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[PDF] Top 20 On the solvability of a Neumann boundary value problem for the differential equation f(t,x,x′,x′′)=0

Has 10000 "On the solvability of a Neumann boundary value problem for the differential equation f(t,x,x′,x′′)=0" found on our website. Below are the top 20 most common "On the solvability of a Neumann boundary value problem for the differential equation f(t,x,x′,x′′)=0".

On the solvability of a Neumann boundary value problem for the differential equation f(t,x,x′,x′′)=0

On the solvability of a Neumann boundary value problem for the differential equation f(t,x,x′,x′′)=0

... The solvability of the homogeneous Neumann problem for the equation (p(t)x ) + f (t, x, x , x ) = y(t), under appropriate conditions on f , has been studied in ...nonhomogeneous ... See full document

11

On solvability of the Neumann boundary value problem for a non-homogeneous polyharmonic equation in a ball

On solvability of the Neumann boundary value problem for a non-homogeneous polyharmonic equation in a ball

... Dirichlet problem for a polyharmonic equation, making use of the ex- plicit form of the Green function found in ...reducing Neumann problem (), () to the considered Dirichlet problem, ... See full document

15

Solvability of Neumann boundary value problem for fractional p Laplacian equation

Solvability of Neumann boundary value problem for fractional p Laplacian equation

... We consider the existence of solutions for a Neumann boundary value problem for the fractional p-Laplacian equation. Under certain nonlinear growth conditions of the nonlinearity, we ... See full document

10

On nonlocal Neumann boundary value problem for a second order forward \((\alpha,\beta)\) difference equation

On nonlocal Neumann boundary value problem for a second order forward \((\alpha,\beta)\) difference equation

... if h = 1, then and ∇ are the standard difference operators. There is not much research involving the development of h-sums and h-difference operators (see [8–13]). Therefore, there is a gap in the literature as regards the ... See full document

25

On the Solvability of Discrete Nonlinear Two Point Boundary Value Problems

On the Solvability of Discrete Nonlinear Two Point Boundary Value Problems

... which was studied by Boureanu and Radulescu in 26 with an additional condition that u ≥ 0. Note that, in 26, the Neumann condition is more general than the one in problem 1.11. In this paper, we use ... See full document

17

Solvability of anti periodic boundary value problem for coupled system of fractional p Laplacian equation

Solvability of anti periodic boundary value problem for coupled system of fractional p Laplacian equation

... standard Riemann-Liouville fractional derivative. Under certain growth conditions on f and g, an existence result was obtained by using the Schauder fixed point theorem. In ad- dition, Bai and Fang (see []) ... See full document

11

Positive solutions for Neumann boundary value problems of nonlinear second order integro differential equations in ordered Banach spaces

Positive solutions for Neumann boundary value problems of nonlinear second order integro differential equations in ordered Banach spaces

... and f : I × K × K ® K is continuous, Q : C(I, K) ® C(I, K) is contin- ...the boundary value problem (1) and (3) is equivalent to a nonzero fixed point of the operator ... See full document

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On the solvability of a boundary value problem on the real line

On the solvability of a boundary value problem on the real line

... nonlinear differential operators have been exten- sively studied in the last decade, due to their several applications in various ...famous differential operator is the well-known p-Laplacian and its ... See full document

17

Solvability of a boundary value problem for singular multi-term fractional differential system with impulse effects

Solvability of a boundary value problem for singular multi-term fractional differential system with impulse effects

... that f in fractional differential equations is supposed to be continuous, the solutions obtained are also continuous on [, ...the solvability of boundary value problems of singular fractional ... See full document

29

Solvability of nonlocal boundary value problem for a class of nonlinear fractional differential coupled system with impulses

Solvability of nonlocal boundary value problem for a class of nonlinear fractional differential coupled system with impulses

... the boundary value problems for impulsive fractional differential equations and obtained good results (see ...single equation because of the influence of many factors. Therefore, the boundary ... See full document

17

A boundary integral equation with the generalized Neumann kernel for a mixed boundary value problem in unbounded multiply connected regions

A boundary integral equation with the generalized Neumann kernel for a mixed boundary value problem in unbounded multiply connected regions

... mixed boundary value problem in unbounded multi- ply connected ...integral equation with the generalized Neumann kernel and its ...ary value problem to the form of the RH ... See full document

17

An inverse three spectra problem for Sturm–Liouville operators

An inverse three spectra problem for Sturm–Liouville operators

... Sturm–Liouville equation by the spectra of the Neumann–Dirichlet boundary value problem on [0, 1], the Neumann–Robin problem on [0, 1/2], and the ... See full document

14

A boundary value problem for the wave equation

A boundary value problem for the wave equation

... = 0 instead of s = f (t), we would have had y = x as a part of the boundary of T ...= 0 was chosen to be zero then the result of [7] would be applicable to ... See full document

11

Solvability of a nonlocal boundary value problem for linear functional differential equations

Solvability of a nonlocal boundary value problem for linear functional differential equations

... the equation (), we understand an absolutely continuous function u : [a, b] → R satisfying equality () almost everywhere on the inter- val [a, ...to equation () satisfying the boundary condition ... See full document

22

Solutions to a boundary value problem of a fourth-order impulsive differential equation

Solutions to a boundary value problem of a fourth-order impulsive differential equation

... respectively, f ∈ C([, ] × R, R), A and B are two real ...tial equation. This motivates us to consider the following boundary value problem for a fourth-order impulsive differential ... See full document

14

Solvability of initial-boundary value problem of a multiple characteristic fifth-order operator-differential equation

Solvability of initial-boundary value problem of a multiple characteristic fifth-order operator-differential equation

... In this study, we establish existence-uniqueness of a vector function in appropriate Sobolev-type space for a boundary value problem of a fifth-order operator differential equation. ... See full document

7

Existence of three solutions for a class of fractional boundary value systems

Existence of three solutions for a class of fractional boundary value systems

... In the present paper, motivated by [29] and [30], using a three critical points theorem obtained in [23] which we recall in the next section (Theorem 2.6), we ensure the existence of at least three solutions for system ... See full document

12

On a nonlinear degenerate evolution equation with strong damping

On a nonlinear degenerate evolution equation with strong damping

... Global Solvability of Boundary Value Problem for a Class of Quasilinear Hyperbolic Equations, Sib.. On The Strongly Damped Wave Equation u" Au Au’ + Fu O, SIAMJ.[r] ... See full document

10

Solvability of boundary value problem with p-Laplacian at resonance

Solvability of boundary value problem with p-Laplacian at resonance

... Obviously, F(c) is continuous and strictly decreasing in R. Take a = min t∈[,] y(t), b = max t∈[,] y(t). It is easy to see that F(a) ≥ , F(b) ≤ . Thus, there exists a unique con- stant c ∈ [a, ... See full document

12

On the solvability conditions of the first boundary value problem for a system of elliptic equations that strongly degenerate at a point

On the solvability conditions of the first boundary value problem for a system of elliptic equations that strongly degenerate at a point

... is considered under the condition a(r) = O(r 2 a ), a >1, as r ® 0. In the same study, Ψ (x) is some matrix entries of which are decreasing as x ® 0, and h is a given vector func- tion smooth on the unit ... See full document

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