Results 231 to 240 of about 718 (256)
Some of the next articles are maybe not open access.
On local solutions of some mildly degenerate hyperbolic equations
Nonlinear Analysis: Theory, Methods & Applications, 1993The paper is concerned with the Cauchy problem for the abstract Kirchhoff-type equation \[ u''- M(\langle Au,u \rangle) Au=0, \quad u(0)= u_ 0, \quad u'(0)=u_ 1, \tag{\(*\)} \] where \(M: \mathbb{R}^ +\to \mathbb{R}^ +\) is a non-negative \(C^ 1\)-function and \(A: V\to V'\) a selfadjoint, linear isomorphism acting in a Hilbert triplet \(V\subseteq H ...
openaire +2 more sources
Local solution for a degenerate hyperbolic equation with memory
Nonlinear Analysis: Theory, Methods & Applications, 1994In this paper, the local solvability in suitable Sobolev-type spaces for the nonlocal equation \[ u'' - m \bigl( (\Lambda u,u) \bigr) \cdot \Lambda u + \dot a* \biggl( m \bigl( (\Lambda u,u) \bigr) \cdot \Lambda u \biggr) = 0, \quad u(0) = u_0,\;u'(0) = u_1, \tag{*} \] is studied. Here \(m(r)\) is a nonnegative function (possibly vanishing somewhere), \
openaire +2 more sources
The Dirichlet Problem for a Degenerate Hyperbolic Equation in a Rectangle
Differential Equations, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +2 more sources
Singular perturbation hyperbolic–parabolic for degenerate nonlinear equations of Kirchhoff type
Nonlinear Analysis: Theory, Methods & Applications, 2001The Cauchy problem for the operator equation \(\varepsilon u''+ \) \(\delta u'+\) \(m(|A^{1/2}u|^2)\) \(Au=0\) is studied. The convergence \(u^{\varepsilon}\to u\), as \(\varepsilon\to 0\), is proved to a solution of the limit problem with \(\varepsilon =0\). The function \(m\) is allowed to be locally Lipschitz continuous.
openaire +1 more source
New Creatinine- and Cystatin C–Based Equations to Estimate GFR without Race
New England Journal of Medicine, 2021Lesley A Inker +2 more
exaly
Cauchy problem for degenerate hyperbolic equations
Communications on Pure and Applied Mathematics, 1980openaire +2 more sources
The general relativistic constraint equations
Living Reviews in Relativity, 2021Alessandro Carlotto
exaly
Equations of state for supernovae and compact stars
Reviews of Modern Physics, 2017Stefan Typel
exaly
Stochastic growth equations and reparametrization invariance
Reviews of Modern Physics, 1996Matteo Marsili +2 more
exaly

