EXERCISE 1 NUMERICAL OPTIMISATION ASSIGNMENT 3 MARTA BETCKE KIKO RUL·LAN Derive the 2D subspace trust region method for convex functions (with s.p.d. Hessian). Note that (i) when p is constraint to a subspace V = span(g, B−1g), it can be expressed as a linear combination of basis vectors p = V a. You can use […]
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Artificial Intelligence II, Winter 2018 Assignment 1: Hand Written Digit Classification Instructions: Submit your assignment by 11:55pm on the due date. Include all matlab code you write and a soft copy of answers to questions (in pdf format). Do not need to include code/data that I give you. Do not zip your files, submit all
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Math 238 Matlab Project Due Date: Wednesday August 2, 2017 in class Instructions: (a) Submit your PRINTED project in class by the due date. Ensure the names of each person in the group is included. (b) No more than 4 people may be in a group! However, working in a group is not required. (c)
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Application of Matlab for Finance: Individual Coursework Release Date: Monday, 11th September, 2017 Due Date: 17:30 PM Friday, 3rd November , 2017 Please upload your soft copy together with the code files to the HUB by the given deadline. This coursework is designed to test your ability to apply MATLAB to two real world financial
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Spring 2018 CS543/ECE549 Assignment 1: Shape from Shading Due date: Monday, February 19, 11:59:59 PM Instructions The goal of this assignment is to implement shape from shading as described in Lecture 4 (see also Section 2.2.4 of Forsyth & Ponce 2nd edition). Download the sample code and data. The data, in the croppedyale directory, consists of 64 images each of
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This project makes use of quarterly US inflation data and various predictor variables in the 2017_data.xlsx file. Column A shows the quarterly date, columns B and C show the quarterly price index (B) and the resulting annualized quarter-on-quarter inflation rate (column C). Columns D and E show mean forecasts from the Survey of Professional Forecasters
ECS130 Homework Assignment #4 Due: 4:00pm, March 13, 2017 Consider the following cubic polynomial p(x) = 816×3 − 3835×2 + 6000x − 3125. It has three three closely spaced roots: 25/15, 25/16, 25/17 (a) Plot p(x) for 1.43 ≤ x ≤ 1.71. Show the location of the three roots. (b) Starting with the interval [1,2],
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ECS 130 Final Project Report Guideline Project report consists of five components: background, aim(s), method(s), and conclusion(s), and may organized as follows: Title and Author(s) (ID and email address) Abstract (summary, few sentences to highlight major issues and findings) Introduction (background etc) Related definitions, concepts and theory Algorithm(s) Discussion on implementation issues, such as functions
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ECS 130 Mini-Project Assignment Due 4:00pm, March 6, 2017 Rank deficiency and ill-conditioned LS problems Read Sections 5.6 Pseudoinverse Read Sections 5.7 Rank deficiency Read Section 10.1 Eigenvalue and singular value decomposition Read Handout F Work out Problem 5.6 Solve “Shaw problem (shaw.m)” by pseudoinverse and singular value decomposition Write a study report by including the following components: Title
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ECS130 Homework Assignment #2 Due: 4:00pm, Feburary 3, 2017 1. A real symmetric matrix A = AT is positive definite if any of the following equivalent condi- tions hold: The quadratic form xT Ax > 0 for all nonzero vectors x. All determinants formed from submatrices of any order centered on the diagonal of A
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