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| 1 | 悬浮剂新探显示文摘配方师的主要目的是减少农药制剂的不良性质,如着火危险、对动植物的危害、讨厌的气味和漂移性等等。将农药加工成悬浮剂就能克服这些不良性质。悬浮剂是在水或油中保持稳定的乳液或悬浮液,使用时用水稀释就可以变成可用泵输送的高浓度物质,常用于不能提供常规廉价溶剂和需要操作粘性、高毒物质的场合。近年来已很清楚,剂型加工的方法对农药的药效有相当影响。因此,本文将简要介绍表面活性剂和增稠剂混配对悬浮剂性能的影响。 | E.K.Hussein M.S.Osman 阮朗 | 1989 | 农药译丛1989，11，2： | 4 |
| 2 | Multi-solitons of Thermophoretic Motion Equation Depicting the Wrinkle Propagation in Substrate-Supported Graphene Sheets显示文摘The paper addresses the thermophoretic motion(TM) equation, which is serviced to describe soliton-like thermophoresis of wrinkles in graphene sheet based on Korteweg-de Vries(KdV) equation. The generalized uni?ed method is capitalized to construct wrinkle-like multiple soliton solutions. Graphical analysis of one, two, and threesoliton solutions is carried out to depict certain properties like width, amplitude, shape, and open direction are adjustable through various parameters. | Ahmad Javid Nauman Raza M.S.Osman | 2019 | Communications in Theoretical Physics2019，71，4： | 2 |
| 3 | Wave profile analysis of a couple of(3+1)-dimensional nonlinear evolution equations by sine-Gordon expansion approach显示文摘The(3+1)-dimensional Kadomtsev-Petviashvili and the modified KdV-Zakharov-Kuznetsov equations have a significant impact in modern science for their widespread applications in the theory of long-wave propagation,dynamics of shallow water wave,plasma fluid model,chemical kinematics,chemical engineering,geochemistry,and many other topics.In this article,we have assessed the effects of wave speed and physical parameters on the wave contours and confirmed that waveform changes with the variety of the free factors in it.As a result,wave solutions are extensively analyzed by using the balancing condition on the linear and nonlinear terms of the highest order and extracted different standard wave configurations,containing kink,breather soliton,bell-shaped soliton,and periodic waves.To extract the soliton solutions of the high-dimensional nonlinear evolution equations,a recently developed approach of the sine-Gordon expansion method is used to derive the wave solutions directly.The sine-Gordon expansion approach is a potent and strategic mathematical tool for instituting ample of new traveling wave solutions of nonlinear equations.This study established the efficiency of the described method in solving evolution equations which are nonlinear and with higher dimension(HNEEs).Closed-form solutions are carefully illustrated and discussed through diagrams. | Md.Rezwan Ahamed Fahim Purobi Rani Kundu Md.Ekramul Islam M.Ali Akbar M.S.Osman | 2022 | Journal of Ocean Engineering and Science2022，7，3： | 0 |
| 4 | Analytical and approximate solutions of nonlinear Schrödinger equation with higher dimension in the anomalous dispersion regime显示文摘The generalized Riccati equation mapping method(GREMM)is used in this paper to obtain different types of soliton solutions for nonlinear Schrödinger equation with higher dimension that existed in the regimes of anomalous dispersion.Later,we use the q-homotopy analysis method combined with the Laplace transform(q-HATM)to obtain approximate solutions of the bright and dark optical solitons.The q-HATM illustrates the solutions as a rapid convergent series.In addition,to show the physical behavior of the solutions obtained by the proposed techniques,the graphical representation has been provided with some parameter values.The findings demonstrate that the proposed techniques are useful,efficient and reliable mathematical method for the extraction of soliton solutions. | Lanre Akinyemi Mehmet Senol M.S.Osman | 2022 | Journal of Ocean Engineering and Science2022，7，2： | 0 |
| 5 | On global behavior for complex soliton solutions of the perturbed nonlinear Schrödinger equation in nonlinear optical fibers显示文摘In this research article,the perturbed nonlinear Schrödinger equation(P-NLSE)is examined by utilizing two analytical methods,namely the extended modified auxiliary equation mapping and the generalized Riccati equation mapping methods.Consequently,we establish several sorts of new families of complex soliton wave solutions such as hyperbolic functions,trigonometric functions,dark and bright solitons,periodic solitons,singular solitons,and kink-type solitons wave solutions of the P-NLSE.Using the mentioned methods,the results are displayed in 3D and 2D contours for specific values of the open parameters.The obtained findings demonstrate that the implemented techniques are capable of identifying the exact solutions of the other complex nonlinear evolution equations(C-NLEEs)that arise in a range of applied disciplines. | M.S.Osman Hassan Almusawa Kalim U.Tariq Sadia Anwar Sachin Kumar Muhammad Younis Wen-Xiu Ma | 2022 | Journal of Ocean Engineering and Science2022，7，5： | 0 |
| 6 | Analysis and Numerical Computations of the Multi-Dimensional,Time-Fractional Model of Navier-Stokes Equation with a New Integral Transformation显示文摘The analytical solution of the multi-dimensional,time-fractional model of Navier-Stokes equation using the triple and quadruple Elzaki transformdecompositionmethod is presented in this article.The aforesaidmodel is analyzed by employing Caputo fractional derivative.We deliberated three stimulating examples that correspond to the triple and quadruple Elzaki transform decomposition methods,respectively.The findings illustrate that the established approaches are extremely helpful in obtaining exact and approximate solutions to the problems.The exact and estimated solutions are delineated via numerical simulation.The proposed analysis indicates that the projected configuration is extremely meticulous,highly efficient,and precise in understanding the behavior of complex evolutionary problems of both fractional and integer order that classify affiliated scientific fields and technology. | Yuming Chu Saima Rashid Khadija Tul Kubra Mustafa Inc Zakia Hammouch M.S.Osman | 2023 | Computer Modeling in Engineering & Sciences2023，，9： | 0 |
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