PROJECT TITLE :

How Affine Arithmetic Helps Beat Uncertainties in Electrical Systems

ABSTRACT:

The ever-increasing impact of uncertainties in electronic circuits and systems is requiring the development of robust design tools capable of taking this inherent variability under consideration. Because of the computational inefficiency of repeated design trials, there was a growing demand for sensible simulation tools that can inherently and effectively capture the results of parameter variations on the system responses. To boost product performance, improve yield and scale back design price, it is particularly relevant for the designer to be ready to estimate worst-case responses. At intervals this framework, the article addresses the worst-case simulation of lumped and distributed electrical circuits. The application of interval-based methods, like interval analysis, Taylor models and affine arithmetic, is mentioned and compared. The article reviews in particular the appliance of the affine arithmetic to complex algebra and basic matrix operations for the numerical frequency-domain simulation. A comprehensive and unambiguous discussion appears of course to be missing within the out there literature. The affine arithmetic turns out to be correct and a lot of economical than traditional solutions based on Monte Carlo analysis. A choice of relevant examples, starting from linear lumped circuits to distributed transmission-line structures, is used to illustrate this technique.


Did you like this research project?

To get this research project Guidelines, Training and Code... Click Here


PROJECT TITLE : Large-Scale Affine Matrix Rank Minimization With a Novel Nonconvex Regularizer ABSTRACT: The goal of low-rank minimization is to recover a matrix with the lowest possible rank while still satisfying the constraints
PROJECT TITLE : A Grassmannian Graph Approach to Affine Invariant Feature Matching ABSTRACT: Feature matching in 2D and 3D for affine invariant 2D and 3D objects is a long-standing challenge in computer vision. There are two stages
PROJECT TITLE : Practically Lossless Affine Image Transformation ABSTRACT: An almost lossless affine 2D picture transformation approach is introduced here. Chirp-z transform theory is extended so that affine transformations of
PROJECT TITLE :Affine Non-Local Means Image Denoising - 2017ABSTRACT:This paper presents an extension of the Non-Local Means denoising method, that effectively exploits the affine invariant self-similarities present in the pictures
PROJECT TITLE :Sufficient Lie Algebraic Conditions for Sampled-Data Feedback Stabilizability of Affine in the Control Nonlinear SystemsABSTRACT:For general nonlinear autonomous systems, a Lyapunov characterization for the chance

Ready to Complete Your Academic MTech Project Work In Affordable Price ?

Project Enquiry