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Dive into the research topics where Emil Popescu is active.

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Featured researches published by Emil Popescu.


Potential Analysis | 2001

A Note on Feller Semigroups

Emil Popescu

We present an integral representation of the operators which form a Feller semigroup using a result of P. Courrège.


Archive | 2010

Fractional Cauchy Problem with Applications to Anomalous Diffusion

Emil Popescu

Starting from the Cauchy problem associated with a Feller semigroup, some expressions of solutions of the fractional Cauchy problem are presented. The fractional Cauchy problem is applied in physics for modeling anomalous diffusion, in which particles spread slower than is predicted by the classical diffusion model.


Archive | 2010

Multi-scale Modeling of the Interplanetary Magnetic Field

Nedelia Antonia Popescu; Emil Popescu

Models for heavy-tailed data with applications to the study of multi-scale behaviour of the interplanetary magnetic field are presented. Numerical aspects are given in the case of the data obtained by Ulysses mission (magnetometer VHM/FGM). This approach yields probabilistic predictions of the dynamics and multiscale behaviour of the interplanetary magnetic field.


Journal of Computational and Applied Mathematics | 2010

Trotter products and reaction-diffusion equations

Emil Popescu

In this paper, we study a class of generalized diffusion-reaction equations of the form @?u@?t(x,t)=(Au(@?,t))(x)+f(x,u(x,t)), where A is a pseudodifferential operator which generates a Feller semigroup. Using the Trotter product formula we give a corresponding discrete time integro-difference equation for numerical solutions.


EXPLORING THE SOLAR SYSTEM AND THE UNIVERSE | 2008

Models for Heavy Tailed Data and Applications

Emil Popescu; Nedelia Antonia Popescu

An important topic in space research is represented by the study of statistical properties of the interplanetary magnetic field fluctuations, these being closely related to acceleration processes and energy transport in the solar wind. Analysis of the probability distribution functions of the velocity and magnetic field fluctuations has underlined their non‐Gaussian properties on small time scales, and uncorrelated features at large scale. In this paper, numerical solutions of space‐time fractional diffusion equations are used to analyze the presence or absence of heavy tails typically associated with multiscale behavior, in the case of the interplanetary magnetic field data obtained by Ulysses mission.


Archive | 2008

Groups of Symmetries in Lennard-Jones-Type Problems

Vasile Mioc; Emil Popescu; Nedelia Antonia Popescu


Archive | 2008

Phase-Space Structure in Lennard-Jones-Type Problems

Vasile Mioc; Emil Popescu; Nedelia Antonia Popescu


Archive | 2009

Seeliger's Two-Body Problem (II): Equilibria

Emil Popescu; Daniel Paşca; Vasile Mioc; Nedelia Antonia Popescu


Archive | 2010

Modeling Fluctuations of Solar Wind Parameters with Heavy-Tailed Distributions

Emil Popescu; Nedelia Antonia Popescu


Archive | 2009

Multi-Scale Statistical Analysis of the Solar Wind Parameters Fluctuations

Nedelia Antonia Popescu; Emil Popescu

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