Electrostatics-driven shape transitions in soft shells

Proceedings of the National Academy of Sciences of the United States of America

Volumn 111, Issue 35, 2014, Pages 12673-12678

  Jadhao, Vikram ^a   Thomas, Creighton K ^a   Olvera De La Cruz, Monica ^a,b  

^a Northwestern University   (United States)

^b NORTHWESTERN UNIVERSITY   (United States)

Author keywords

Elasticity; Long range interactions; Morphology; Nanotechnology

Indexed keywords

NANOSHELL; SODIUM CHLORIDE;

ARTICLE; ARTIFICIAL MEMBRANE; CONFORMATION; ELASTICITY; EMULSION; MEMBRANE STRUCTURE; MOLECULAR DYNAMICS; PRIORITY JOURNAL; REVERSE MICELLE; RIGIDITY; STATIC ELECTRICITY; SURFACE CHARGE;

ELASTICITY; LONG-RANGE INTERACTIONS; MORPHOLOGY; NANOTECHNOLOGY;

BIOMIMETIC MATERIALS; CELL MEMBRANE; COMPUTER SIMULATION; DRUG DELIVERY SYSTEMS; MATERIALS TESTING; METALS, RARE EARTH; MODELS, CHEMICAL; MOLECULAR DYNAMICS SIMULATION; NANOTECHNOLOGY; STATIC ELECTRICITY;

EID: 84907228046     PISSN: 00278424     EISSN: 10916490     Source Type: Journal    
DOI: 10.1073/pnas.1413986111     Document Type: Article

References (49)

