Patent
More than fifty national invention patents were applied for/authorized, twenty-three were authorized, and more than thirty were accepted. The representative authorized patents are as follows:
[1] A method for evaluating underwater radiated noise of ships, 2021.09, invention patent, patent number: ZL201910428667.4, ranking first
[2] A method for evaluating the mechanical noise of the overall ship scheme, 2021.09, invention patent, patent number: ZL201910350066.6, ranking first
[3] An underwater radiation noise assessment method for the overall scheme of semi-submersible offshore platform, 2021.08, invention patent, patent number: CN201910347226.1, ranking first
[4] Ship cabin noise prediction method based on statistical energy analysis, 2021.01, invention patent, patent number: ZL201711129602.7, ranking first
[5] A frequency-adjustable ship resonance ice-breaking device, 2020.10, invention patent, patent number: ZL201810669710.1, ranking first
[6] An active control method and device for ship resonance icebreaking, 2020.05, invention patent, patent number: ZL201811017278.4, ranking first
[7] An adaptive ice-breaking device for ships, 2020.05, invention patent, patent number: ZL201811017212.5, ranking first
[8] An embedded bow ice-breaking device based on resonance principle, 2021.04, patent number: ZL201910553624.9, ranking first
[9] Experimental device for frequency of flow-induced vortex shedding, 2019.04, patent number: ZL201610532849.2, ranking first
[10] Serrated high damping alloy plate based on interface effect, 2018.06, patent number: ZL201610867272.0, ranking first
[11] Wind-induced vortex shedding frequency test device, 2015.06, patent number: ZL201520073741.2, ranking first
[12] Measurement method of endogenous characteristics of equipment under unbalanced excitation force, 2015.02, patent number: ZL201210172286.2, ranking first
[13] Low noise subsea valve box, 2014.10, patent number: ZL201210202908.1, ranking first
[14] Quantitative test method of equipment internal excitation load under the combined action of unbalanced excitation force and unbalanced excitation torque, 2014.08, patent number: ZL201210172287.7, ranking first
[15] Indirect test method of equipment's excitation load on hull structure under vertical unbalanced excitation force, 2014.08, patent number: ZL201210185488.0, ranking first
[16] Indirect measurement method of equipment's excitation load on hull under the combined action of unbalanced excitation force and unbalanced bending moment, 2014.08, patent number: ZL201210185489.5, ranking first
Article
Recent five years, more than one hundred academic papers have been published, including more than sixty papers retrieved by SCI, including one hot paper with ESI0.1%, twelve highly cited papers with ESI1%, more than twenty papers with TOP journals and more than thirty papers with JCR1 regions. The total number of papers cited is more than two thousand. The representative academic papers are as follows:
[1] Pang F, Li H, Wang X, et al. A semi analytical method for the free vibration of doubly-curved shells of revolution[J].Computers & Mathematics with Applications, 2018, 75(9): 3249-3268.（TOP journal，ESI1% highly cited papers，SCI，JCR1 area，IF: 3.476）
[2] Pang F, Li FI, Cui J, et al. Application of flugge thin shell theory to the solution of free vibration behaviors for spherical-cylindrical-spherical shell: A unified formulation[J]. European Journal of Mechanics-A/Solids, 2019, 74: 381-393. （SCI，ESI1% highly cited papers，JCR1 area，IF: 4.220）
[3] Pang F, Li H, Chen H, et al. Free vibration analysis of combined composite laminated cylindrical and spherical shells with arbitrary boundary conditions[J]. Mechanics of Advanced Materials and Structures, 2021, 28(2): 182-199. （SCI，JCR1 area，ESI1% highly cited papers，IF: 4.030）
[4] Li H, Pang F*, Miao X, et al. Jacobi-Ritz method for free vibration analysis of uniform and stepped circular cylindrical shells with arbitrary boundary conditions: A unified formulation [J]. Computers & Mathematics with Applications, 2019, 77(2): 427-440. （TOP journal，ESI1% highly cited papers，SCI，JCR1 area，IF: 3.476）
[5] Tang, D, Pang, FZ*, Zhang, ZY, et al. Flexural wave propagation and attenuation through Timoshenko beam coupled with periodic resonators by the method of reverberation-ray matrix[J]. European Journal of Mechanics-A/Solids, 2021(86). （SCI，JCR1 area，ESI1% highly cited papers，IF: 4.220）
