Abstract
Solutions of five different polymers, namely, polystyrene (PS), polyacrylonitrile (PAN), polyhydroxybutrate (PHB), poly(D-L-lactic acid) (PLA), and Nylon6, were used to investigate their rheological properties on the electrospinnability. In order to effectively reduce the diameter of electrospun fibers, polymers with higher molecular weights (MW) were needed to develop entangled solutions at much lower concentrations and with viscosities as low as that of a pure solvent. A minimum polymer concentration 1.0–2.0 times larger than the entanglement concentration was required to prepare the bead-free fibers. Using this strategy, uniform PS fibers with the lowest ever diameter of ∼15 nm were successfully obtained using an MW of 3 × 107 g/mol at a concentration of 0.1 vol.%. For a given electrospinning solution, processing variables of low flow-rate (Q) and high voltage (V) were desirable in obtaining fibers with small diameters. However, Q and V were correlated by a power law relation: V∼Q a, wherein the exponent a had a value of 0.1–0.4, which was relevant with the solution types. Based on the finite element analysis (FEA), a significant measure of electric field (E) occurred around the needle tip used in the experiment, and its magnitude decayed with increasing distance from the needle end (z): E∼z −n. The exponent n was 1.0–2.0, depending on the needle–plate geometry, i.e., needle length, needle diameter (D o ), plate diameter, and tip-to-plate distance (H). According to FEA results, H exhibited negligible effects on the electric field in the region of interest, i.e., z/D o ∼1 to 10. Due to the presence of high measures of E at the needle end, approaches to render a shorter and thinner straight jet issuing from the Taylor cone to yield thinner fibers were sought because a more significant jet stretching in the “jet whipping region” can take place. A feasible route to predict the as-spun fiber diameter produced by the manipulation of the electrified jet is provided by experimentally measuring the jet diameter and numerically calculating the electric field for the jet whipping process.
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Notes
Our Nylon6/FA system is a polyelectrolyte solution, which shows an upturn of η sp/c at low concentrations when the Huggins equation is applied to determine the intrinsic viscosity. At low concentrations, due to the electrostatic charge repulsion along the backbone chains, the typical characteristic for the polyelectrolyte is obtained η sp∼c0.5. According to the classic classification, the entanglement concentration is estimated to be 2 wt% by the concentration at which the exponent change from 0.5 to 1.5 [32]. When the Nylon concentration is high, the electrostatic interactions between backbone chains and solvents are highly screened and neutral solution dynamics are recovered, i.e., η sp∼c3.75 (as shown in Table 2). For a simple comparison with other solutions, we apply a consistent approach (the initial concentration at which the final linear domain is reached) to determine the ϕ e for our Nylon solution. It should be noted that our determined value corresponds to the onset of the concentrated regime defined traditionally for the polyelectrolyte solution [33].
[36] In this paper, a different scaling rule for highly entangled PS in the semi-dilute regime (ϕ < 0.1) is derived to be: \( \phi_e^{1.3} = 20400/{M_w} \) for the UHMWPS, by which the calculated ϕ e is 2.94 and 0.36 vol% for the PS-U2 and PS-U30, respectively. On the other hand, a lower value of ϕ e is obtained using the conventional equation of \( {\phi_e} = 37400/{M_w} \), being 1.87 and 0.12% correspondingly.
