Essays about: "Eigenvalue Decomposition"
Showing result 1 - 5 of 6 essays containing the words Eigenvalue Decomposition.
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1. Analysis, Implementation and Evaluation of Direction Finding Algorithms using GPU Computing
University essay from Linköpings universitet/Institutionen för datavetenskapAbstract : Direction Finding (DF) algorithms are used by the Swedish Defence Research Agency (FOI) in the context of electronic warfare against radio. Parallelizing these algorithms using a Graphics Processing Unit (GPU) might improve performance, and thereby increase military support capabilities. READ MORE
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2. Enhancing ESG-Risk Modelling - A study of the dependence structure of sustainable investing
University essay from KTH/Matematisk statistikAbstract : The interest in sustainable investing has increased significantly during recent years. Asset managers and institutional investors are urged to invest more sustainable from their stakeholders, reducing their investment universe. READ MORE
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3. Image Processing using Graph Laplacian Operator
University essay from KTH/Skolan för elektroteknik och datavetenskap (EECS)Abstract : The latest image processing methods are based on global data-dependent filters. These methods involve huge affinity matrices which cannot fit in memory and need to be approximated using spectral decomposition. READ MORE
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4. On Identification of Hidden Markov Models Using Spectral and Non-Negative Matrix Factorization Methods
University essay from KTH/ReglerteknikAbstract : Hidden Markov Models (HMMs) are popular tools for modeling discrete time series. Since the parameters of these models can be hard to derive analytically or directly measure, various algorithms are available for estimating these from observed data. READ MORE
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5. Implementation of Singly Diagonally Implicit Runge-Kutta Methods with Constant Step Sizes
University essay from Lunds universitet/Matematik LTHAbstract : Runge–Kutta methods can be used for solving ordinary differential equations of the form y0 = f(t, y) with initial condition y(t0) = y0 and where f : R x R^m -> R^m. The idea is to find a method that is efficient to implement. But it is also important for the method to be of high order and be stable. READ MORE