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Journal articles on the topic 'Second-order effect'

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Author: Grafiati

Published: 14 March 2023

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1

Qiu, Tianhui, Guojian Yang, and Qing Bian. "Electromagnetically induced second-order Talbot effect." EPL (Europhysics Letters) 101, no. 4 (February 1, 2013): 44004. http://dx.doi.org/10.1209/0295-5075/101/44004.

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2

Gómez, V., R. Cuadros, I. Ruisánchez, and M. P. Callao. "Matrix effect in second-order data." Analytica Chimica Acta 600, no. 1-2 (September 2007): 233–39. http://dx.doi.org/10.1016/j.aca.2006.11.061.

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3

Jin, Qiuyan, and Quanyuan Feng. "Effect of second harmonic and second‐order intermodulation on third‐order passive intermodulation." IET Microwaves, Antennas & Propagation 15, no. 15 (December 2021): 1927–35. http://dx.doi.org/10.1049/mia2.12207.

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4

Kamynin, L. I., and B. N. Khimchenko. "Dissipative effect for second-order parabolic operators." Siberian Mathematical Journal 29, no. 5 (1989): 791–800. http://dx.doi.org/10.1007/bf00970275.

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5

Lu, Lin Feng, and Li Lin. "Second-Order Effect of Staggered Truss and Simplified Formula." Advanced Materials Research 163-167 (December 2010): 808–11. http://dx.doi.org/10.4028/www.scientific.net/amr.163-167.808.

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This paper summarizes the regulations about steel frame second-order effect of some design code in the world, and find out a critical factor of controlling second-order effect. The second-order effects of staggered truss were studied systematically by using ETABS program, and put forward design proposals the second-order effects of internal force and displacement, the simplified formula on second-order effect magnification factor of displacement was given.

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6

Shahverdi, Amin, and Amir Borji. "The effect of higher order harmonics on second order nonlinear phenomena." Optics Communications 343 (May 2015): 124–30. http://dx.doi.org/10.1016/j.optcom.2015.01.026.

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7

Kim, Won-Joong, and Sun-Hong Kwon. "Second Order Effect Induced by a Forced Heaving." Journal of Advanced Research in Ocean Engineering 2, no. 1 (March 31, 2016): 12–21. http://dx.doi.org/10.5574/jaroe.2016.2.1.012.

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8

Ouhnana, M., J. Bell, J. A. Solomon, and F. A. A. Kingdom. "The regularity after-effect: first or second-order?" Journal of Vision 12, no. 9 (August 10, 2012): 1285. http://dx.doi.org/10.1167/12.9.1285.

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9

Savage, H. T., D. X. Chen, C. Gomez-Polo, M. Vazquez, and M. Wun-Fogle. "A giant Barkhausen effect with second-order instability." Journal of Physics D: Applied Physics 27, no. 4 (April 14, 1994): 681–84. http://dx.doi.org/10.1088/0022-3727/27/4/001.

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10

Humar, J., M. Mahgoub, and M. Ghorbanie-Asl. "Effect of second-order forces on seismic response." Canadian Journal of Civil Engineering 33, no. 6 (June 1, 2006): 692–706. http://dx.doi.org/10.1139/l05-119.

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In a building structure subjected to seismic forces, the gravity loads acting through the lateral displacements lead to additional shears and moments. This is generally referred to as the P–Δ effect; it tends to reduce the capacity of the structure to resist the seismic forces and may lead to instability. It has been suggested that an increase in structural strength, in stiffness, or in both would mitigate the P–Δ effect and ensure stability of the structure. It is shown here that instability results when the P–Δ effect causes the stiffness of the structure to become negative in the post-yield range, in which case increasing the strength, the stiffness, or both does not ensure stability. In a single-storey structure, stability can be ensured if there is sufficient strain hardening that the post-yield stiffness is positive even in the presence of the P–Δ effect. For a multistorey building the vulnerability of the structure to P–Δ instability can be judged by obtaining a pushover curve. It is shown that as long as the maximum displacement produced by the design earthquake lies in the region of positive slope of the pushover curve, the structure will remain stable.Key words: seismic response, P–Δ effect, dynamic instability, stability coefficient, amplification factor, pushover analysis, nonlinear analysis.

