Pages that link to "Item:Q3544937"

The following pages link to AN ELEMENTARY INTRODUCTION TO RECENTLY DEVELOPED ASYMPTOTIC METHODS AND NANOMECHANICS IN TEXTILE ENGINEERING (Q3544937):

Displaying 50 items.

• He's frequency-amplitude formulation for nonlinear oscillators (Q2797218) (← links)
• Homotopy perturbation algorithm using Laplace transform for gas dynamics equation (Q2867279) (← links)
• Numerical solutions of wave equations subject to an integral conservation condition by He's homotopy perturbation method (Q2919314) (← links)
• Variational iteration method for Hirota‐Satsuma coupled KdV equation using auxiliary parameter (Q2966959) (← links)
• Modified variational iteration method for solving a neutral functional‐differential equation with proportional delays (Q2966984) (← links)
• Fractional calculus for nanoscale flow and heat transfer (Q2967180) (← links)
• Application of the homotopy perturbation method to an inverse heat problem (Q2967195) (← links)
• Constructing rational and multi-wave solutions to higher order NEEs via the Exp-function method (Q3004184) (← links)
• Numerical solution of the system of nonlinear ordinary differential equations arising in kinetic modeling of lactic acid fermentation and epidemic model (Q3008903) (← links)
• SOLITARY WAVENUMBER-FREQUENCY FORMULATION USING AN ANCIENT CHINESE ARITHMETIC (Q3010860) (← links)
• An efficient numerical method for solving coupled Burgers' equation by combining homotopy perturbation and pade techniques (Q3015181) (← links)
• A new method for calculating general lagrange multiplier in the variational iteration method (Q3015183) (← links)
• Preconditioned modified AOR method for systems of linear equations (Q3017932) (← links)
• Analytical approach to Boussinesq equation with space- and time-fractional derivatives (Q3018555) (← links)
• An analytical approximation for solving nonlinear Blasius equation by NHPM (Q3055957) (← links)
• Exact solutions for nonlinear partial differential equations via Exp-function method (Q3055965) (← links)
• Comparison between variational iteration method and homotopy perturbation method for linear and nonlinear partial differential equations with the nonhomogeneous initial conditions (Q3055977) (← links)
• A general approach to hyperbolic partial differential equations by homotopy perturbation method (Q3056396) (← links)
• Periodic solution of the Duffing-Van der Pol oscillator by homotopy perturbation method (Q3056404) (← links)
• He's homotopy perturbation method for solving the space- and time-fractional telegraph equations (Q3066950) (← links)
• Application of multistage homotopy-perturbation method in hybrid synchronization of chaotic systems (Q3066951) (← links)
• Homotopy perturbation method to obtain new solitary solutions with compact support for Boussinesq-like B(2n, 2n) equations with fully nonlinear dispersion (Q3075001) (← links)
• A numerical treatment for the solution of the hydromagnetic peristaltic flow of a bio‐fluid with variable viscosity in a circular cylindrical tube (Q3075955) (← links)
• Reliable analysis for the nonlinear fractional calculus model of the semilunar heart valve vibrations (Q3075956) (← links)
• Variational iteration method for inverse problem of diffusion equation (Q3075973) (← links)
• The homotopy perturbation method for solving the linear and the nonlinear Goursat problems (Q3089041) (← links)
• Analytical approach to fractional partial differential equations in fluid mechanics by means of the homotopy perturbation method (Q3113103) (← links)
• Applications of variational iteration and homotopy perturbation methods to obtain exact solutions for time‐fractional diffusion‐wave equations (Q3113110) (← links)
• Homotopy perturbation method for numerical solutions of coupled Burgers equations with time‐ and space‐fractional derivatives (Q3113115) (← links)
• Analytical solution of wave system in R^<i>n</i>with coupling controllers (Q3113119) (← links)
• Numerical soliton solution of the Kaup‐Kupershmidt equation (Q3113121) (← links)
• He's homotopy perturbation method for solving the fractional KdV‐Burgers‐Kuramoto equation (Q3113130) (← links)
• SOLUTIONS OF HELMHOLTZ EQUATIONS BY VARIATIONAL ITERATION METHOD (Q3394743) (← links)
• APPLICATION OF HE'S PARAMETRIZED PERTURBATION METHOD FOR NONLINEAR HEAT DIFFUSION AND HEAT TRANSFER EQUATIONS (Q3401798) (← links)
• EXACT SOLITARY-WAVE SOLUTIONS FOR THE NONLINEAR DISPERSIVE K(2,2,1) and K(3,3,1) EQUATIONS BY THE HOMOTOPY PERTURBATION METHOD (Q3405905) (← links)
• Multi-point boundary value problem for optimal bridge design (Q3568443) (← links)
• Analytical approximate solutions of the fractional convection–diffusion equation with nonlinear source term by He's homotopy perturbation method (Q3568444) (← links)
• The variational iteration method for solving linear and nonlinear Volterra integral and integro-differential equations (Q3568473) (← links)
• Non-perturbative solution of three-dimensional Navier-Stokes equations for the flow near an infinite rotating disk (Q3576834) (← links)
• Analytical approximate solution of a SIR epidemic model with constant vaccination strategy by homotopy perturbation method (Q3579116) (← links)
• Analysis of velocity equation of steady flow of a viscous incompressible fluid in channel with porous walls (Q3579842) (← links)
• Series solution for a delay differential equation arising in electrodynamics (Q3647176) (← links)
• HIGHER-ORDER APPROXIMATIONS OF MOTION OF A NONLINEAR OSCILLATOR USING THE PARAMETER EXPANSION TECHNIQUE (Q3655689) (← links)
• A Study of Heat and Mass Transfer of Nanofluids Arising in Biosciences Using Buongiorno's Model (Q4564949) (← links)
• On partial fractional differential equations with variable coefficients (Q4626373) (← links)
• Analytical studies on the (1 + 1)-dimensional nonlinear Dispersive Modified Benjamin–Bona–Mahony equation defined by seismic sea waves (Q4686289) (← links)
• (Q5009144) (← links)
• MACLAURIN SERIES METHOD FOR FRACTAL DIFFERENTIAL-DIFFERENCE MODELS ARISING IN COUPLED NONLINEAR OPTICAL WAVEGUIDES (Q5024735) (← links)
• Application of HPM to the nonlinear vibrations of multiwalled carbon nanotubes (Q5187896) (← links)
• HOMOTOPY PERTURBATION METHOD FOR SOLVING SYSTEMS OF PARTIAL DIFFERENTIAL EQUATIONS (Q5189967) (← links)