Results 91 to 100 of about 200 (160)
T.: A quasi-linear system of chemotaxis
, 2006 We consider the blow up mechanism for a perturbed system of chemotaxis. First, using Moser's iteration scheme the blow up point of the solution is characterized in terms of the local Zygmund norm.
Masaki Kurokiba, Takashi Suzuki
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Mathematical modelling and numerical solution of swelling of cartilaginous tissues. Part II : mixed-hybrid finite element solution [PDF]
, 2006 : The swelling and shrinkage of biological tissues are modelled by a four-component mixture theory [J.M. Huyghe and J.D. Janssen, Int. J. Engng. Sci. 35 (1997) 793-802; K. Malakpoor, E.F. Kaasschieter and J.M. Huyghe, Mathematical modelling and numerical
Kaasschieter, Enrique F. +9 more
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Higher integrability for doubly nonlinear parabolic systems. [PDF]
SN Partial Differ Equ Appl, 2022 Bögelein V, Duzaar F, Scheven C.
europepmc +1 more source
Generalized and numerical solution for a quasilinear parabolic equation with nonlocal conditions
, 2015 In this paper we study the one dimensional mixed problem with non- local boundary conditions, for the quasilinear parabolic equation. We prove an existence, uniqueness of the weak generalized solution and also continuous depen- dence upon the data of the
KANCA, Fatma, BAGLAN, Irem
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An initial-boundary value problem for the one-dimensional non-classical heat equation in a slab
, 2011 Nonlinear problems for the one-dimensional heat equation in a bounded and homogeneous medium with temperature data on the boundaries x = 0 and x = 1, and a uniform spatial heat source depending on the heat flux (or the temperature) on the boundary x = 0 ...
Domingo Tarzia +5 more
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The Microscopic Derivation and Well-Posedness of the Stochastic Keller-Segel Equation. [PDF]
J Nonlinear Sci, 2021 Huang H, Qiu J.
europepmc +1 more source
In this paper we study the existence of uniqueness global weak solutions for m × m reaction-diffusion systems for which two main properties hold: the positivity of the weak solutions and the total mass of the components are preserved with time. Moreover,
BARROUK, Nabila +2 more
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The nonlinear diffusion equation of the ideal barotropic gas through a porous medium
Open Mathematics, 2017 The nonlinear diffusion equation of the ideal barotropic gas through a porous medium is considered. If the diffusion coefficient is degenerate on the boundary, then the solutions may be controlled by the initial value completely, the well-posedness of ...
Zhan Huashui
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The stability of evolutionary p ( x )-Laplacian equation
, 2017 The paper studies the equation u t = div (
Zhan, Huashui
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, 2004 Summary. We study the numerical approximation of viscosity solutions for integro-differential, possibly degenerate, parabolic problems. Similar models arise in option pricing, to generalize the celebrated Black–Scholes equation, when the processes which ...
Maya Briani +2 more
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