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Effects of time delay on excited quarter- and half-car models with jumping nonlinearities. [PDF]
PLoS ONENonlinear vehicle dynamics are omnipresent and significantly affect driving performance and safety. Jumping vehicles, in particular, exhibit strong nonlinearities that can lead to severe vibrations and steering instabilities.
Masahisa Watanabe +2 more
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Quasilinear Ellipticity and Jumping Nonlinearities
Rocky Mountain Journal of Mathematics, 1992 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lew Lefton, Víctor L Shapiro
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Multiplicity results for p-Laplacian boundary value problem with jumping nonlinearities
Boundary Value Problems, 2019 We investigate the multiplicity of solutions for one-dimensional p-Laplacian Dirichlet boundary value problem with jumping nonlinearities. We obtain three theorems: The first states that there exists exactly one solution when nonlinearities cross no ...
Tacksun Jung, Q-Heung Choi
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Bifurcations for a problem with jumping nonlinearities [PDF]
Mathematica Bohemica, 2002 Summary: A bifurcation problem for the equation \[ \Delta u+\lambda u-\alpha u^++\beta u^-+g(\lambda ,u)=0 \] in a bounded domain in \(\mathbb R ^N\) with mixed boundary conditions, given nonnegative functions \(\alpha ,\beta \in L_\infty \) and a small perturbation \(g\) is considered.
Kárná, Lucie, Kučera, Milan
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Nonlinear Filtering for Jump Diffusion Observations [PDF]
Advances in Applied Probability, 2012 We deal with the filtering problem of a general jump diffusion process,X, when the observation process,Y, is a correlated jump diffusion process having common jump times withX. In this setting, at any timetthe σ-algebraprovides all the available information aboutXt, and the central goal is to characterize the filter, πt, which is the conditional ...
Ceci, Claudia, COLANERI, KATIA
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A Nonlinear Wave Equation with Jumping Nonlinearity
Discrete and Continuous Dynamical Systems, 1998 The authors study multiplicity of solutions \(u(x,t)\) for a piecewise linear perturbation of the one-dimensional wave operator \(u_{tt}-u_{xx}\) under Dirichlet boundary condition on the interval \((-{\pi\over 2}, {\pi\over 2})\) and periodic condition on \(t\), that is \[ \begin{cases} u_{tt}-u_{xx}+g (u)=f(x,t) \text{ in }\left(-{\pi\over 2}, {\pi ...
Choi, Q-Heung, Jung, Tacksun
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Boundary Value Problems, 2021 We investigate the multiplicity of solutions for problems involving the fractional N-Laplacian. We obtain three theorems depending on the source terms in which the nonlinearities cross some eigenvalues. We obtain these results by direct computations with
Q-Heung Choi, Tacksun Jung
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Jumping nonlinearities for fourth order B.V.P. [PDF]
Annales de la Faculté des sciences de Toulouse : Mathématiques, 1993 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
García-Huidobro, Marta +1 more
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Frog-inspired jumping robot actuated by pneumatic muscle actuators
Advances in Mechanical Engineering, 2018 Jumping robots can be widely applied in archeology, interstellar probe, antiterrorism, and resource exploration. This article adopts the frog as the bionic object and briefly analyzes biological features and jumping movements in a complete jumping ...
Jun Zhong +4 more
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A Class of Stochastic Nonlinear Delay System with Jumps [PDF]
Journal of Applied Mathematics, 2014 We consider stochastic suppression and stabilization for nonlinear delay differential system. The system is assumed to satisfy local Lipschitz condition and one-side polynomial growth condition. Since the system may explode in a finite time, we stochastically perturb this system by introducing independent Brownian noises and Lévy noise feedbacks.
Bai, Ling, Zhang, Kai, Zhao, Wenju
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