M = Rb, Cs),16,17 RbNaMgP2O7,18 and M4Mg4(P2O7)2 (M = K, Rb).19 As reported, these materials are transparent down to the deep-UV spectral region very well with a short absorption edge, e.g., BPO4 (130 nm),13 Ba3P3O10Cl (180 nm),14 LiCs2PO4 (174 nm),16 and K4Mg4(P2O7)2 (170 nm).19 However, there also remain undesired issues that are often-weak SHG susceptibility and poor birefringence, especially the poor birefringence which vastly limits the phase-matched wavelengths reaching the deep-UV region.20 In fact, the recent research studies reveal that the SHG coefficient can be efficiently improved by adopting some strategies. For example, the edge-sharing tetrahedra make LiCs2PO4 and Li2BaSiO4 exhibit enlarged SHG response of 2.6 and 2.8 times that of KDP, respectively, which are even larger than that of many borate-based NLO crystals.16,21 Nonetheless, except for a few exceptions, most of these materials have a weak SHG response. Compared to SHG efficiency, improving the birefringence is much more challenging because of the small anisotropy of [BO4] and [PO4].20 On the basis of our statistics, the birefringence of almost all of the reported deep-UV transparent NLO materials in phosphates and boron phosphates is less than 0.02 which is too small to satisfy the phase-matching conditions in the deep-UV region (see Table 1). To address this, Pan's groups proposed that new tetrahedral FBUs, such as [BO3F] and [PO3F] tetrahedra, generated by partially substituting the oxygen atoms with fluoride atoms in [BO4] and [PO4], respectively, possess superior optical properties compared to the original ones and these new FBUs can efficiently enhance the birefringence of materials.20,22 Recent research demonstrated the usefulness of this proposition. For example, very recently reported (NH4)2PO3F20 and NaNH4PO3F·H2O,23 both of them exclusively composed of tetrahedral [PO3F] units, exhibit enhanced birefringence, that is 0.027 and 0.053, respectively. It should be noted that in particular, NaNH4PO3F·H2O exhibits the largest birefringence among phosphates which enable its shortest phase-matching wavelength reaching the deep-UV region (194 nm). Motivated by these achievements, a fluoroboron arsenate, NH4BAsO4F (ABAF),24 which was assembled with [BO3F] and [AsO4] tetrahedra, attracted our attention. As mentioned above, the occurrence of [BO3F] tetrahedra in this compound may induce an enhanced birefringence and [AsO4] tetrahedra may help in enhancement of SHG coefficient. In this article, we reported for the first time its linear and nonlinear optical properties and explored the structure–property relationships.
Crystals | PSHG (×KDP) | SHG coefficient (pm V−1) | Absorption edge (nm) | Birefringence (Δn) | Ref. |
---|---|---|---|---|---|
a N. R.: not reported or not available. | |||||
BPO4 | 2 | d 36 = 0.76 | 134 | 0.0056 @ 589 nm | 13 |
Ba3P3O10Cl | 0.6 | d ave = 0.57 | 180 | 0.030 @ 532 nm | 14 |
Ba3P3O10Br | 0.5 | d ave = 0.49 | <200 | 0.024 @ 532 nm | 14 |
Ba5P6O20 | 0.8 | N. R. | 167 | N. R. | 29 |
RbBa2(PO3)5 | 1.3 | d 11 = 0.066, d12 = 0.037, d13 = −0.591, d15 = 0.007, d24 = 0.197, d33 = 0.037 | 163 | 0.009 @ 1064 nm | 15 and 30 |
KBa2(PO3)5 | 0.9 | d = 7.50–7.79 × 10−10 esu | 167 | N. R. | 31 |
KPb2(PO3)5 | 0.5 | N. R. | 177 | 0.021 @ 1064 nm | 30 |
KLa(PO3)4 | 0.9 | d 14 = 1.62 × 10−9, d16 = 1.58 × 10−9, d22 = d23 = 1.65 × 10−9 esu | 162 | 0.0084 @ 1064 nm | 32 |
K4Mg4(P2O7)3 | 1.3 | N. R. | 170 | 0.0108 @ 1064 nm | 19 |
Rb4Mg4(P2O7)3 | 1.4 | N. R. | <200 | 0.009 @ 1064 nm | 19 |
RbNaMgP2O7 | 1.5 | N. R. | 185 | N. R. | 18 |
CsNaMgP2O7 | 1.1 | d 31 = 0.368, d32 = −0.178, d33 = −0.321 | 180 | N. R. | 33 |
LiCs2PO4 | 2.6 | d 15 = d31 = −0.65, d24 = d32 = 0.22, d33 = 0.61 | 174 | N. R. | 16 |
LiRb2PO4 | 2.1 | d 15 = −0.46, d24 = 0.11, d33 = 0.28 | 170 | N. R. | 17 |
KBPO4F | 1 | N. R. | <200 | 0.044 | 34 |
CsLiCdP2O7 | 1.5 | N. R. | <200 | N. R. | 35 |
Ba2NaClP2O7 | 1.3 | d ave = 1.11 | <176 | 0.017 @ 1064 nm | 36 |
(NH4)2PO3F | 1 | d 15 = 0.14, d24 = 0.40, d33 = −0.35, d14 = 0.08 | <177 | 0.027 @ 1064 nm | 20 |
K2SrP4O12 | 0.5 | d 14 = −0.534, d36 = 0.185 | <200 | 0.016 @ 1064 nm | 37 |
