[1] CHOI, S. U. S. and EASTMAN, J. A. Enhancing thermal conductivity of fluids with nanoparticles. ASME 1995 International Mechanical Engineering Congress and Exposition, San Francisco (1995) [2] LEE, S., CHOI, S. U. S., LI, S., and EASTMAN, J. A. Measuring thermal conductivity of fluids containing oxide nanoparticles. Journal of Heat Transfer-Transactions of the ASME, 121(2), 280-289(1999) [3] EASTMAN, J. A., PHILLPOT, S. R., CHOI, S. U. S., and KEBLINSKI, P. Thermal transport in nanofluids. Annual Review of Materials Research, 34, 219-246(2004) [4] KEBLINSKI, P., EASTMAN, J. A., and CAHILL, D. G. Nanofluids for thermal transport. Materials Today, 8(6), 36-44(2005) [5] PRASHER, R., BHATTACHARYA, P., and PHELAN, P. E. Thermal conductivity of nanoscale colloidal solutions (nanofluids). Physical Review Letters, 94(2), 025901(2005) [6] GAO, J. W., ZHENG, R. T., OHTANI, H., ZHU, D. S., and CHEN, G. Experimental investigation of heat conduction mechanisms in nanofluids. Clue on clustering. Nano Letters, 9(12), 4128-4132(2009) [7] KUMAR, D. H., PATEL, H. E., KUMAR, V. R. R., SUNDARARAJAN, T., PRADEEP, T., and DAS, S. K. Model for heat conduction in nanofluids. Physical Review Letters, 93(14), 144301(2004) [8] BOURLINOS, A. B., CHOWDHURY, S. R., HERRERA, R., JIANG, D. D., ZHANG, Q., ARCHER, L. A., and GIANNELIS, E. P. Functionalized nanostructures with liquid-like behavior:expanding the gallery of available nanostructures. Advanced Functional Materials, 15(8), 1285-1290(2005) [9] BOURLINOS, A. B., HERRERA, R., CHALKIAS, N., JIANG, D. D., ZHANG, Q., ARCHER, L. A., and GIANNELIS, E. P. Surface-functionalized nanoparticles with liquid-like behavior. Advanced Materials, 17(2), 234-237(2005) [10] ZHANG, J. X., ZHENG, Y. P., LAN, L., MO, S., YU, P. Y., SHI, W., and WANG, R. M. Direct synthesis of solvent-free multiwall carbon nanotubes/silica nonionic nanofluid hybrid material. ACS Nano, 3(8), 2185-2190(2009) [11] FERNANDES, N., DALLAS, P., RODRIGUEZ, R., BOURLINOS, A. B., GEORGAKILAS, V., and GIANNELIS, E. P. Fullerol ionic fluids. Nanoscale, 2(9), 1653-1656(2010) [12] SUN, J., HE, L., LO, Y. C., XU, T., BI, H., SUN, L., ZHANG, Z., MAO, S. X., and LI, J. Liquidlike pseudoelasticity of sub-10-nm crystalline silver particles. Nature Materials, 13(11), 1007-1012(2014) [13] BAI, H., ZHENG, Y., WANG, T., and PENG, N. Magnetic solvent-free nanofluid based on Fe3O4/polyaniline nanoparticles and its adjustable electric conductivity. Journal of Materials Chemistry A, 4(37), 14392-14399(2016) [14] CAO, C. R., HUANG, K. Q., SHI, J. A., ZHENG, D. N., WANG, W. H., GU, L., and BAI, H. Y. Liquid-like behaviours of metallic glassy nanoparticles at room temperature. Nature Communications, 10, 1966(2019) [15] WANG, D., XIN, Y., LI, X., WANG, F., WANG, Y., ZHANG, W., ZHENG, Y., YAO, D., YANG, Z., and LEI, X. A universal approach to turn UIO-66 into type 1 porous liquids via post-synthetic modification with corona-canopy species for CO2 capture. Chemical Engineering Journal, 416, 127625(2021) [16] WANG, D., XIN, Y., WANG, Y., LI, X., WU, H., ZHANG, W., YAO, D., WANG, H., ZHENG, Y., HE, Z., YANG, Z., and LEI, X. A general way to transform Ti3C2Tx mxene into solvent-free fluids for filler phase applications. Chemical Engineering Journal, 409, 128082(2021) [17] HU, W., HUAI, Y., XU, M., FENG, X., JIANG, R., ZHENG, Y., and DENG, Z. Mechanoelectrical flexible hub-beam model of ionic-type solvent-free nanofluids. Mechanical Systems and Signal Processing, 159, 107833(2021) [18] YANG, H., HONG, J. Z., and YU, Z. Y. Dynamics modelling of a flexible hub-beam system with a tip mass. Journal of Sound and Vibration, 266, 759-774(2003) [19] CAI, G. P. and LIM, C. W. Active control of a flexible hub-beam system using optimal tracking control method. International Journal of Mechanical Sciences, 48(10), 1150-1162(2006) [20] CAI, G. P. and LIM, C. W. Dynamics studies of a flexible hub-beam system with significant damping effect. Journal of Sound and Vibration, 318(1-2), 1-17(2008) [21] AN, S. Q., ZOU, H. L., DENG, Z. C., and HU, W. P. Dynamic analysis on hub-beam system with transient stiffness variation. International Journal of Mechanical Sciences, 151, 692-702(2019) [22] HU, W. P., DENG, Z. C., HAN, S. M., and ZHANG, W. R. Generalized multi-symplectic integrators for a class of Hamiltonian nonlinear wave PDEs. Journal of Computational Physics, 235, 394-406(2013) [23] HU, W., XU, M., SONG, J., GAO, Q., and DENG, Z. Coupling dynamic behaviors of flexible stretching hub-beam system. Mechanical Systems and Signal Processing, 151, 107389(2021) [24] HU, W., ZHANG, C., and DENG, Z. Vibration and elastic wave propagation in