| Literature DB >> 35542202 |
Yan Liang Fan1, Chuan Hao Tan1,2, Yuansiang Lui1, Dionaldo Zudhistira1, Say Chye Joachim Loo1,2.
Abstract
Janus particles are emerging as structurally unique drug carriers with the potential to deliver multiple drugs and agents. Although synthesis methods have been extensively explored to fabricate Janus particles, it remains a challenge to generate drug-loaded Janus particles through an economical, high throughput technique. Here, we report the formation of the first drug-loaded, micro-scale Janus particles prepared using a single-step emulsion solvent evaporation approach. Our results revealed that both the net charge of drug molecules (i.e. glibenclamide, tolbutamine, rapamycin and lidocaine) and polymer weight ratio (i.e. poly(lactic-co-glycolic) and polycaprolactone) were critical in determining the formation of Janus particles. The formation of drug-loaded Janus particles was proven to be thermodynamically-driven in accordance to the classical equilibrium spreading coefficient theory, which is strongly governed by interfacial tensions. Specifically, comparable interfacial tensions between the two interacting polymers with the water phase were identified to be key criteria to achieve the Janus particles hemispheric structure. Such interfacial tensions were amenable, and were found to be highly dependent on the interfacial charge density attributed to both drug and polymer ratio. Hereby, this study provides a mechanistic insight into the fabrication of drug-loaded Janus particles and paves an important path towards large-scale production of Janus particles using a simplified, single-step emulsion solvent evaporation strategy. This journal is © The Royal Society of Chemistry.Entities:
Year: 2018 PMID: 35542202 PMCID: PMC9080239 DOI: 10.1039/c8ra02271b
Source DB: PubMed Journal: RSC Adv ISSN: 2046-2069 Impact factor: 4.036
Fig. 1Microparticles fabricated at different PLGA/PCL weight ratios in the presence or absence of glibenclamide. Cross-sectional views of blank (A1–A3) and glibenclamide-loaded (A4–A6) microparticles under scanning electron microscope (SEM). Microparticles were fabricated at different PLGA/PCL weight ratios (w/w), i.e. 10 : 20 (A1 and A4), 15 : 15 (A2 and A5), and 20 : 10 (A3 and A6). Surface morphology of an intact, glibenclamide-loaded microparticle characterized with Janus structure (B1) and SEM image of that Janus particle after acetone treatment (B2). Scale bar: (A1 and A3), 20 μm; (A2 and A4–A6), 10 μm; (B1–B2), 50 μm.
Fig. 4The proposed model for drug-induced interfacial tension change. The interfacial tension is referred to the energy cost per unit area associated with creation of an interphase between the polymer (i.e. PLGA or PCL dissolved in DCM) and the water phase. Both PLGA and PCLs are slightly polar with multiple carbonyl groups displaying partial negative charge (δ−). When exposed to water, hydrogen bonding between water molecules and polymer dominates. The less hydrophobic the polymer surface is, there will be greater interaction between polymer and water, and hence the lower the interfacial tension. Drug molecules, either positively () or negatively () charged, interact with the polymer at specific molar ratios (presumably via hydrophobic or van der Waals interactions), causing the polymer to become more hydrophilic and thus, reducing the interfacial tension at low polymer weight. At high polymer concentration, more drug molecules are expected to interact with the polymer chains, resulting in higher interfacial charge density. This is thermodynamically favorable for interaction between positively charged drug and the polymer as opposite attracts. However, it is unfavorable for negatively charged drug interacting with the polymer when the charge density reaches a repulsive threshold, as similar charges repel. Consequently, addition of a positively charged drug reduces the interfacial tension, while a negatively charged drug increases the interfacial tension at high polymer concentration.
