Results 31 to 40 of about 12,416 (263)
Abstract We consider a class of functional differential equations with variable impulses and we establish new stability results. We discuss the variational stability and variational asymptotic stability of the zero solution of a class of generalized ordinary differential equations where our impulsive functional differential equations can be embedded ...
Afonso, S.M. +3 more
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Periodic solutions for ordinary differential equations with sublinear impulsive effects
The authors investigate the existence of periodic solutions for ordinary differential equations with sublinear impulsive effects.
Qian, Dingbian, Li, Xinyu
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Nonlinear Impulsive Differential Equations with Weighted Exponential or Ordinary Dichotomous Linear Part in a Banach Space [PDF]
We consider nonlinear impulsive differential equations withψ-exponential andψ-ordinary dichotomous linear part in a Banach space. By the help of Banach’s fixed-point principle sufficient conditions are found for the existence ofψ-bounded solutions of these equations onRandR+.
Kiskinov, Hristo, Zahariev, Andrey
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Travelling waves and a fruitful `time' reparametrization in relativistic electrodynamics
We simplify the nonlinear equations of motion of charged particles in an external electromagnetic field that is the sum of a plane travelling wave F_t(ct-z) and a static part F_s(x,y,z): by adopting the light-like coordinate ct-z instead of time t as an ...
Fiore, Gaetano
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From regional pulse vaccination to global disease eradication: insights from a mathematical model of Poliomyelitis [PDF]
Mass-vaccination campaigns are an important strategy in the global fight against poliomyelitis and measles. The large-scale logistics required for these mass immunisation campaigns magnifies the need for research into the effectiveness and optimal ...
AJ Terry +36 more
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Boundedness and Stability of Impulsively Perturbed Systems in a Banach Space
Consider a linear impulsive equation in a Banach space $$\dot{x}(t)+A(t)x(t) = f(t), ~t \geq 0,$$ $$x(\tau_i +0)= B_i x(\tau_i -0) + \alpha_i,$$ with $\lim_{i \rightarrow \infty} \tau_i = \infty $.
A. Bressan +10 more
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The results of tunnelling studies of the energy spectrum of two-dimensional (2D) states in a surface quantum well in a semiconductor with inverted band structure are presented.
A. V. Germanenko +36 more
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Systems of differential equations with implicit impulses and fully nonlinear boundary conditions
We show that systems of second-order ordinary differential equations, x″=f(t,x,x′), subject to compatible nonlinear boundary conditions and impulses, have a solution x such that (t,x(t)) lies in an admissible bounding subset of [0,1]×Rn when f satisfies ...
Yawei Song, B. Thompson
semanticscholar +2 more sources
Urinary LGALS3BP is elevated in bladder cancer patients compared to healthy controls as detected by the 1959 antibody–based ELISA. The antibody shows enhanced reactivity to the high‐mannose glycosylated variant secreted by cancer cells treated with kifunensine (KIF).
Asia Pece +18 more
wiley +1 more source
First-order impulsive ordinary differential equations with advanced arguments
Consider the boundary value problem \[ x'(t)= f(t, x(t), x(\alpha(t))\quad\text{for }[0,T]\setminus \{t_1,t_2,\dots, t_m\}, \] \[ \Delta x(t_k)= I_k(x(t_k))\quad\text{for }k= 1,\dots, m,\tag{\(*\)} \] \[ 0= g(x(0), x(T)), \] where \(f\), \(\alpha\), \(g\) and \(I_k\) \((1\leq k\leq m)\) are continuous functions, \(0\leq t\leq\alpha(t)\leq T\), \(\Delta
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