Theoretic analysis and finite element calculation are conducted on microbridge deformation to provide a closed formula of deflection vs load, considering both substrate deformation and residual stress in the film.
This paper deals with a group theoretic approach to the finite element analysis of linear free vibrations of shells with dihedral symmetry.
We establish six equivalent characterisations of the proper subclass which satisfies the strong form of Elliott's classification conjecture: two C∗-algebraic (Z-stability and approximate divisibility), one K-theoretic (strict comparison of positive elements), and three topological (finite decomposition rank, slow dimension growth, and bounded dimension growth).
The total detection volumes are between 1 and 2 nL and derived with help of a theoretic model based on 3D finite element simulation.
In this work, the natural frequencies and mode shapes of polygonal ducts are obtained by a finite element analysis via a group theoretic approach.
In what follows, syntactic objects (languages, theories, sentences) are generally written in roman or greek letters (for example L, T, φ), and set-theoretic objects such as structures and their elements are written in italic (A, a).
The theoretic modelling was performed by computer, based on the Finite Elements Method (FEM), with the objective of studying the distribution of electrical energy and temperature in the tissue, and to assess the effect of the characteristics of the instrument.
To link the information theoretic and decoding approaches, we must take into account the off-diagonal elements of the confusion matrix.
Since not all the elements of class match information are available, only Information-theoretic measures are used in the ranking evaluation.
In this paper, a systems-theoretic modeling is realized by analyzing a minimal subset of biological circuit elements necessary to be included in an MC nanonetwork design where the message-bearing molecules are propagated via free diffusion between two cells.