References
Srinivasan G, Reneker DH (1995) Polym Int 36:195
Reneker DH, Chun I (1996) Nanotechnology 7:216
Huang ZM, Zhang YZ, Kotaki M, Ramakrishna S (2003) Compos Sci Technol 63:2223
Li D, Xia Y (2004) Adv Mater 16:1151
Ramakrishna S, Kazutoshi F, Teo WE, Lim TC, Ma Z (2005) An introduction to nanofibers. World Scientific Co., Pte. Ltd., Singapore
Reneker DH, Fong H (2006) Polymeric nanofibers; ACS Symposium Series 918. American Chemical Society, Washington
Reneker DH, Yarin AL, Zussman E (2007) Xu H. In: Aref H, Van Der Giessen E (eds) Advances in applied mechanics, vol 41. Elsevier/Academic, London, pp 43–195
Greiner A, Wendorff JH (2007) Angew Chem Int Ed 46:5670
Reneker DH, Yarin AL (2008) Polymer 49:2387
Sill TJ, von Recum HA (2008) Biomaterials 29:1989
Shin YM, Hohman MM, Brenner MP, Rutledge GC (2001) Polymer 42:9955
Reneker DH, Yarin AL, Fong H, Koombhongse S (2000) J Appl Phys 87:4531
Wang C, Chien HS, Hsu CH, Wang YC, Wang CT, Lu HA (2007) Macromolecules 40:7973
Fridrikh SV, Yu JH, Brenner MP, Rutledge GC (2003) Phys Rev Lett 90:144502-1
Feng JJ (2003) J non-Newtonian Fluid Mech 116:55
Helgeson ME, Grammatikos KN, Deitzel JM, Wagner NJ (2008) Polymer 49:2924
Gaňán-Calvo AM (1997) Phys Rev Lett 79:217
Marchessault RH, Okamura K, Su CI (1970) Macromolecules 3:735
Brandrup J, Immergut EH (1989) Polymer handbook, 3rd edn. Wiley, New York, pp VII/8 and VII/34
Terada M, Marchessault RH (1999) Int J Biol Macromol 25:207
Graessley WW (2004) Viscoelastic and flow in polymeric fluids in physical properties of polymers, 3rd edn. Cambridge, UK
Zussman E, Yarin AL, Bazilevsky AV, Avrahami R, Feldman M (2006) Adv Mater 18:348
Hsu SLC, Lin KS, Wang C (2008) J Polym Sci Polym Chem 46:8159
Cheng DK (1983) Field and wave electromagnetics. Addison Wesley, Reading, pp 88–91
Agarwal DK, Gopal R, Agarwal S (1979) J Chem Eng Data 24:181
McKee MG, Wilkes GL, Colby RH, Long TE (2004) Macromolecules 37:1760
Gupta P, Elkins C, Long TE, Wilkes GL (2005) Polymer 46:4799
Shenoy SL, Bates WD, Frisch HL, Wnek GE (2005) Polymer 46:3372
de Gennes PG (1979) In scaling concepts in polymer physics. Cornell University Press, Ithaca
Takahashi Y, Isono Y, Noda I, Nagasawa M (1985) Macromolecules 18:1002
Pearson DS (1987) Rubber Chem Technol 60:439
McKee MG, Hunley MT, Layman JM, Long TE (2006) Macromolecules 39:575
Rubinstein M, Colby RH (1994) Phys Rev Lett 73:2776
He JH, Wan YQ (2004) Polymer 45:6731
Wang C, Hsu CH, Lin JH (2006) Macromolecules 39:7662
Inoue T, Yamashita Y, Osaki K (2002) Macromolecules 35:9169
Yu JH, Fridrikh SV, Rutledge GC (2006) Polymer 47:4789
Dontula P, Macosko CW, Scriven LE (1998) AIChE 44:1247
Shenoy SL, Bates WD, Wnek GE (2005) Polymer 46:8990
Wang C, Hsu CH, Hwang IH (2008) Polymer 49:4188
Acknowledgements
The authors are grateful to National Science Council of Taiwan (ROC) for the research grant (NSC92-2216-E-006-016) that supported this work. Financial aids from Taiwan Textile Research Institute (TTRI), Industrial Technology Research Institute (ITRI) and NCKU through the “Landmark Program of the NCKU top University Project” are also highly appreciated.
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Wang, C., Cheng, YW., Hsu, CH. et al. How to manipulate the electrospinning jet with controlled properties to obtain uniform fibers with the smallest diameter?—a brief discussion of solution electrospinning process. J Polym Res 18, 111–123 (2011). https://doi.org/10.1007/s10965-010-9397-1
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DOI: https://doi.org/10.1007/s10965-010-9397-1