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11

Xu, De-Qin, Xin-Bing Song, Hong-Guo Li, De-Jian Zhang, Jiao-Jiao Zhao, Hai-Bo Wang, Jun Xiong, and Kaige Wang. "Second-order Lau effect with pseudo-thermal light." Optics Communications 309 (November 2013): 298–301. http://dx.doi.org/10.1016/j.optcom.2013.08.013.

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12

卢, 绍鸿. "Research on Reinforced Concrete Pier Second-Order Effect." Open Journal of Transportation Technologies 04, no. 06 (2015): 73–76. http://dx.doi.org/10.12677/ojtt.2015.46011.

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13

Videen, Gorden. "Polarization opposition effect and second-order ray tracing." Applied Optics 41, no. 24 (August 20, 2002): 5115. http://dx.doi.org/10.1364/ao.41.005115.

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14

Gao, Yulan, Junyan Yu, Mei Yu, Yue Xiao, and Jinliang Shao. "Couple-group consensus for second-order multi-agent systems with the effect of second-order neighbours’ information." Transactions of the Institute of Measurement and Control 40, no. 5 (March 1, 2017): 1726–37. http://dx.doi.org/10.1177/0142331217691335.

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This paper investigates a couple-group consensus problem of second-order multi-agent systems with the impact of second-order neighbours’ information. For systems with/without time delays, couple-group consensus criteria are established in the form of linear matrix inequalities by utilizing both model transformation and stability theories. The main results indicate that the group consensus for multi-agent systems under the effect of second-order neighbours’ information can be achieved based on the premise of a generalized balanced couple. Finally, illustrative examples are presented to demonstrate the effectiveness of the theoretical results.

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15

Sengar, Kanchan, and Arun Kumar. "Fractional Order Capacitor in First-Order and Second-Order Filter." Micro and Nanosystems 12, no. 1 (January 21, 2020): 75–78. http://dx.doi.org/10.2174/1876402911666190821100400.

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Background: Fractional order Butterworth and Chebyshev (low-pass filter circuits, highpass filter circuits and band-pass filters circuits) types of first and second order filter circuits have been simulated and their transfer function are derived. The effect of change of the fractional order α on the behavior of the circuits is investigated. Objective: This paper presents the use of fractional order capacitor in active filters. The expressions for the magnitude, phase, the quality factor, the right-phase frequencies, and the half power frequencies are derived and compared with their previous counterpart. Methods: The circuits have been simulated using Orcad as well as MATLAB for the different value of α. We have developed the fractional gain and phase equations for low pass filter circuits, high pass filter circuits and band pass filter circuits in Sallen-Key topology. Results: It is observed that the bandwidth increases significantly with fractional order other than unity for the low pass as well as high pass and band pass filters. Conclusion: We have also seen that in the frequency domain, the magnitude and phase plots in the stop band change nearly linearly with the fractional order. If we compare the fractional Butterworth filters for low-pass and high-pass type with conventional filters then we find that the roll-off rate is equal to the next higher order filter.

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16

Madison, D. H., I. Bray, and I. McCarthy. "Effect of second-order exchange in electron-hydrogen scattering." Physical Review Letters 64, no. 19 (May 7, 1990): 2265–68. http://dx.doi.org/10.1103/physrevlett.64.2265.

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17

Grozdanov, T. P., and H. S. Taylor. "Second-order perturbation calculations for the hydrogenic Zeeman effect." Journal of Physics B: Atomic and Molecular Physics 19, no. 24 (December 28, 1986): 4075–85. http://dx.doi.org/10.1088/0022-3700/19/24/011.

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18

Kamenski, A. A., and V. D. Ovsiannikov. "Second-order Stark effect on the hydrogen line intensity." Journal of Physics B: Atomic, Molecular and Optical Physics 33, no. 24 (December 4, 2000): 5543–60. http://dx.doi.org/10.1088/0953-4075/33/24/307.

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19

Tishin, A. M., A. V. Derkach, Y. I. Spichkin, M. D. Kuz’min, A. S. Chernyshov, K. A. Gschneidner, and V. K. Pecharsky. "Magnetocaloric effect near a second-order magnetic phase transition." Journal of Magnetism and Magnetic Materials 310, no. 2 (March 2007): 2800–2804. http://dx.doi.org/10.1016/j.jmmm.2006.10.1056.