[6] Li H, Pang F*, Chen H, et al. Vibration analysis of functionally graded porous cylindrical shell with arbitrary boundary restraints by using a semi analytical method[J], Composites Part B: Engineering, 2019, 164: 249-264. （TOP journal，SCI，ESI1% highly cited papers，JCR1 area，IF: 9.078）
[7] Li H, Pang F*, Chen H. A semi-analytical approach to analyze vibration characteristics of uniform and stepped annular-spherical shells with general boundary conditions[J]. European Journal of Mechanics-A/Solids, 2019, 74: 48-65. （SCI，JCR1 area，ESI1% highly cited papers，IF: 4.220）
[8] Li H, Pang F*, Miao X, et al. A semi-analytical method for vibration analysis of stepped doubly-curved shells of revolution with arbitrary boundary conditions[J]. Thin-Walled Structures, 2018, 129: 125-144. （TOP journal，SCI，ESI1% highly cited papers，JCR1 area，IF: 4.442）
[9] Li H, Pang F*, Li Y, et al. Application of first-order shear deformation theory for the vibration analysis of functionally graded doubly-curved shells of revolution[J], Composite Structures, 2019, 212: 22-42. （TOP journal，SCI，ESI1% highly cited papers，JCR1 area，IF: 5.407）
[10] Pang F, Qin Y, Li H, et al. Study on impact resistance of composite rocket launcher[J]. Reviews on Advanced Materials Science, 2021, 60(1): 615-630. (SCI，JCR2 area，IF: 3.364)
[11] Li H, Pang F*, Miao X, et al. A semi analytical method for free vibration analysis of composite laminated cylindrical and spherical shells with complex boundary conditions[J]. Thin-Walled Structures, 2019, 136: 200-220. （SCI，JCR1 area，IF: 4.442）
[12] Pang F, Gao C, Cui J, et al. A Semianalytical Approach for Free Vibration Characteristics of Functionally Graded Spherical Shell Based on First-Order Shear Deformation Theory[J], Shock and Vibration, 2019, 2019. (SCI，JCR3 area，IF: 1.543)
[13] Pang F, Li H, Jing F, et al. Application of First-Order Shear Deformation Theory on Vibration Analysis of Stepped Functionally Graded Paraboloidal Shell with General Edge Constraints[J]. Materials, 2019, 12(1): 69. (SCI，JCR1 area，IF: 3.623)
[14] Pang F, Li H, Choe K, et al. Free and forced vibration analysis of airtight cylindrical vessels with doubly curved shells of revolution by using Jacobi-Ritz method[J]. Shock and Vibration, 2017, 2017. (SCI，JCR3 area，IF: 1.543)
[15] Pang F, Li H, Du Y, et al. A series solution for the vibration of mindlin rectangular plates with elastic point supports around the edges[J]. Shock and Vibration, 2018, 2018. (SCI，JCR3 area，IF: 1.543)
[16] Pang F, Wu C, Miao X, et al. Tranferred boundary similarity method and application to the prediction of ship vibration and radiated noise[J], Noise Control Engineering Journal, 2015, 63(4): 318-330. (SCI，JCR3 area，IF: 0.466)
[17] Gao C, Pang F, Li H, et al. Free and forced vibration characteristics analysis of a multispan timoshenko beam based on the ritz method[J]. Shock and Vibration, 2021, 2021. (SCI，JCR3 area，IF: 1.543)
[18] Li H.C., Pang F.Z. *, Gao C., et al. A Jacobi-Ritz method for dynamic analysis of laminated composite shallow shells with general elastic restraints[J]. Composite Structures, 2020, 242. （SCI，JCR1 area，IF: 5.407）
[19] Li H.C., Pang F.Z. *, Ren Y., et al. Free vibration characteristics of functionally graded porous spherical shell with general boundary conditions by using first-order shear deformation theory[J]. Thin-Walled Structures, 2019, 144. （SCI，JCR1 area，IF: 4.442）
[20] Li H.C., Pang F.Z. *, Du Y., et al. Free vibration analysis of uniform and stepped functionally graded circular cylindrical shells[J]. Steel and Composite Structures, 2019, 33(2): 163-180. （SCI，JCR1 area，IF: 5.733）
[21] Li H, Pang F*, Gong Q, et al. Free vibration analysis of axisymmetric functionally graded doubly-curved shells with un-uniform thickness distribution based on Ritz method[J]. Composite Structures, 2019: 111145. （TOP journal，SCI，JCR1 area，IF: 5.407）
[22] Li H, Pang F*, Wang X, et al. Free vibration analysis of uniform and stepped combined paraboloidal, cylindrical and spherical shells with arbitrary boundary conditions[J]. International Journal of Mechanical Sciences, 2018,145: 64-82. （SCI，JCR1 area，IF: 5.329）
[23] Li H, Pang F*, Wang X, et al. Free vibration analysis for composite laminated doubly-curved shells of revolution by a semi analytical Method[J]. Composite Structures, 2018. 201: p. 86-111. （TOP journal，SCI，JCR1 area，IF: 5.407）
