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The new approach is demonstrated through applications to the problems of liquefaction-induced settlement prediction.
First the progress in turbulence models in the last decade and in their applications to the problems related to wind climate is briefly reviewed, and the results of Architectural Institute of Japan (AIJ) collaborative project in cross comparisons of CFD results of wind environments are presented.
This is mainly due to the fact that they have found many applications to the problems in applied mathematics such as boundary value problems in differential equations.
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The feasibility and applicability of the proposed method are illustrated with two practical applications to the problem of landfill site selection and a car evaluation problem.
Applications to the problem of linear stability for the S-periodic orbits are given.
Applications to the problem of estimation of expectation functions and covariance surfaces for discretely observed functional data are discussed.
Finally, it is shown that the results have applications to the problem of determining the dual topology on a locally compact group.
Applications to the problem of the existence of positive solutions for the semilinear elliptic equation −Δu = σ(x) uq + w(x) (1 < q < ∈) on Rn are given.
Possible applications to the problem of particle acceleration in the terrestrial magnetosphere are widely discussed, and guidelines for future works are drawn.
He provides applications to the problem of closed geodesics, the theory of submanifolds, and the structure of the moduli space of isometry classes of Riemannian metrics with curvature bounds on a given manifold.
The formula involves the noncommutative spectral flow of a suitable 1-parameter family of twisted signature operators on F. We give applications to the problem of cut-and-paste invariance of Novikov's higher signatures on closed oriented manifolds.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com