Results 11 to 20 of about 80,156 (297)
Agriculture, 2021 The application of compost to soil is a common fertilization practice for improving soil quality and crop growth. The isotopic labeling technique is mostly used to investigate the contribution of compost N to crop uptake.
Caibin Li +6 more
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Informatika, 2016 A procedure for solution of the boundary-value problem of screening electromagnetic fields of concentrated sources of electrical and magnetic dipoles by means of homogeneous magnetodielec-tric screens, containing sparse system of spherical fractions with
V. T. Erofeenko, V. F. Bondarenko
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ARO-The Scientific Journal of Koya UniversityMetering fluids is critical in various industries, and researchers have extensively explored factors affecting measurement accuracy. As a result, numerous sensors and methods are developed to precisely measure volume fractions in multi-phase fluids.
Abdulilah M. Mayet +4 more
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Model simulations with COSMO-SPECS: impact of heterogeneous freezing modes and ice nucleating particle types on ice formation and precipitation in a deep convective cloud [PDF]
Atmospheric Chemistry and Physics, 2018 In deep convective clouds, heavy rain is often formed involving the ice phase. Simulations were performed using the 3-D cloud resolving model COSMO-SPECS with detailed spectral microphysics including parameterizations of homogeneous and three ...
K. Diehl, V. Grützun
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Homogenization and inverse problems for fractional diffusion equations
Fractional Calculus and Applied Analysis, 2023 We consider the homogenization for time-fractional diffusion equations in a periodic structure and we derive the homogenized time-fractional diffusion equation. Then we discuss the determination of the constant diffusion coefficient by minimum data. Combining the results obtained above, we investigate the inverse problems of determining the diffusion ...
Atsushi Kawamoto +2 more
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Characterisation of homogeneous fractional Sobolev spaces [PDF]
Calculus of Variations and Partial Differential Equations, 2021 AbstractOur aim is to characterize the homogeneous fractional Sobolev–Slobodeckiĭ spaces$$\mathcal {D}^{s,p} (\mathbb {R}^n)$$Ds,p(Rn)and their embeddings, for$$s \in (0,1]$$s∈(0,1]and$$p\ge 1$$p≥1. They are defined as the completion of the set of smooth and compactly supported test functions with respect to the Gagliardo–Slobodeckiĭ seminorms. For$$s\,
Brasco L. +2 more
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Homogenization in Fractional Elasticity [PDF]
SIAM Journal on Mathematical Analysis, 2014 In this note we treat the equations of fractional elasticity. After establishing well-posedness, we show a compactness result related to the theory of homogenization. For this, a previous result in (abstract) homogenization theory of evolutionary equations has to be improved.
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Square Functions of Fractional Homogeneity and Wolff Potentials [PDF]
International Mathematics Research Notices, 2015 20 pages, 4 ...
Chousionis, Vasileios +2 more
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Fluctuations in inertial dense homogeneous suspensions [PDF]
, 2019 International audienceA theoretical model of liquid and particle random fluctuations is proposed for gravity-driven flows of inertial homogeneous suspensions.
Fox, Rodney O. +3 more
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Random homogenization of fractional obstacle problems
Networks & Heterogeneous Media, 2008 We use a characterization of the fractional Laplacian as a Dirichlet to Neumann operator for an appropriate differential equation to study its obstacle problem in perforated domains.
Luis Caffarelli, Antoine Mellet
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