[24] Li H, Pang F*, Wang X, et al. Benchmark solution for free vibration of moderately thick functionally graded sandwich sector plates on two-parameter elastic foundation with general boundary conditions[J]. Shock and Vibration, 2017,2017. (SCI，JCR3 area，IF: 1.543)
[25] Gao C., Pang F.Z. *, Li H.C., et al. An approximate solution for vibrations of uniform and stepped functionally graded spherical cap based on Ritz method[J]. Composite Structures, 2020, 233. （TOP journal，SCI，JCR1 area，IF: 5.407）
[26] Pang, F., et al., Free Vibration of Functionally Graded Carbon Nanotube Reinforced Composite Annular Sector Plate with General Boundary Supports. Curved and Layered Structures, 2018. 5(1): p. 49-67. (SCI include: WOS: 000441648900002)
[27] Pang, F., et al., A modified Fourier solution for vibration analysis of moderately thick laminated annular sector plates with general boundary conditions, internal radial line and circumferential arc supports. Curved and Layered Structures, 2017. 4(1): p. 189-220.(SCI include: WOS: 000426072000010)
[28] Pang, F., et al., The free vibration characteristics of isotropic coupled conical-cylindrical shells based on the precise integration transfer matrix method. Curved and Layered Structures, 2017. 4(1): p. 272-287.(SCI include: WOS: 000426072000014)
[29] Wu C, Pang F*, et al. Free Vibration Characteristics of the Conical Shells Based on Precise Integration Transfer Matrix Method[J], Latin American Journal of Solids and Structures, 2018, 15(1). (SCI，JCR4 area，IF: 1.24)
[30] Wang Q, Pang F, Qin B, et al. A unified formulation for free vibration of functionally graded carbon nanotube reinforced composite spherical panels and shells of revolution with general elastic restraints by means of the Rayleigh-Ritz method[J], Polymer Composites, 2018, 39(S2): E924-E944. (SCI，JCR2 area，IF: 3.171)
[31] Du Y., Pang F.Z. *, Sun L.P., et al. A unified formulation for dynamic behavior analysis of spherical cap with uniform and stepped thickness distribution under different edge constraints[J]. Thin-Walled Structures, 2020, 146. （TOP journal，SCI，JCR1 area，IF: 4.442）
[32] Tang D., Pang F.Z. *, Li L.Y., et al. A semi-analytical solution for in-plane free waves analysis of rectangular thin plates with general elastic support boundary conditions[J]. International Journal of Mechanical Sciences, 2020, 168.（SCI，JCR1 area，IF: 5.329）
[33] Miao X.H., Li Y.H., Pang F.Z. *, et al. Experimental investigation on pulsating pressure of a cone-cylinder-hemisphere model under different flow velocities[J]. Physics of Fluids, 2020, 32(9). （TOP journal，SCI，JCR1 area，IF: 3.521）
[34] Pang F.Z., Huo R.D., Li H.C., et al. Wave-Based Method for Free Vibration Analysis of Orthotropic Cylindrical Shells with Arbitrary Boundary Conditions[J]. Mathematical Problems in Engineering, 2019, 2019. （SCI，JCR3 area，IF: 1.305）
[35] Li H.C., Cong G., Li L., Pang F. Z. ，et al. A semi analytical solution for free vibration analysis of combined spherical and cylindrical shells with non-uniform thickness based on Ritz method[J]. Thin-Walled Structures, 2019, 145. （TOP journal，SCI，JCR1 area，IF: 4.442）
[36] Li H, Liu N, Pang F, et al. An Accurate Solution Method for the Static and Vibration Analysis of Functionally Graded Reissner-Mindlin Rectangular Plate with General Boundary Conditions[J]. Shock and Vibration, 2018, 2018. (SCI，JCR3 area，IF: 1.543)
[37] Yao X, Tang D, Pang F*, et al. Exact free vibration analysis of open circular cylindrical shells by the method of reverberation-ray matrix[J], Journal of Zhejiang University-SCIENCE A, 2016, 17(4): 295-316. （SCI，JCR2 area，IF: 2.263）
[38] Jin Y, Pang F, Yang F, et al. A general model for analysis of sound radiation from orthogonally stiffened laminated composite plates[J], China Ocean Engineering, 2014, 28(4): 457-470. (SCI，JCR4 area，IF: 1.201)
[39] Wang X, Pang F, Yao X. Noise reduction analysis for a stiffened finite plate[J]. Journal of Sound and Vibration, 2014, 333(1): 228-245. （TOP journal，SCI，JCR1 area，IF: 3.655）
[40] Zhang H , Gao C , Li H , Pang, F. , et al. Analysis of functionally graded carbon nanotube-reinforced composite structures: A review[J]. Nanotechnology Reviews, 2020, 9(1):1408-1426. (SCI，JCR1 area，IF: 7.848)
[41] Pang F,Li H,Chen H,et al.Experimental study on ice-breaking vibration of ships[J].Ship mechanics,2020, 24(10): 1325-1332
