Results 221 to 230 of about 2,506,197 (280)

Solvability of an attraction-repulsion chemotaxis Navier-Stokes system with arbitrary porous medium diffusion

open access: yesElectronic Journal of Differential Equations
Yadhavan Karuppusamy   +2 more
doaj  

Weak Solutions for Obstacle Problems with Weak Monotonicity

Studia Scientiarum Mathematicarum Hungarica, 2021
This paper is concerned with the existence of weak solutions for obstacle problems. By means of the Young measure theory and a theorem of Kinderlehrer and Stampacchia, we obtain the needed result.
Farah Balaadich, Elhoussine Azroul
openaire   +1 more source

WEAK SOLUTIONS FOR WEAK SINGULARITIES

International Journal of Modern Physics A, 2002
We revisit the problem of the development of singularities in the gravitational collapse of an inhomogeneous dust sphere. As shown by Yodzis et al1, naked singularities may occur at finite radius where shells of dust cross one another. These singularities are gravitationally weak 2, and it has been claimed that at these singularities, the metric may ...
openaire   +1 more source

Weak Solutions and Balayage

2021
Weak solutions, of variational inequality type, are introduced. Their defining properties can be equivalently expressed in terms of quadrature identities for subharmonic functions, or in terms of partial balayage. Some versions of inverse balayage are also discussed, this needed as a preparatory step for constructing more general Laplacian evolutions ...
Björn Gustafsson, Yu-Lin Lin
openaire   +1 more source

Weak Solutions for Semi-Martingales

Canadian Journal of Mathematics, 1981
The fundamental theorem of this paper is stated in Section 8. In this theorem, the stochastic differential equation dX = a(X)dZ is studied when Z is a *-dominated (cf. [15]) Banach space valued process and a is a predictable functional which is continuous for the uniform norm.For such an equation, the existence of a “weak solution” is stated; actually,
openaire   +2 more sources

Weak Solutions of SDEs

2015
So far, we have focussed on solutions of SDEs where we are simply given a filtration, and with it the Brownian motion W and the random measure μ. We then construct the solution to our equation ( 17.2). In essence, we have used no properties of the filtration except the fact that W and μ are adapted.
Samuel N. Cohen, Robert J. Elliott
openaire   +1 more source

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