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Approximate Formulas for Mathematical Expectations of Functionals of Random Processes Defined by Ito-Levy Multiple Integral Expansion
Ayryan E.A., Egorov A.D., Malyutin V.B., Sevastianov L.A.
functionals of random processes defined by chaotic expansions in terms of multiple Ito-Levy integrals. We
THE TOPIC OF ECOLOGY IN THE PROMOTION OF DENIM CLOTHING MANUFACTURING (ON THE LEVI'S EXAMPLE)
Elben E.M.
people and even entire brands are willing to tackle soil, air and water pollution. For example, Levi
Functional limit theorems for Levy processes and their almost-sure versions
Permiakova E.
this criterion to some special Levy processes and obtain almost-sure versions of limit theorems
Functional limit theorems for Levy processes and their almost-sure versions
Permiakova E.
this criterion to some special Levy processes and obtain almost-sure versions of limit theorems
E. Levy, West Roman Vulgar law. Law of property
Корсунский, А.Р.
E. Levy, West Roman Vulgar law. Law of property
Lévy walks of strong adsorbates on surfaces: Computer simulation and spin-lattice relaxation
Valiullin R., Kimmich R., Fatkullin N.
. In the strong-adsorption-short-displacement limit, the Cauchy propagator typical for Lévy walks was verified
Dielectric spectra broadening as a signature for dipole-matrix interactions. V. Water in protein solutions
Latypova L., Puzenko A., Levy E., Feldman Y.
reflects the interaction of water dipoles with solute molecules, was described in Paper I [E. Levy et al
Fractional Levy stable motion: Finite difference iterative forecasting model
Liu, H., Song, W., Li, M., Kudreyko, A., Zio, E.
In this study we use the fractional Lévy stable motion (fLsm) to establish a finite iterative
Lévy walks of strong adsorbates on surfaces: Computer simulation and spin-lattice relaxation
Valiullin R., Kimmich R., Fatkullin N.
. In the strong-adsorption-short-displacement limit, the Cauchy propagator typical for Lévy walks was verified
ЛАПЛАСИАН ЛЕВИ НА БЕСКОНЕЧНОМЕРНОМ МНОГООБРАЗИИ
Волков Борис Олегович
The article discusses the connection between two definitions of the Levy

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