KMg(H2O)PO4 | 1.14 | d 31 = 0.55, d32 = 0.48, d33 = 1.17 | <200 | 0.018 @ 1064 nm | 38 |
NH4NaPO3F·H2O | 1.1 | d 11 = 0.727 | N. R. | 0.053 @ 589.3 nm | 23 |
NH4NaLi2(SO4)2 | 1.1 | N. R. | 186 | N. R. | 39 |
Li2BaSiO4 | 2.8 | d 15 = d31 = −0.26, d33 = 3.77 | <190 | N. R. | 21 |
CsSiP2O7F | 0.7 | d 16 = −0.22, d14 = 0.10, d25 = 0.34, d23 = −0.35 | <190 | 0.009 @ 1064 nm | 40 |
NH4BAsO4F | 2 | d 12 = 1.25 | <200 | 0.03 @ 1064 nm | This work |
Structurally, three [BO3F] and three [AsO4] tetrahedra are linked alternately with two longer B–O (or As–O) bonds to create ladybird-shaped [B3As3O15F3] functional building units (FBUs). The [B3As3O15F3] FBUs are further connected mutually through another longer B–O (or As–O) bond and then extended in the a–b plane to build a two-dimensional (2D) honeycomb-like [BAsO4F]∞ infinite layer, which stacked along the c-axis with NH4+ cations which are located at the interlayer as charge compensation to complete the three-dimensional framework construction. The terminal F atoms in [BO3F] and O atoms of the shorter As–O bond in [AsO4] formed a H-bond network with H atoms in NH4+ to reinforce the interlayer interactions. The H-bond calculation, realized by PLATON, shows that each NH4+ is bonded to six oxygen atoms and three fluorine atoms to create a N–H4⋯O6F3 H-bond network with a variety of H⋯O/F bond distances of 2.05 Å to 2.57 Å. It is widely thought that a H-bond network can efficiently strengthen the interlayer binding in layered crystals.25,26 Thus, ABAF probably has better crystal growth habit than KBBF along the c axis. The calculated bond valences are 4.92 and 3.08 for As and B atoms, respectively, which are in accordance with their normal oxidation states.27
It is interesting that ABAF “integrated” somehow the crystal structural characteristics of both SBBO and KBBF. For comparison, their crystal structural representations are graphically illustrated in Fig. 1 and then discussed below. Firstly, FBUs of ABAF and SBBO possess homogeneous ladybird-like 12-membered (12M) ring FBUs. In SBBO, three [BO3] triangles are linked with three [BeO4] tetrahedra alternately, yielding the [B3Be3O15] ladybird-shaped 12M FBU which can be described as (3Δ + 3T); similarly, the ladybird-shaped 12M ring FBU [As3B3O15F3] in ABAF, which can be described as (3T + 3T), is composed of three [BO3F] and three [AsO4] tetrahedra. The size of the 12M ring of SBBO and ABAF is very close; the tiny difference between them is that the ring of SBBO is slightly “thinner” and “higher” than that of ABAF. However, KBBF′s FBU, [Be2BO6F2], composed of one [BO3] triangle and two [BeO3F] tetrahedra and can be described as (1Δ + 2T), is a 6-membered ring and is distinct from SBBO and KBBF. Secondly, the likeness between ABAF and KBBF is mainly reflected in their 2D single layer structure. In KBBF and ABAF, the single layers were separated by K+ and NH4+ cations, respectively. The interlayer distance is 6.38 Å for ABAF which is slightly longer than that of KBBF (6.25 Å).25 However, the inverse [BeO4] tetrahedra in adjacent [Be3B3O12] layers are connected directly by bridging oxygen atoms, which leads to the [Be2B2O7] double layers in SBBO.
Attributable to SHG-favorable structural features, mainly referring to the optimized arrangement of [BO3F] and [AsO4] groups in space, ABAF may display an enhanced SHG response. To examine this, the particle size dependent powder second harmonic generation (SHG) response was executed utilizing 1064 nm coherent light as an incident source via the method proposed by Kurtz and Perry.28 KH2PO4 (KDP) was used as a reference. As is clearly seen from Fig. 2a and b, ABAF exhibits SHG signals, about twice that of KDP in the particle size range of 180–250 μm at 1064 nm. The SHG response of ABAF is superior to or comparable to those deep-UV transparent NLO crystals exclusively composed of nonπ-conjugated tetrahedral FBUs, such as phosphates, sulfates, boron phosphates (see Table 1). In addition, the SHG intensity increased with increasing particle size and a decreasing tendency was not observed, manifesting that SHG is phase-matchable at 1064 nm, which was also verified using the calculated chromatic dispersion curves.