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20

Ji, Shengyue, Duojie Weng, Zhenjie Wang, Wu Chen, and Wingshan Chan. "Second-order ionospheric effect on PPP over Hong Kong." Journal of Atmospheric and Solar-Terrestrial Physics 119 (November 2014): 184–92. http://dx.doi.org/10.1016/j.jastp.2014.08.005.

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21

Hagberg, M., N. Eriksson, A. G. Larsson, and T. Kjellberg. "Demonstration of blazing effect in detuned second order gratings." Electronics Letters 30, no. 7 (March 31, 1994): 570–71. http://dx.doi.org/10.1049/el:19940381.

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22

Cronin, D. W., R. G. Petschek, and E. M. Terentjev. "Second‐order flexoelectric effect in chiral nematic liquid crystals." Journal of Chemical Physics 98, no. 11 (June 1993): 9199–207. http://dx.doi.org/10.1063/1.464427.

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23

MARTI, JOSEP, JOSEP M. LUIS, and MIQUEL DURAN. "Theoretical study of the second-order vibrational Stark effect." Molecular Physics 98, no. 8 (April 20, 2000): 513–20. http://dx.doi.org/10.1080/00268970009483317.

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24

Marti, Josep M. Luis, Miquel Duran, Josep. "Theoretical study of the second-order vibrational Stark effect." Molecular Physics 98, no. 8 (April 20, 2000): 513–20. http://dx.doi.org/10.1080/002689700162342.

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25

Matsumoto, M. "Analysis of the blazing effect in second-order gratings." IEEE Journal of Quantum Electronics 28, no. 10 (1992): 2016–23. http://dx.doi.org/10.1109/3.159510.

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26

Shih, Tsan-Hsing, and J. L. Lumley. "Second-order modelling of particle dispersion in a turbulent flow." Journal of Fluid Mechanics 163 (February 1986): 349–63. http://dx.doi.org/10.1017/s002211208600232x.

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A set of second-order modelled equations for the motion of particles are presented. We consider the effects of the particle inertia and the crossing-trajectories effect on the particle dispersion. A simple case of a particle mixing layer in a decaying homogeneous turbulence for light and heavy particles is calculated. The results show that the crossing-trajectories effect on particle dispersion is very significant, while inertia only has a slight effect. This behaviour has been observed in experiments (Wells & Stock 1983) and is well predicted by an asymptotic analysis (Csanady, 1963). The calculation also shows that there is a significant difference between Favre-averaged particle velocity and conventional-averaged particle velocity in the low-particle-concentration region. All calculations are in good agreement with Wells & Stock's experimental data.

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27

S. Armouti, Nazzal. "Second Order Effect in Unbraced Steel Frames at Ultimate State." Research Journal of Applied Sciences, Engineering and Technology 7, no. 6 (February 15, 2014): 1172–82. http://dx.doi.org/10.19026/rjaset.7.377.

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28

Zhou, Qi Shi, Xu Hong Zhou, and Li Ming Yang. "Simplified Analysis of Second-Order Effect on Staggered Truss Structure." Advanced Materials Research 446-449 (January 2012): 857–62. http://dx.doi.org/10.4028/scientific5/amr.446-449.857.

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29

Zhou, Qi Shi, Xu Hong Zhou, and Li Ming Yang. "Simplified Analysis of Second-Order Effect on Staggered Truss Structure." Advanced Materials Research 446-449 (January 2012): 857–62. http://dx.doi.org/10.4028/www.scientific.net/amr.446-449.857.

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Based on the structural characteristics that the distribution of mass and stiffness is symmetrical in staggered truss structure, the load-carrying performance of staggered truss structure is equivalent to a pressure-bend combinational strut in this paper. By analyzing the relationship among curvatures , bending moments and shear forces of the pressure-bend combinational strut, the balance differential equations of the pressure-bend combinational strut is erected. Based on Runge-Kutta method, the lateral iteration equation derived by considering the influence of the second-order effects is derived. This paper analyzes the lateral displacements of floors of the staggered truss structure examples considering second-order effects or not, and gives a comparative analysis with the existing finite element software Ansys. The results show that the calculation method of second-order effects proposed in this paper has a good precision.

