Results 21 to 30 of about 24,237 (256)
Solvability for a Discrete Fractional Three-Point Boundary Value Problem at Resonance
Abstract and Applied Analysis, 2014 This paper is concerned with the existence of solutions to a discrete three-point boundary value problem at resonance involving the Riemann-Liouville fractional difference of order α∈(0,1].
Weidong Lv
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Upper and lower solution method for boundary value problems at resonance
Electronic Journal of Qualitative Theory of Differential Equations, 2016 We consider two simple boundary value problems at resonance for an ordinary differential equation. Employing a shift argument, a regular fixed point operator is constructed. We employ the monotone method coupled with a method of upper and lower solutions
Samerah Al Mosa, Paul Eloe
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Resonant Singular Boundary Value Problems
Rocky Mountain Journal of Mathematics, 1995 Existence theory is developed for the ''resonant'' singular problem (1/(pq))(py')' + lambda(0)y = f(t,y,py') almost everywhere on [0, 1] with lim(t-->0+) p(t)y'(t) = ay(1) + blim(t-->1-) p(t)y'(t) = 0. Here lambda(0) is the first eigenvalue of (1/(pq))(pu')' + lambda u = 0 almost everywhere on [0,1] with lim(t-->0+) p(t)u'(t) = au(1) + blim(t--
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Neumann boundary value problems across resonance [PDF]
ESAIM: Control, Optimisation and Calculus of Variations, 2006 The authors consider the Neumann boundary value problem to the second order differential equation \[ -x''(t)-\alpha(t)x'(t)=f(t, x(t)), \] \[ x'(0)=A,\quad x'(\pi)=B, \] where \(\alpha(t)\) is a continuous function and \(0\leq f_x(t, x)\leq \beta\), \(\beta\in L^{\infty}[0, \pi]\).
López, Ginés +1 more
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Solvability of boundary value problem with p-Laplacian at resonance [PDF]
Boundary Value Problems, 2014 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Advances in Difference Equations, 2021 In this work, we consider the solvability of a fractional-order p-Laplacian boundary value problem on the half-line where the fractional differential operator is nonlinear and has a kernel dimension equal to two. Due to the nonlinearity of the fractional
O. F. Imaga, S. A. Iyase
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On a Third Order Nonlinear Boundary Value Problem at Resonance
Journal of Mathematical Analysis and Applications, 1995 The existence of solutions to a third order boundary value problem of the form \(x'''+ x'+ g(x, x')= p(t)\), \(x' (0)= x' (\pi)= x(\eta) =0\), \(0\leq \eta\leq \pi\), is proved and some further results and examples are given.
Nagle, R.K, Pothoven, K.L
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TWO POINT FRACTIONAL BOUNDARY VALUE PROBLEM AT RESONANCE
Journal of applied mathematics & informatics, 2015 Summary: A two-point fractional boundary value problem at resonance is considered. By using the coincidence degree theory some existence results of solutions are established.
Guezane-Lakoud, A. +2 more
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On a class of second-order impulsive boundary value problem at resonance
International Journal of Mathematics and Mathematical Sciences, 2006 We consider the following impulsive boundary value problem, x″(t)=f(t,x,x′), t∈J\{t1,t2,…,tk}, Δx(ti)=Ii(x(ti),x′(ti)), Δx′(ti)=Ji(x(ti),x′(ti)), i=1,2,…,k, x(0)=(0), x′(1)=∑j=1m−2αjx′(ηj).
Guolan Cai, Zengji Du, Weigao Ge
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Existence of solutions for differential equations systems with p-Laplacian at resonance
Journal of Hebei University of Science and Technology, 2017 In order to study the existence of solutions for boundary value problems at resonance with nonlinear fractional differential operator, a generalization of Mawhin's continuous theorem is introduced. By defining suitable Banach space and norm, constructing
Weihua JIANG, Cailian ZHOU, Qingmin LI
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