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| | mht.wtf
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| | [AI summary] The text discusses an optimization technique for solving linear systems in a simulation context, particularly when dealing with large, sparse matrices. By recognizing that the Hessian matrix is not actually dense but can be decomposed into a sparse matrix plus a rank-1 update, the problem is transformed from a dense solve into two sparse solves, significantly improving performance. This approach leverages the Sherman-Morrison formula and linear algebra techniques to avoid constructing a dense matrix, thereby reducing computational time and resource usage. The benefits of this method are demonstrated through micro-benchmarking in Julia, showing a substantial speedup for increasing problem sizes. The text emphasizes the importance of analyzing the...
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| | [latexpage] In this blog-post we will have a look at how Differential Equations (DE) can be solved numerically via the Finite Differences method. By solving differential equations we can run simula...
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| | [LatexPage] In this post, we'll add the math and provide implementation for adding image based measurements. Let's recap the notation and geometry first introduced in part 1 of this series The state vector in equation 16 of 1 consists of 21 elements. $latex \delta{P_{I}^{G}}$ : Error in the position of the IMU in the global
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| 6 - Matrix Theory / Linear Algebra # Below is a 15 video series that totals a bit under 3 hours. Interactive Linear Algebra, text book that actually uses the web Linear Algebra Done Wrong - Sergei Treil @ Brown University Matrices, Diagrammatically Linear Algebra - Jim Hefferson Linear Algebra and Applications: An Inquiry-Based Approach