In this paper, we are presenting Hermite collocation method to solve numer- ically the Fredholm-Volterra-Hammerstein integral equations. We have clearly presented a theory to …nd ordinary derivatives. This method is based on replace- ment of the unknown function by truncated series of well known Hermite expan-sion of functions. The proposed method converts the equation to matrix equation which corresponding to system of algebraic equations with Hermite coe¢ cients. Thus, by solving the matrix equation, Hermite coe¢ cients are obtained. Some numerical examples are included to demonstrate the validity and applicability of the proposed technique
In this paper we study the boundedness of solutions of some generalized Liénard type system under no...
In this paper, we approximate Lagrange multipliers to solve integro differential equations of mixed ...
Consolidation is the gradual reduction in volume of a saturated soil due to drainage of some of the ...
In recent years nonlinear problems have several methods to be solved and utilize a well-known analyt...
In this paper, the iterative method, proposed by Gejji and Jafari in 2006, has been modified for sol...
In this paper, an approximate solution of nonlinear two points boundary variational problem is prese...
In Twenty century, Partial Differential Equations (PDE) are solved by Numerical Approach such as Ada...
The solutions of the SchrÓ§dinger equation with Manning-Rosen plus Yukawa potential (MRYP) have been...
A novel family of numerical integration of closed Newton-Cotes quadrature rules is presented which u...
A new one-step block method with generalized three hybrid points for solving initial value problems ...
A collocation method based on the Bernstein polynomials defined on the interval [a, b] is developed ...
A method of lines approach to the numerical solution of nonlinear wave equations typified by the reg...
Laplace transform is an integral transform method which is widely used by scientists & Engineers wit...
In this paper we deal with the linear two variable functional equation ℎ_0(x,y)f_0(g_0(x,y))+⋅⋅⋅+ℎ...
The current paper presents a theoretical analysis of the transport of solutes through a fixed-film m...
In this paper we study the boundedness of solutions of some generalized Liénard type system under no...
In this paper, we approximate Lagrange multipliers to solve integro differential equations of mixed ...
Consolidation is the gradual reduction in volume of a saturated soil due to drainage of some of the ...
In recent years nonlinear problems have several methods to be solved and utilize a well-known analyt...
In this paper, the iterative method, proposed by Gejji and Jafari in 2006, has been modified for sol...
In this paper, an approximate solution of nonlinear two points boundary variational problem is prese...
In Twenty century, Partial Differential Equations (PDE) are solved by Numerical Approach such as Ada...
The solutions of the SchrÓ§dinger equation with Manning-Rosen plus Yukawa potential (MRYP) have been...
A novel family of numerical integration of closed Newton-Cotes quadrature rules is presented which u...
A new one-step block method with generalized three hybrid points for solving initial value problems ...
A collocation method based on the Bernstein polynomials defined on the interval [a, b] is developed ...
A method of lines approach to the numerical solution of nonlinear wave equations typified by the reg...
Laplace transform is an integral transform method which is widely used by scientists & Engineers wit...
In this paper we deal with the linear two variable functional equation ℎ_0(x,y)f_0(g_0(x,y))+⋅⋅⋅+ℎ...
The current paper presents a theoretical analysis of the transport of solutes through a fixed-film m...
In this paper we study the boundedness of solutions of some generalized Liénard type system under no...
In this paper, we approximate Lagrange multipliers to solve integro differential equations of mixed ...
Consolidation is the gradual reduction in volume of a saturated soil due to drainage of some of the ...