Fig. 2Microparticles fabricated at the PLGA/PCL weight ratio 20 : 10 in the presence of drugs with different charges (A) or charge densities (B). Scanning electron microscopy (SEM) images of PLGA/PCL microparticles fabricated in the presence of drugs with different charges, i.e. tolbutamine (negatively charged) (A1), trypan blue (negatively charged) (A2), rapamycin (non-charged) (A3) and lidocaine (positively charged) (A4). Light microscopy images of PLGA/PLCA microparticles fabricated with glibenclamide at different, negatively charged densities, i.e. 83.4%, 11.2% and 0.1%, generated at pH 6.0 (B1), pH 4.0 (B2) and pH 2.0 (B3), respectively, according to the Henderson–Hasselbalch equation. The relationship between pH, negatively charged density of glibenclamide (GLN) and the yield of microparticles with Janus structure (B4). Scale bar: (A1 and B1–B3), 100 μm; (A2), 50 μm; (A3–A4), 20 μm.
Interfacial tensions and spreading coefficients at different PLGA/PCL weight ratios
| PLGA/PCL ratio | Drug charge | Interfacial tension | Spreading coefficient | Predicted | Observed | ||||
|---|---|---|---|---|---|---|---|---|---|
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| 20 : 10 | n.a. | 6.69 | 10.56 | 0.65 | 3.22 | −16.60 | −4.53 | Core–shell | Core–shell |
| 20 : 10 | Negative | 7.04 | 7.05 | 0.65 | −0.64 | −13.43 | −0.67 | Janus | Janus |
| 20 : 10 | Neutral | 5.78 | 6.62 | 0.65 | 0.19 | −11.74 | −1.50 | Core–shell | Core–shell |
| 20 : 10 | Positive | 3.75 | 8.60 | 0.65 | 4.20 | −11.70 | −5.50 | Core–shell | Core–shell |
| 15 : 15 | n.a. | 6.72 | 5.93 | 0.65 | −1.44 | −12.00 | 0.14 | Core–shell | Core–shell |
| 15 : 15 | Negative | 4.38 | 6.43 | 0.65 | 1.40 | −10.16 | −2.70 | Core–shell | Core–shell |
Each emulsion system consists of three phases, i.e. Phase 1: PLGA/DCM; Phase 2: PVA (water) and Phase 3: PCL/DCM. The weight proportion of each polymer used in the fabrication is indicated. PVA: poly(vinyl alcohol); DCM: dichloromethane.
Drugs with different charges were included in the fabrication, i.e. glibenclamide (negatively charged), rapamycin (neutral) and lidocaine (positively charged). n.a.: not applicable.
Interfacial tensions between PLGA/DCM and PVA/water (γ12) as well as PCL/DCM and PVA/water (γ23) were determined using the pendant drop method. Meanwhile, the interfacial tension between PLGA/DCM and PCL/DCM (γ13) was estimated based on the surface energy of PLGA and PCL according to the Owens–Wendt method (Table S1). The interfacial tension is expressed in mN m−1.
Phase 1 and 3 are miscible at the beginning of the emulsion. Therefore the interfacial tension between the solid state of PLGA and PCL (i.e. γ13) was used to represent the final form as it gave more accurate morphology prediction.[39] It is assumed that the interfacial tension at the solid state remained the same with drug addition.[40]
The spreading coefficient (S) is calculated based on Harkin's equation, S = γ − (γ + γ). The spreading coefficient is expressed in mN m−1.
According to the classic spreading coefficient theory[37] – core–shell: S1 < 0, S2 < 0, S3 > 0 or S1 > 0, S2 < 0, S3 < 0; Janus: S1 < 0, S2 < 0, S3 < 0; individual particles: S1 < 0, S2 > 0, S3 < 0.
Fig. 3Microparticles fabricated in the absence or presence of drugs with different charges at the PLGA/PCL weight ratio 19 : 11. Scanning electron microscopy (SEM) images of PLGA/PCL microparticles fabricated, at the specific polymer weight ratio 19 : 11, without drug (A) or with drugs carrying different charges, i.e. glibenclamide (negatively charged) (B), rapamycin (non-charged) (C) and lidocaine (positively charged) (D). Scale bar: (A and D), 20 μm; (B), 10 μm; (C), 50 μm.