Birefringence, as a key parameter to achieve phase-matching, is essential for NLO crystals. Therefore, in order to know the phase-matching capability of ABAF, we next investigated its birefringence. According to the refractive index calculated using first-principles calculations, birefringence of ABAF at 1064 nm is determined to be 0.03. Obviously, such a value is larger than that of most of the reported SHG-active boron phosphates and phosphates (see Table 1). Notably, this value is also comparable to those of several newly discovered bismuth- and/or lead-based NLO phosphates, namely, A3BBi(P2O7)3 (A = Rb, Cs; B = Pb, Ba) (Δn = 0.025–0.03 at 1064 nm) which encompass highly distorted Bi–O and/or Pb–O polyhedra which easily induce an enhanced birefringence.41
It seems necessary to discuss the possible mechanism of birefringence enhancement observed in ABAF and we inferred that [BO3F] tetrahedra are mainly responsible for this. As shown in Table 1 and Fig. 3, those NLO crystals assembled with tetrahedra in which the central atoms are coordinated with all O atoms universally have smaller birefringence than those composed of tetrahedra in which the central atoms are coordinated with mixed O atoms and F atoms. This suggests that the all-oxygen-coordinated AsO4 geometry in ABAF is probably not the leading contributing one to birefringence enhancements. Therefore, it seems that such improvements are possibly due to the BO3F tetrahedron. Actually, as described earlier, based on theoretical computation, the occurrence of F atoms in tetrahedral geometric anions is in favor of strengthening birefringence, and desirable improvements are indeed discovered in some NLO materials, such as (NH4)2PO3F, and NaNH4PO3F·H2O (Table 1). It should be mentioned that it is difficult to quantitatively describe the contribution of BO3F tetrahedra to birefringence. The related discussions are just based on the previous work and reasonable speculation.
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Fig. 3 The SHG coefficient and birefringence summarization for NLO crystals assembled with tetrahedral units with deep-UV transmittance as a prerequisite. |
The density of states (DOS), including the total DOS and partial DOS projected onto specific atoms is plotted in Fig. S7.† We focus on the energy zones in the vicinity of the forbidden band (−10 to 17 eV), which account for most of the chemical bonding characteristics in the compound. It is clear that in the region, the electronic states of N-2s 2p and H-1s and B-2s 2p and O-2p together with F-2p, as well as As-4s 4p and O-2p are well overlapped, inferring the strong bonding interactions of N–H, B–O, B–F and As–O bonds in the system. The upper part of the VB (−5 to 0 eV) is dominated by O-2p and F-2p states, with a bit of As-4p and B-2p states mixed; while the lower part of CB (5–10 eV) is composed of the unoccupied As-4s 4p, O-2p and small amount of B-2p states. Since the optical properties of a material are mainly dependent on the electronic states on both sides of the forbidden band, it can be predicted that the optical properties of ABAF are intimately associated with [BO3F] and [AsO4] tetrahedra in the [BAsO4F]∞ layers.
We next calculated the SHG coefficients. Among them, d12 is the largest tensor whose absolute value is 1.25 pm V−1 in the static limit. The magnitude of d12 is about 3.2 times that of KDP (d36 = 0.39 pm V−1), consistent with the measured powder SHG effect (2 times that of KDP). To elucidate the inherent origin of the SHG response of ABAF, we further performed the SHG-weighted electron density (SHG-density) analysis for d12, which can clearly disclose the SHG-contributed orbitals in the real space (Fig. 4): in the VB, the O-2p and F-2p nonbonding states in AsO4 and BO3F tetrahedra dominate the SHG effect, and in the CB, the empty orbitals of O-2p and As-4s 4p contribute principally to the SHG effect. Based on the SHG-density analysis, we also calculated the contribution percentages to the SHG effect from the constituent groups, which are 63.01% for AsO4, 32.96% for BO3F and 4.03% for NH4+. Obviously, the SHG-contribution of NH4+ is negligibly small. This can also be verified by the dipole moment calculations. The calculation was carried out by a bond-valence approach described previously.42 The results are listed in Table S10.† Obviously, the net dipole moment direction of BO3F and AsO4 pointed to the same direction (Fig. 5), suggesting their overlapping instead of cancelling out, which are favourable for the enhancement of the SHG effect. In addition, the magnitude of the net dipole moment for the AsO4 tetrahedron is about 2.05 Debye, larger than that of BO3F (1.17 Debye), revealing that AsO4 contributed more to the overall SHG effect than the BO3F group. Above all, it could be concluded that the cooperative interaction of BO3F and AsO4 tetrahedra enables ABAF exhibit good nonlinear optical performances.
Footnote |
† Electronic supplementary information (ESI) available: Tables of crystal data and structure refinement, fractional atomic coordinates, anisotropic displacement parameters, selected bond lengths and bond angles, figures of EDS, DTA/TG, and DOS, and powder X-ray diffraction patterns. CCDC 2049585. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/d1sc00080b |
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