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30

Pietruczuk, Barbara. "Asymptotic integration of the second order differential equation, resonance effect." Tatra Mountains Mathematical Publications 63, no. 1 (June 1, 2015): 223–35. http://dx.doi.org/10.1515/tmmp-2015-0034.

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Abstract There will be presented asymptotic formulas for solutions of the equation y'' + (1 + φ (x))y = 0, 0 < x0 < x < ∞ , where function is small in a certain sense for large values of the argument. Usage of method of L-diagonal systems allows to obtain various forms of solutions depending on the properties of function φ . The main aim will be discussion about the second order differential equations possesing a resonance effect known for Wigner von Neumann potential. A class of potentials generalizing that of Wigner von Neumann will be presented.

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31

Goldsmith, Benjamin E. "The East Asian Peace as a Second-Order Diffusion Effect." International Studies Review 16, no. 2 (May 29, 2014): 275–89. http://dx.doi.org/10.1111/misr.12138.

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32

Saito, Mineo, and Yasuharu Okamoto. "Second-order Jahn-Teller effect on carbon4N+2member ring clusters." Physical Review B 60, no. 12 (September 15, 1999): 8939–42. http://dx.doi.org/10.1103/physrevb.60.8939.

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33

Qu, Shao H., Wan Q. Cao, Fan Fang, Rui K. Pan, Ya J. Qi, Lei Zhang, and Xun Z. Shang. "Research on electrostrictive effect of second-order phase transition ferroelectrics." Ferroelectrics Letters Section 44, no. 4-6 (November 2, 2017): 120–28. http://dx.doi.org/10.1080/07315171.2017.1397447.

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34

Royer, Daniel, Dominique Clorennec, and Claire Prada. "Second order dispersive effect on zero‐group velocity Lamb modes." Journal of the Acoustical Society of America 123, no. 5 (May 2008): 3833. http://dx.doi.org/10.1121/1.2935621.

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35

Taketsugu, Tetsuya, and Tsuneo Hirano. "Bifurcation analysis in terms of second-order Jahn-Teller effect." Journal of Molecular Structure: THEOCHEM 310 (July 1994): 169–76. http://dx.doi.org/10.1016/s0166-1280(09)80095-x.

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36

Han, J. C., B. J. Park, W. Y. Lee, H. Han, Y. J. Kim, S. B. Kim, C. S. Kim, and B. W. Lee. "Photoacoustic effect at second-order phase transition in La1−xCaxMnO3." Journal of Magnetism and Magnetic Materials 242-245 (April 2002): 716–18. http://dx.doi.org/10.1016/s0304-8853(01)00993-3.

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37

Carson, Zaq, Shaun Hampton, and Samir D. Mathur. "Second order effect of twist deformations in the D1D5 CFT." Journal of High Energy Physics 2016, no. 4 (April 2016): 1–51. http://dx.doi.org/10.1007/jhep04(2016)115.

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38

Taketsugu, Tetsuya, and Tsuneo Hirano. "Bifurcation analysis in terms of second-order Jahn—Teller effect." Journal of Molecular Structure 310 (July 1994): 169–76. http://dx.doi.org/10.1016/s0022-2860(10)80067-5.

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39

Aihara, M. "Non-motional-narrowing effect in transient second-order optical process." Solid State Communications 53, no. 5 (February 1985): 437–39. http://dx.doi.org/10.1016/0038-1098(85)91051-8.

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40

Xia, Chengyi, Carlos Gracia-Lázaro, and Yamir Moreno. "Effect of memory, intolerance, and second-order reputation on cooperation." Chaos: An Interdisciplinary Journal of Nonlinear Science 30, no. 6 (June 2020): 063122. http://dx.doi.org/10.1063/5.0009758.

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41

Yu, You Bin. "Second-Order Nonlinear Optical Effect in an Asymmetric Quantum Well." Applied Mechanics and Materials 389 (August 2013): 1075–79. http://dx.doi.org/10.4028/www.scientific.net/amm.389.1075.

