Results 1  10
of
456,848
On asingular diffusion equation
"... On a singular diffusion equation with a linear source (Dynamics of spatio temporal patterns for the system of reaction diffusion equations) ..."
Abstract
 Add to MetaCart
On a singular diffusion equation with a linear source (Dynamics of spatio temporal patterns for the system of reaction diffusion equations)
Drift diffusion equations with fractional diffusion and the quasigeostrophic equation
 Ann. Math
"... the quasigeostrophic equation ..."
ADVECTIONDIFFUSION EQUATIONS ON SURFACES ∗
, 2012
"... surface PDE, finite element method, transport equations, advection–diffusion equation, SUPG stabilization AMS Subject Classifications: ..."
Abstract
 Add to MetaCart
surface PDE, finite element method, transport equations, advection–diffusion equation, SUPG stabilization AMS Subject Classifications:
LAGRANGIAN FOR THE CONVECTIONDIFFUSION EQUATION by
"... Abstract. — Using the asymmetric fractional calculus of variations, we derive a fractional Lagrangian variational formulation of the convectiondiffusion equation in the special case of ..."
Abstract

Cited by 2 (1 self)
 Add to MetaCart
Abstract. — Using the asymmetric fractional calculus of variations, we derive a fractional Lagrangian variational formulation of the convectiondiffusion equation in the special case of
Inhomogeneous fractional diffusion equations
 Fractional Calculus and Applied Analysis, 8(4), 371 – 386
, 2005
"... Fractional diffusion equations are abstract partial differential equations that involve fractional derivatives in space and time. They are useful to model anomalous diffusion, where a plume of particles spreads in a different manner than the classical diffusion equation predicts. An initial value pr ..."
Abstract

Cited by 2 (0 self)
 Add to MetaCart
Fractional diffusion equations are abstract partial differential equations that involve fractional derivatives in space and time. They are useful to model anomalous diffusion, where a plume of particles spreads in a different manner than the classical diffusion equation predicts. An initial value
Nonlocal reactiondiffusion equation
"... Abstract. A nonlocal reactiondiffusion equation and a system of equations from population dynamics are considered on the whole axis. Existence of solutions in the form of stationary pulses is proved by a perturbation method. It is based on spectral properties of the linearized operators and on the ..."
Abstract
 Add to MetaCart
Abstract. A nonlocal reactiondiffusion equation and a system of equations from population dynamics are considered on the whole axis. Existence of solutions in the form of stationary pulses is proved by a perturbation method. It is based on spectral properties of the linearized operators
Discretization Methods for the Diffusion Equation
"... The diffusion equation arising from neutronics is an elliptic partial differential equation of the form −div(pgradu) + c u = f. Continuous second order, second order hybrid, mixed and mixedhybrid formulations are investigated theoretically, each of them in a primal and dual version. A nodal finite ..."
Abstract
 Add to MetaCart
The diffusion equation arising from neutronics is an elliptic partial differential equation of the form −div(pgradu) + c u = f. Continuous second order, second order hybrid, mixed and mixedhybrid formulations are investigated theoretically, each of them in a primal and dual version. A nodal
Numerical Investigation of Reaction Diffusion Equations
, 2007
"... Traveling waves are often solutions to partial differential equations (PDEs) and especially certain types of reaction diffusion equations. We will derive the reaction diffusion equation, consider examples and applications, and investigate the behavior of a particular reaction diffusion equation. For ..."
Abstract
 Add to MetaCart
Traveling waves are often solutions to partial differential equations (PDEs) and especially certain types of reaction diffusion equations. We will derive the reaction diffusion equation, consider examples and applications, and investigate the behavior of a particular reaction diffusion equation
“Fractional Diffusion Equations”
, 2003
"... Partially supported by CRDF under Grant UM12421KV02 We consider an evolution equation with the regularized fractional derivative of an order α ∈ (0,1) with respect to the time variable, and a uniformly elliptic operator with variable coefficients acting in the spatial variables. Such equations de ..."
Abstract
 Add to MetaCart
describe diffusion on inhomogeneous fractals. A fundamental solution of the Cauchy problem is constructed and investigated. Key words: fractional diffusion equation; fractional derivative; Fox’s Hfunction; fundamental solution; Levi method
Results 1  10
of
456,848