1. Doshi N, Zahr AS, Bhaskar S, Lahann J, Mitragotri S (2009) Red blood cell-mimicking synthetic biomaterial particles. Proc Natl Acad Sci USA 106(51):21495-21499.
2. Geng Y, et al. (2007) Shape effects of filaments versus spherical particles in flow and drug delivery. Nat Nanotechnol 2(4):249-255. (Pubitemid 46739812)
3. Barua S, et al. (2013) Particle shape enhances specificity of antibody-displaying nanoparticles. Proc Natl Acad Sci USA 110(9):3270-3275.
4. Kolhar P, et al. (2013) Using shape effects to target antibody-coated nanoparticles to lung and brain endothelium. Proc Natl Acad Sci USA 110(26):10753-8.
5. Loverde SM, Klein ML, Discher DE (2012) Nanoparticle shape improves delivery: Rational coarse grain molecular dynamics (rCG-MD) of taxol in worm-like PEG-PCL micelles. Adv Mater 24(28):3823-3830.
6. Cademartiri L, Bishop KJM, Snyder PW, Ozin GA (2012) Using shape for self-assembly. Philos Trans A Math Phys Eng Sci 370(1969):2824-2847.
7. Suo Z (2012) Mechanics of stretchable electronics and soft machines. MRS Bull 37(3):218-225.
8. Hyuk Im S, Jeong U, Xia Y (2005) Polymer hollow particles with controllable holes in their surfaces. Nat Mater 4(9):671-675. (Pubitemid 43090730)
9. Sun Y, Mayers B, Xia Y (2003) Metal nanostructures with hollow interiors. Adv Mater 15(7-8):641-646.
10. Sacanna S, et al. (2013) Shaping colloids for self-assembly. Nat Commun 4:1688.
11. Sacanna S, Irvine WTM, Chaikin PM, Pine DJ (2010) Lock and key colloids. Nature 464(7288):575-578.
12. Shrestha LK, Sato T, Aramaki K (2009) Intrinsic parameters for structural variation of reverse micelles in nonionic surfactant (glycerol alpha-monolaurate)/oil systems: A SAXS study. Phys Chem Chem Phys 11(21):4251-4259.
13. Pileni M-P (2003) The role of soft colloidal templates in controlling the size and shape of inorganic nanocrystals. Nat Mater 2(3):145-150.
14. Wilson AM, et al. (2014) Solvent extraction: The coordination chemistry behind extractive metallurgy. Chem Soc Rev 43(1):123-134.
15. Vander Hoogerstraete T, Wellens S, Verachtert K, Binnemans K (2013) Removal of transition metals from rare earths by solvent extraction with an undiluted phosphonium ionic liquid: Separations relevant to rare-earth magnet recycling. Green Chem 15(4):919-927.
16. Hamada T, Sugimoto R, Vestergaard MC, Nagasaki T, Takagi M (2010) Membrane disk and sphere: Controllable mesoscopic structures for the capture and release of a targeted object. J Am Chem Soc 132(30):10528-10532.
17. Quilliet C, Zoldesi C, Riera C, van Blaaderen A, Imhof A (2008) Anisotropic colloids through non-trivial buckling. Eur Phys J E Soft Matter 27(1):13-20.
18. Vernizzi G, Sknepnek R, Olvera de la Cruz M (2011) Platonic and Archimedean geometries in multicomponent elastic membranes. Proc Natl Acad Sci USA 108(11):4292-4296.
19. Bowick MJ, Travesset A (2001) The statistical mechanics of membranes. Phys Rep 344(4-6):255-308. (Pubitemid 33668628)
20. Yong EH, Nelson DR, Mahadevan L (2013) Elastic platonic shells. Phys Rev Lett 111(17): 177801.
21. Seung HS, Nelson DR (1988) Defects in flexible membranes with crystalline order. Phys Rev A 38(2):1005-1018.
22. Lidmar J, Mirny L, Nelson DR (2003) Virus shapes and buckling transitions in spherical shells. Phys Rev E Stat Nonlin Soft Matter Phys 68(5 Pt 1):051910.
23. Šiber A (2006) Buckling transition in icosahedral shells subjected to volume conservation constraint and pressure: Relations to virus maturation. Phys Rev E Stat Nonlin Soft Matter Phys 73(6 Pt 1):061915.
24. Vliegenthart GA, Gompper G (2011) Compression, crumpling and collapse of spherical shells and capsules. New J Phys 13(4):045020.
25. Datta SS, et al. (2012) Delayed buckling and guided folding of inhomogeneous capsules. Phys Rev Lett 109(13):134302.
26. Sknepnek R, Vernizzi G, Olvera de la Cruz M (2012) Buckling of multicomponent elastic shells with line tension. Soft Matter 8(3):636-644.
27. Funkhouser CM, et al. (2013) Mechanical model of blebbing in nuclear lamin meshworks. Proc Natl Acad Sci USA 110(9):3248-3253.
28. Landau LD, Lifshitz EM (1995) Theory of Elasticity (Butterworth- Heinemann, London), 3rd Ed.
29. Vernizzi G, Olvera de la Cruz M (2007) Faceting ionic shells into icosahedra via electrostatics. Proc Natl Acad Sci USA 104(47):18382-18386. (Pubitemid 350210705)
30. Sknepnek R, Vernizzi G, de la Cruz MO (2011) Shape change of nanocontainers via a reversible ionic buckling. Phys Rev Lett 106(21):215504.
31. Grohn F (2010) Soft matter nanoparticles with various shapes and functionalities can form through electrostatic self-assembly. Soft Matter 6(18):4296-4302.
32. Leung C-Y, et al. (2012) Molecular crystallization controlled by pH regulates mesoscopic membrane morphology. ACS Nano 6(12):10901-10909.
33. Vorobyov I, Bekker B, Allen TW (2010) Electrostatics of deformable lipid membranes. Biophys J 98(12):2904-2913.
34. Winterhalter M, Helfrich W (1988) Effect of surface charge on the curvature elasticity of membranes. J Phys Chem 92(24):6865-6867.
35. Duplantier B, Goldstein RE, Romero-Rochn V, Pesci AI (1990) Geometrical and topological aspects of electric double layers near curved surfaces. Phys Rev Lett 65(4):508-511.
36. Lau AWC, Pincus P (1998) Charge-fluctuation-induced nonanalytic bending rigidity. Phys Rev Lett 81(6):1338-1341. (Pubitemid 128628977)
37. Kim YW, Sung W (2002) Effects of charge and its fluctuation on membrane undulation and stability. EPL 58(1):147.
38. Fleck CC, Netz RR (2005) Counterion density profiles at charged flexible membranes. Phys Rev Lett 95(12):128101.
39. Andelman D (1995) Electrostatic properties of membranes: The Poisson-Boltzmann theory. Handbook of Biological Physics (North-Holland, Amsterdam) Vol 1, pp 603-642.
40. Israelachvili J (2011) Intermolecular and Surface Forces: Intermolecular and Surface Forces (Elsevier Science, Amsterdam), Revised 3rd Ed.
41. Alexander S, et al. (1984) Charge renormalization, osmotic pressure, and bulk modulus of colloidal crystals: Theory. J Chem Phys 80(11):5776-5781.
42. González-Mozuelos P, Olvera de la Cruz M (1995) Ion condensation in saltfree dilute polyelectrolyte solutions. J Chem Phys 103(8):3145-3157.
43. Borukhov I (2004) Charge renormalization of cylinders and spheres: Ion size effects. J Polym Sci B Polym Phys 42(19):3598-3615.
44. Jadhao V, Solis FJ, Olvera de la Cruz M (2012) Simulation of charged systems in heterogeneous dielectric media via a true energy functional. Phys Rev Lett 109(22):223905.
45. Jadhao V, Solis FJ, Olvera de la Cruz M (2013) A variational formulation of electrostatics in a medium with spatially varying dielectric permittivity. J Chem Phys 138(5):054119.
46. Keplinger C, et al. (2013) Stretchable, transparent, ionic conductors. Science 341(6149):984-987.
47. Caspar DLD, Klug A (1962) Physical principles in the construction of regular viruses. Cold Spring Harb Symp Quant Biol 27:1-24.
48. Katifori E, Alben S, Cerda E, Nelson DR, Dumais J (2010) Foldable structures and the natural design of pollen grains. Proc Natl Acad Sci USA 107(17):7635-7639.
49. Ryckaert J-P, Ciccotti G, Berendsen HJ (1977) Numerical integration of the cartesian equations of motion of a system with constraints: Molecular dynamics of n-alkanes. J Comput Phys 23(3):327-341.