Global Existence and Uniqueness of Bohmian Trajectories
It is shown that Bohmian mechanics is internally consistent in the sense that the equations of motion typically have global solutions despite the fact that the velocity field is singular at the nodes of the wave function and at other points. This result is fundamental for the derivation of the quantum formalism.
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Global Existence and Exponential Stability of Convection
The interior convection in the Boussinesq approximation is studied for a bounded domain \(\Omega\subset \mathbb{R}^3\), occupied by an incompressible, viscous fluid, with a smooth boundary \(\Gamma\). It is studied the gravitational convection when the fluid is heated at a part \(\Gamma_0\subset\Gamma\) of the boundary.
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In this paper, we consider a viscoelastic Kirchhoff equation with a delay term in the internal feedback. By using the Faedo–Galerkin approximation method, we prove the well posedness of the global solutions.
Noureddine Sebih +3 more
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Global existence of Dirac-wave maps with curvature term on expanding spacetimes. [PDF]
Branding V, Kröncke K.
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Global existence and blow-up results for p-Laplacian parabolic problems under nonlinear boundary conditions. [PDF]
Ding J.
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Global existence and energy decay rates for a Kirchhoff-type wave equation with nonlinear dissipation. [PDF]
Kim D, Kim D, Hong KS, Jung IH.
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CO-EXISTENCE COSTS UNDER GERMAN REGULATION - CASE STUDIES OF BT MAIZE
Paper prepared for presentation at the 10th ICABR International Conference on Agricultural Biotechnology: Facts, Analysis and Policies Ravello (Italy), June 29th to July 2nd, 2006Co-existence measure, GMO, Bt maize, GIS, Germany, Agricultural and Food ...
Menrad, Klaus, Reitmeier, Daniela
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Critical parameter equations for degenerate parabolic equations coupled via nonlinear boundary flux
This paper deals with the critical parameter equations for a degenerate parabolic system coupled via nonlinear boundary flux. By constructing the self-similar supersolution and subsolution, we obtain the critical global existence parameter equation.
Xu Si, Song Zifen
doaj
Non-existence of global classical solutions to 1D compressible heat-conducting micropolar fluid
summary:We study the non-existence of global classical solutions to 1D compressible heat-conducting micropolar fluid without viscosity. We first show that the life span of the classical solutions with decay at far fields must be finite for the 1D Cauchy ...
Dong, Jianwei, Zhang, Litao, Zhu, Junhui
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The Global Existence of Nonlinear Evolutionary Equation with Small Delay
We investigate the global existence of the delayed nonlinear evolutionary equation ∂ t u Au f u t , u t−τ . Our work space is the fractional powers space X α . Under the fundamental theorem on sectorial operators, we make use of the fixed-point principle
Xunwu Yin
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