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[PDF] Top 20 Trusses Nonlinear Problems Solution with Numerical Methods of Cubic Convergence Order

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Trusses Nonlinear Problems Solution with Numerical Methods of Cubic Convergence Order

Trusses Nonlinear Problems Solution with Numerical Methods of Cubic Convergence Order

... super-Halley methods are very attractive for solving nonlinear problems, because they have the cubic convergence ...resolution of two linear systems. The analyzes with the ... See full document

19

The numerical solution of nonlinear two-point boundary value problems using iterated deferred correction - a survey

The numerical solution of nonlinear two-point boundary value problems using iterated deferred correction - a survey

... singular problems where special attention has to be paid to the singular ...the solution of boundary value problems with a singularity of the first ...classical order ... See full document

19

Three-step iterative methods with eighth-order convergence for solving nonlinear equations

Three-step iterative methods with eighth-order convergence for solving nonlinear equations

... accuracy of our contribution is tested on numerous numerical ...comparison of the novel methods (3.33), (3.35) and (3.37) with the other well-known optimal eighth-order ...scheme ... See full document

11

Numerical Solution of the Arbitrary Order Weakly Singular Integral Equation Using Block Pulse Functions

Numerical Solution of the Arbitrary Order Weakly Singular Integral Equation Using Block Pulse Functions

... equations with higher order have recently proved to be valuable tools to the modeling of many physical phenomena and it starts to attract much more attention of Physicists and Mathematicians ... See full document

4

COMPARING NUMERICAL METHODS FOR THE SOLUTION OF THE DAMPED FORCED OSCILLATOR PROBLEM

COMPARING NUMERICAL METHODS FOR THE SOLUTION OF THE DAMPED FORCED OSCILLATOR PROBLEM

... As a special case when a mass, connected to a spring, displaces from its equilibrium position, a restoring force acts on it and makes it to oscillate. For small displacements, according to Hook's law, the force is ... See full document

10

BILAYER DIFFERENCE SCHEME OF A NUMERICAL SOLUTION
TO TWO-DIMENSIONAL DYNAMIC PROBLEMS OF ELASTICITY

BILAYER DIFFERENCE SCHEME OF A NUMERICAL SOLUTION TO TWO-DIMENSIONAL DYNAMIC PROBLEMS OF ELASTICITY

... system of dynamic equations of the theory of elasticity of the fi rst order, which is converted into an explicit scheme with the help of a Taylor series in time, while ... See full document

8

Two-grid Method for Characteristics Finite Volume Element of Nonlinear Convection-dominated Diffusion Equations

Two-grid Method for Characteristics Finite Volume Element of Nonlinear Convection-dominated Diffusion Equations

... a nonlinear convection-dominated diffusion equations. The solu- tion of a nonlinear system on the fine space is composed of solving one small (nonlinear) system on the coarse space and ... See full document

7

Análise não-linear de treliças pelo método dos elementos finitos posicional

Análise não-linear de treliças pelo método dos elementos finitos posicional

... mado de força residual ou força de desequilíbrio (do inglês, out-of-balance force). Contudo, é importante distinguir a tangente de rigidez do método de Newton-Raphson com a tangente de rigidez que está sobre o ... See full document

107

Tangent modulus in numerical integration of constitutive relations and its influence on convergence of N-R method

Tangent modulus in numerical integration of constitutive relations and its influence on convergence of N-R method

... the numerical solution of elasto-plastic problems with use of Newton-Raphson method in global equilibrium equation it is necessary to determine the tangent modulus in each ... See full document

12

Comput. Appl. Math.  vol.27 número3

Comput. Appl. Math. vol.27 número3

... iterative methods have been proposed and analyzed for solving nonlinear ...These methods improve some classical methods such as Newton’s method, Cauchy’s method and Halley’s method ...improved ... See full document

6

Numerical solution of nonlinear Volterra-Fredholm integral equation by using Chebyshev polynomials

Numerical solution of nonlinear Volterra-Fredholm integral equation by using Chebyshev polynomials

... system of equations. The generated system, which according the type of equation (1) would be either linear or nonlinear, can be solved through various methods and accordingly the unknown ... See full document

12

Solution of the Linear and Non-linear Partial Differential Equations Using Homotopy Perturbation Method

Solution of the Linear and Non-linear Partial Differential Equations Using Homotopy Perturbation Method

... and nonlinear partial differential equations are solved by using Homotopy Perturbation ...Analytical solution obtained by this method is satisfactory same as the exact results to these ...the ... See full document

7

ANALYSIS OF DIFFUSION PROBLEMS USING HOMOTOPY PERTURBATION AND VARIATIONAL ITERATION METHODS

ANALYSIS OF DIFFUSION PROBLEMS USING HOMOTOPY PERTURBATION AND VARIATIONAL ITERATION METHODS

... forms of diffusion ...transfer problems, theory of consolidation and many other problems in ...The methods proposed to solve the diffusion equations herein have been applied to a ... See full document

8

eig book 2ndEd Numerical Methods for Large Eigenvalue Problems

eig book 2ndEd Numerical Methods for Large Eigenvalue Problems

... 8 of the first edition contained a mix of topics some of which are less important today, and so some reorganization was ...discussion of some of these topics rather than remove them ... See full document

285

Comput. Appl. Math.  vol.30 número2

Comput. Appl. Math. vol.30 número2

... section, numerical experiments are conducted to validate the proposed ...calculus of variation and in each example, we show the graphs of trajectories and optimal control ... See full document

13

J. Braz. Soc. Mech. Sci. & Eng.  vol.34 número3

J. Braz. Soc. Mech. Sci. & Eng. vol.34 número3

... confluence of boundary condition can cause singularities in the free surface displacement and velocities, as anticipated by the linear ...formation of jets which quickly break up into sprays under the ... See full document

8

Existence of Fractional Stochastic Schrodinger Evolution Equations with Potential and Optimal Controls

Existence of Fractional Stochastic Schrodinger Evolution Equations with Potential and Optimal Controls

... stochastic nonlinear Schr¨odinger evolution equations with potential and optimal controls in Hilbert ...existence of mild solutions is proved by means of fractional calculus, stochastic ... See full document

13

MATHEMATICAL AND NUMERICAL METHODS FOR INVERSE PROBLEMS USING FUNDAMENTAL SOLUTIONS TECHNIQUES

MATHEMATICAL AND NUMERICAL METHODS FOR INVERSE PROBLEMS USING FUNDAMENTAL SOLUTIONS TECHNIQUES

... adaptation of the Kirsch Kress Method (cf. [60]). On the original formulation of the KKM (in the context of acoustic scattering) the boundary layer was defined on an artificial boundary inside the ... See full document

208

Automatic numerical solution of elasticity problems by a local mesh-free multi-objective optimization framework

Automatic numerical solution of elasticity problems by a local mesh-free multi-objective optimization framework

... form of the weighted residual statement of a statically admissible stress field, kinematically formulated with a simple rigid-body ...reduced numerical integration. For each node of a ... See full document

129

MULTIPLE SOLUTIONS FOR A PROBLEM WITH RESONANCE INVOLVING THE p-LAPLACIAN

MULTIPLE SOLUTIONS FOR A PROBLEM WITH RESONANCE INVOLVING THE p-LAPLACIAN

... existence of multiple solutions for problem (P ), by using similar arguments explored in [14] and ...version of the Mountain Pass Theorem due to Ambrosetti & Rabinowitz (see [20] and [25]) and the ... See full document

12

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