spatial flexible damping panel attached to four special springs. Communications in Nonlinear Science and Numerical Simulation, 84, 105199(2020) [25] HU, W., YU, L., and DENG, Z. Minimum control energy of spatial beam with assumed attitude adjustment target. Acta Mechanica Solida Sinica, 33(1), 51-60(2020) [26] HU, W., YE, J., and DENG, Z. Internal resonance of a flexible beam in a spatial tethered system. Journal of Sound and Vibration, 475, 115286(2020) [27] HU, W., WANG, Z., ZHAO, Y., and DENG, Z. Symmetry breaking of infinite-dimensional dynamic system. Applied Mathematics Letters, 103, 106207(2020) [28] HU, W. and DENG, Z. Interaction effects of DNA, RNA-polymerase, and cellular fluid on the local dynamic behaviors of DNA. Applied Mathematics and Mechanics (English Edition), 41(4), 623-636(2020) https://doi.org/10.1007/s10483-020-2595-6 [29] HU, W., HUAI, Y., XU, M., and DENG, Z. Coupling dynamic characteristics of simplified model for tethered satellite system. Acta Mechanica Sinica, 37(8), 1245-1254(2021) [30] HU, W., XI, X., ZHAI, Z., CUI, P., ZHANG, F., and DENG, Z. Symplectic analysis on coupling behaviors of spatial flexible damping beam. Acta Mechanica Solida Sinica (2022) https://doi.org/10.1007/s10338-021-00297-x [31] HU, W., DU, F., ZHAI, Z., ZHANG, F., and DENG, Z. Symplectic analysis on dynamic behaviors of tethered tug-debris system. Acta Astronautica, 192, 182-189(2022) [32] HU, W., XU, M., ZHANG, F., XIAO, C., and DENG, Z. Dynamic analysis on flexible hub-beam with step-variable cross-section. Mechanical Systems and Signal Processing, 180, 109423(2022) [33] ALADAG, B., HALELFADL, S., DONER, N., MARE, T., DURET, S., and ESTELLE, P. Experimental investigations of the viscosity of nanofluids at low temperatures. Applied Energy, 97, 876-880(2012) [34] TASSIERI, M., GIBSON, G. M., EVANS, R. M. L., YAO, A. M., WARREN, R., PADGETT, M. J., and COOPER, J. M. Measuring storage and loss moduli using optical tweezers:broadband microrheology. Physical Review E, 81(2), 026308(2010) [35] EVANS, R. M. L., TASSIERI, M., AUHL, D., and WAIGH, T. A. Direct conversion of rheological compliance measurements into storage and loss moduli. Physical Review E, 80(1), 012501(2009) [36] ZHENG, Y., LI, S., WENG, Z., and GAO, C. Hyperbranched polymers:advances from synthesis to applications. Chemical Society Reviews, 44(12), 4091-4130(2014) [37] ZHANG, X., ZHENG, Y. P., LAN, L., and YANG, H. C. Synthesis and properties of a solvent-free mwcnt-based nanofluid. New Carbon Materials, 29(3), 203-208(2014) [38] HU, W., DENG, Z., ZOU, H., and YIN, T. Temperature effect on dynamic behaviors of cispolyisoprene chain. International Journal of Applied Mechanics, 8(1), 1650012(2016) [39] WU, F., ZHENG, Y., QU, P., WANG, N., and CHEN, L. A liquid-like multiwalled carbon nanotube derivative and its epoxy nanocomposites. Journal of Applied Polymer Science, 130(3), 2217-2224(2013) [40] BRENIG, W. Brownian Motion:Langevin Equation, Springer Berlin, Heidelberg, 69-72(1989) [41] GRIEBEL, M., ZUMBUSCH, G., and KNAPEK, S. Numerical Simulation in Molecular Dynamics, Springer Berlin, Heidelberg (2007) [42] LEIMKUHLER, B. and MATTHEWS, C. Molecular Dynamics:with Deterministic and Stochastic Numerical Methods, Springer Berlin, Heidelberg (2015) [43] CHEN, C., HONG, J., and ZHANG, L. Preservation of physical properties of stochastic Maxwell equations with additive noise via stochastic multi-symplectic methods. Journal of Computational Physics, 306, 500-519(2016) [44] HONG, J., JI, L., and ZHANG, L. A stochastic multi-symplectic scheme for stochastic Maxwell equations with additive noise. Journal of Computational Physics, 268, 255-268(2014) [45] BRIDGES, T. J. Multi-symplectic structures and wave propagation. Mathematical Proceedings of the Cambridge Philosophical Society, 121(1), 147-190(1997) [46] MARSDEN, J. E., PATRICK, G. W., and SHKOLLER, S. Multisymplectic geometry, variational integrators, and nonlinear PDEs. Communications in Mathematical Physics, 199(2), 351-395(1998) [47] MARSDEN, J. E. and SHKOLLER, S. Multisymplectic geometry, covariant Hamiltonians, and water waves. Mathematical Proceedings of the Cambridge Philosophical Society, 125(3), 553-575(1999) [48] BRIDGES, T. J. and REICH, S. Multi-symplectic integrators:numerical schemes for Hamiltonian PDEs that conserve symplecticity. Physics Letters A, 284(4-5), 184-193(2001) [49] CALVETTI, D., GOLUB, G. H., GRAGG, W. B., and REICHEL, L. Computation of GaussKronrod quadrature rules. Mathematics of Computation, 69(231), 1035-1052(2000) [50] LAURIE, D. P. Calculation of Gauss-Kronrod quadrature rules. Mathematics of Computation, 66(219), 1133-1145(1997) |