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The second-order nonlinear optical effect in asymmetric quantum wells is investigated. By using compact density-matrix approach, the analytical expression of the second-order nonlinear optical coefficient is obtained. The results show that the second-order nonlinear optical coefficient increases with the increasing of the asymmetry of quantum well. In addition, the nonlinear optical coefficient which obtained in this asymmetric quantum well is very larger than that obtained in bulk GaAs.

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42

Caleo, L., C. Sibilia, P. Masciulli, and M. Bertolotti. "Nonlinear-optical filters based on the cascading second-order effect." Journal of the Optical Society of America B 14, no. 9 (September 1, 1997): 2315. http://dx.doi.org/10.1364/josab.14.002315.

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43

Yoshizawa, Kazunari, Takashi Yumura, and Tokio Yamabe. "A second-order effect causing the layer structure of arsenic." Journal of Chemical Physics 110, no. 23 (June 15, 1999): 11534–41. http://dx.doi.org/10.1063/1.479095.

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44

Tiedemann, Bryan E F., and Kenneth N Raymond. "Second-Order Jahn–Teller Effect in a Host–Guest Complex." Angewandte Chemie 119, no. 26 (June 25, 2007): 5064–66. http://dx.doi.org/10.1002/ange.200701002.

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45

Mian, Chen, and Chen Zhi-da. "Second-order effect of an elastic circular shaft during torsion." Applied Mathematics and Mechanics 12, no. 9 (September 1991): 821–29. http://dx.doi.org/10.1007/bf02458247.

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46

Tiedemann, Bryan E F., and Kenneth N Raymond. "Second-Order Jahn–Teller Effect in a Host–Guest Complex." Angewandte Chemie International Edition 46, no. 26 (June 25, 2007): 4976–78. http://dx.doi.org/10.1002/anie.200701002.

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47

Phan, The-Long, P. Zhang, T. D. Thanh, and S. C. Yu. "Crossover from first-order to second-order phase transitions and magnetocaloric effect in La0.7Ca0.3Mn0.91Ni0.09O3." Journal of Applied Physics 115, no. 17 (May 7, 2014): 17A912. http://dx.doi.org/10.1063/1.4861678.

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48

Kaczmarczyk, Łukasz, Chris J. Pearce, and Nenad Bićanić. "Studies of microstructural size effect and higher-order deformation in second-order computational homogenization." Computers & Structures 88, no. 23-24 (December 2010): 1383–90. http://dx.doi.org/10.1016/j.compstruc.2008.08.004.

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49

HILL, REGINALD J. "Exact second-order structure-function relationships." Journal of Fluid Mechanics 468 (October 8, 2002): 317–26. http://dx.doi.org/10.1017/s0022112002001696.

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Equations that follow from the Navier–Stokes equation and incompressibility but with no other approximations are ‘exact’. Exact equations relating second- and third- order structure functions are studied, as is an exact incompressibility condition on the second-order velocity structure function. Opportunities for investigations using these equations are discussed. Precisely defined averaging operations are required to obtain exact averaged equations. Ensemble, temporal and spatial averages are all considered because they produce different statistical equations and because they apply to theoretical purposes, experiment and numerical simulation of turbulence. Particularly simple exact equations are obtained for the following cases: (i) the trace of the structure functions, (ii) DNS that has periodic boundary conditions, and (iii) an average over a sphere in r-space. Case (iii) introduces the average over orientations of r into the structure-function equations. The energy dissipation rate ε appears in the exact trace equation without averaging, whereas in previous formulations ε appears after averaging and use of local isotropy. The trace mitigates the effect of anisotropy in the equations, thereby revealing that the trace of the third-order structure function is expected to be superior for quantifying asymptotic scaling laws. The orientation average has the same property.

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50

Bratland, Anne Katrine. "Wave-Generated Current: A Second-Order Formulation." Journal of Marine Science and Engineering 8, no. 6 (June 9, 2020): 418. http://dx.doi.org/10.3390/jmse8060418.

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In Stokes’ wave theory, wave numbers are corrected in the third order solution. A change in wave number is also associated with a change in current velocity. Here, it will be argued that the current is the reason for the wave number correction, and that wave-generated current at the mean free surface in infinite depth equals half the Stokes drift. To demonstrate the validity of this second-order formulation, comparisons to computational fluid dynamics (CFD) results are shown; to indicate its effect on wave loads on structures, model tests and analyses are compared.

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