Machine fault diagnosis and condition prognosis using classification and regression trees and neuro-fuzzy inference system
Finite element analysis of primal and dual variational formulations of semicoercive elliptic problems with nonhomogeneous obstacles on the boundary
The Poisson equation with non-homogeneous unilateral condition on the boundary is solved by means of finite elements. The primal variational problem is approximated on the basis of linear triangular elements, and -convergence is proved provided the exact solution is regular enough. For the dual problem piecewise linear divergence-free approximations are employed and -convergence proved for a regular solution. Some a posteriori error estimates are also presented.
Dual finite element analysis for contact problem of elastic bodies with an enlarging contact zone
Dual finite element analysis of the contact problem of two elastic bodies with an enlarging contact zone is presented. Approximations of the solution are defined on two types of triangulations by piecewise constant stress fields. Convergence is proved in both cases.
On the Existence of an Infinite Family of Simple 5-Designs.
Plans projectifs d'ordre 16 ayant un groupe de Frobenius d'ordre.
Eine Kennzeichnung der endlichen einfachen Gruppe von Janko durch eine 2-lokale Untergruppe
Nomographie et statistique
Viscosity solutions of the Cauchy problem for second-order nonlinear partial differential equations in Hilbert spaces.
On minimal logarithmic signatures of finite groups.
On -images of locally separable metric spaces.
Application of discrete curvatures to surface mesh simplification and feature line extraction
We present two applications of discrete curvatures for surface mesh processing. The first one deals withÊsimplifying a mesh while preserving its sharp features. The second application can be considered as a dual problem, as we investigate ways to detect feature lines within a mesh. Both applications are illustrated with valuable results.
On Projective Planes of Order Twelve and Twenty.
Projective planes of order 12 do not have a non-abelian group of order 6 as a collineation group.
Uniqueness problem of meromorphic mappings with few targets
In this paper, using techniques of value distribution theory, we give some uniqueness theorems for meromorphic mappings of Cm into CPn.
Towards the Cauchy problem for the Laplace equation
Uniqueness problem for meromorphic mappings with truncated multiplicities and few targets
In this paper, using techniques of value distribution theory, we give a uniqueness theorem for meromorphic mappings of into with truncated multiplicities and “few" targets. We also give a theorem of linear degeneration for such maps with truncated multiplicities and moving targets.
Uniqueness problem for meromorphic mappings with Fermat moving hypersurfaces
We give unicity theorems for meromorphic mappings of into ℂPⁿ with Fermat moving hypersurfaces.
Normal families of meromorphic mappings of several complex variables into ℂPⁿ for moving hypersurfaces
We prove some normality criteria for families of meromorphic mappings of a domain into ℂPⁿ under a condition on the inverse images of moving hypersurfaces.
Further properties of 1-sequence-covering maps
Some relationships between -sequence-covering maps and weak-open maps or sequence-covering -maps are discussed. These results are used to generalize a result from Lin S., Yan P., , Topology Appl. (2001), 301–314.
Hopf-type estimates for solutions to Hamilton-Jacobi equations with concave-convex initial data.
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