Interfacial tensions and spreading coefficients at PLGA/PCL weight ratio 19 : 11
| PLGA/PCL ratio | Drug charge | Interfacial tension | Spreading coefficient | Predicted | Observed | ||||
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| 19 : 11 | n.a. | 5.40 | 5.64 | 0.65 | −0.41 | −10.39 | −0.89 | Janus | Janus |
| 19 : 11 | Neutral | 6.50 | 6.04 | 0.65 | −1.11 | −11.89 | −0.19 | Janus | Janus |
| 19 : 11 | Negative | 5.82 | 5.06 | 0.65 | −1.41 | −10.23 | 0.11 | Core–shell | Core–shell |
| 19 : 11 | Positive | 4.85 | 4.28 | 0.65 | −1.22 | −8.48 | −0.08 | Janus | Janus |
Each emulsion system consists of three phases, i.e. Phase 1: PLGA/DCM; Phase 2: PVA (water) and Phase 3: PCL/DCM. The weight proportion of each polymer used in the fabrication is indicated. PVA: poly(vinyl alcohol); DCM: dichloromethane.
Drugs with different charges were included in the fabrication, i.e. glibenclamide (negatively charged), rapamycin (neutral) and lidocaine (positively charged). n.a.: not applicable.
Interfacial tensions PLGA/DCM and PVA/water (γ12) as well as PCL/DCM and PVA/water (γ23) were determined using the pendant drop method. Meanwhile, the interfacial tension between PLGA and PCL (i.e. γ13) was estimated based on the surface energy of PLGA and PCL according to the Owens–Wendt method (Table S1). The interfacial tension is expressed in mN m−1.
Phase 1 and 3 are miscible at the beginning of the emulsion. Therefore the interfacial tension between the solid state of PLGA and PCL (i.e. γ13) was used to represent the final form as it gave more accurate morphology prediction.[39] It is assumed that the interfacial tension at the solid state remained the same with drug addition.[40]
The spreading coefficient (S) is calculated based on Harkin's equation, S = γ − (γ + γ). The spreading coefficient is expressed in mN m−1.
According to the classic spreading coefficient theory[37] – core–shell: S1 < 0, S2 < 0, S3 > 0 or S1 > 0, S2 < 0, S3 < 0; Janus: S1 < 0, S2 < 0, S3 < 0 and separate particles: S1 < 0, S2 > 0, S3 < 0.
Alteration of interfacial tensions by drugs at different polymer weightsa
| PLGA/DCM-PVA/water ( | PCL/DCM-PVA/water ( | ||||||
|---|---|---|---|---|---|---|---|
| Drug | Drug | ||||||
| PLGA (mg) | Negative | Positive | Neutral | PCL (mg) | Negative | Positive | Neutral |
| 200 | ↑ | ↓ | ↓ | 100 | ↓ | ↓ | ↓ |
| 190 | ↑ | ↓ | ↑ | 110 | ↓ | ↓ | ↑ |
| 150 | ↓ | — | — | 150 | ↑ | — | — |
Each emulsion system consists of three phases, i.e. Phase 1: PLGA/DCM; Phase 2: PVA (water) and Phase 3: PCL/DCM. Interfacial tensions between PLGA and PVA (i.e. γ12) as well as PCL and PVA (i.e. γ23) were determined using the pendant drop method. The increase or decrease of the interfacial tensions (i.e. γ12 and γ23), in the presence of drugs, was determined with reference to that of the blank particle (without drug addition) at the respective polymer weight. Drugs used including, glibenclamide (negatively charged), rapamycin (neutral) and lidocaine (positively charged). The result shown here is compiled from the data presented in Tables 1 and 2.