Turnitin
降AI改写
早检测系统
早降重系统
Turnitin-UK版
万方检测-期刊版
维普编辑部版
Grammarly检测
Paperpass检测
checkpass检测
PaperYY检测
On the existence of positive solutions of ordinary differential equations
LH Erbe, H Wang - Proceedings of the American Mathematical Society, 1994 - ams.org
We study the existence of positive solutions of the equation ${u^{''}}+ a (t) f (u)= 0$ with linear
boundary conditions. We show the existence of at least one positive solution if $ f $ is either …
boundary conditions. We show the existence of at least one positive solution if $ f $ is either …
[PDF][PDF] Positive solutions for a nonlinear three-point boundary-value problem
R Ma - 1999 - digital.library.txstate.edu
We study the existence of positive solutions to the boundary-value problem u''+ α (t) ƒ (u)= 0,
t∈(0, 1) u (0)= 0, αu (ƞ)= u (1), where 0< ƞ< 1 and 0< α< 1/ƞ. We show the existence of at …
t∈(0, 1) u (0)= 0, αu (ƞ)= u (1), where 0< ƞ< 1 and 0< α< 1/ƞ. We show the existence of at …
Multiple positive solutions of some boundary value problems
We study the existence of multiple positive solutions of the equations− u′′= ƒ (t, u),
subject to linear boundary conditions. We show that there are at least two positive solutions …
subject to linear boundary conditions. We show that there are at least two positive solutions …
On the existence of positive solutions of fourth-order ordinary differential equations
M Ruyun, W Haiyan - Applicable Analysis, 1995 - Taylor & Francis
On the existence of positive solutions of fourth-order ordinary differential equations Page 1
Applicable Analysis, Vol. pp. 225-231 Reprints available directly from the publisher …
Applicable Analysis, Vol. pp. 225-231 Reprints available directly from the publisher …
[PDF][PDF] Positive solutions of semilinear differential equations with singularities
K Lan, JRL Webb - Journal of differential equations, 1998 - core.ac.uk
The existence of positive solutions of a second order differential equation of the form z"+ g (t)
f (z)= 0(1.1) with suitable boundary conditions has proved to be important in theory and …
f (z)= 0(1.1) with suitable boundary conditions has proved to be important in theory and …
[PDF][PDF] Positive solutions for nonlinear eigenvalue problems
Positive Solutions for Nonlinear Eigenvalue Problems Page 1 Ž . JOURNAL OF
MATHEMATICAL ANALYSIS AND APPLICATIONS 208, 252259 1997 ARTICLE NO …
MATHEMATICAL ANALYSIS AND APPLICATIONS 208, 252259 1997 ARTICLE NO …
On the number of positive solutions of nonlinear systems
H Wang - Journal of Mathematical Analysis and Applications, 2003 - Elsevier
We prove that appropriate combinations of superlinearity and sublinearity of f (u) with
respect to Φ at zero and infinity guarantee the existence, multiplicity, and nonexistence of …
respect to Φ at zero and infinity guarantee the existence, multiplicity, and nonexistence of …
Existence of solutions of nonlinear m-point boundary-value problems
R Ma, N Castaneda - Journal of Mathematical Analysis and Applications, 2001 - Elsevier
We study the existence of positive solutions to the boundary-value problemu ″+ atfu= 0, t∈
0, 1 x′ 0=∑ i= 1 m− 2 b ix′ ξ i, x 1=∑ i= 1 m− 2 a ix ξ i, where ξi∈(0, 1) with 0< ξ1< ξ2<···< …
0, 1 x′ 0=∑ i= 1 m− 2 b ix′ ξ i, x 1=∑ i= 1 m− 2 a ix ξ i, where ξi∈(0, 1) with 0< ξ1< ξ2<···< …
Positive periodic solutions of functional differential equations
H Wang - Journal of Differential Equations, 2004 - Elsevier
We consider the existence, multiplicity and nonexistence of positive ω-periodic solutions for
the periodic equation x′(t)= a (t) g (x) x (t)− λb (t) f (x (t− τ (t))), where a, b∈ C (R,[0,∞)) are …
the periodic equation x′(t)= a (t) g (x) x (t)− λb (t) f (x (t− τ (t))), where a, b∈ C (R,[0,∞)) are …
Positive solutions for a nonlinear differential equation on a measure chain
L Erbe, A Peterson - Mathematical and Computer Modelling, 2000 - Elsevier
We are concerned with proving the existence of positive solutions of general two point
boundary value problems for the nonlinear equation Lx (t):=−[r (t) xΔ (t)] Δ=/tf (t, x (t)). We will …
boundary value problems for the nonlinear equation Lx (t):=−[r (t) xΔ (t)] Δ=/tf (t, x (t)). We will …