Lab Report for Computer Assignment #2 GPS Algorithm Introduction In order to guide each object correctly on the earth‚ the GPS satellites need to locate them very accurately. The goal of the assignment is to use some optimization methods to locate an object with given pseudo-range data. The signals which are sent from satellites to the target are not accurate because the systematic errors caused by inaccurate receiver clock and some other random noise. The un-accurate range is known as pseudo-range
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The RSA Algorithm Evgeny Milanov 3 June 2009 In 1978‚ Ron Rivest‚ Adi Shamir‚ and Leonard Adleman introduced a cryptographic algorithm‚ which was essentially to replace the less secure National Bureau of Standards (NBS) algorithm. Most importantly‚ RSA implements a public-key cryptosystem‚ as well as digital signatures. RSA is motivated by the published works of Diffie and Hellman from several years before‚ who described the idea of such an algorithm‚ but never truly developed it. Introduced at the
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PageRank Algorithm December 9‚ 2012 Abstract This paper dicsusses the PageRank algorithm. We carefully go through each step of the algorithm and explain each procedure. We also explain the mathematical setup of the algorithm‚ including all computations that are used in the PageRank algorithm. Some of the topics that we touch on include the following‚ but not limited to‚ are: linear algebra‚ node analysis‚ matrix theory‚ and numerical methods. But primarily this paper concerns itself with
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milliseconds to update the display information. System identification: A processing algorithm used to mathematically model the robot system. This takes 100 milliseconds to execute. Organize the execution schedule of these tasks using simple scheduling (FIFO). Use timing diagram to show your solution. (A) Solution Through the execution order used by the scheduling algorithm the TT (turnaround time; time taken for each process to complete) can be optimized‚ in
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with producers. MRP Overview Planning Algorithm • Start at the due date for a finished product (or end item ) (Tk). • Determine the last operation‚ the time required for that operation (tk−1)‚ and the material required for that operation. • The material may come from outside‚ or from earlier operations inside the factory. • Subtract the last operation time from the due date to determine when the last operation should start. MRP Overview Planning Algorithm Tk−1 = Tk − tk−1 • The material required
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account for the purported unambiguity of the Sanskrit language. A Computational Algorithm based on Empirical Analysis‚ that Composes Sanskrit Poetry Rama N.‚ Meenakshi Lakshmanan (Submitted on 7 Mar 2010) Poetry-writing in Sanskrit is riddled with problems for even those who know the language well. This is so because the rules that govern Sanskrit prosody are numerous and stringent. We propose a computational algorithm that converts prose given as E-text into poetry in accordance with the metrical
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Prim’s algorithm Prim’s algorithm is an algorithm used to find out the minimum spanning tree. The cost or value of all the paths should be positive. For a given source vertex‚ this algorithm calculates the minimum distance that should be taken to all the nodes from the source vertex. Algorithm of Prim’s algorithm: 1. Initialize two sets S and V-S‚ where the set S will have the start vertex and V-S will have all the remaining vertexes. 2. Starting from the source vertex‚ traverse the adjacent
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ANACOR The ANACOR algorithm consists of three major parts: 1. 2. 3. A singular value decomposition (SVD) Centering and rescaling of the data and various rescalings of the results Variance estimation by the delta method. Other names for SVD are “Eckart-Young decomposition” after Eckart and Young (1936)‚ who introduced the technique in psychometrics‚ and “basic structure” (Horst‚ 1963). The rescalings and centering‚ including their rationale‚ are well explained in Benzécri (1969)‚ Nishisato (1980)
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present a high performance recovery algorithm for distributed systems in which checkpoints are taken asynchronously. It offers fast determination of the recent consistent global checkpoint (maximum consistent state) of a distributed system after the system recovers from a failure. The main feature of the proposed recovery algorithm is that it avoids to a good extent unnecessary comparisons of checkpoints while testing for their mutual consistency. The algorithm is executed simultaneously by all
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Style File for Displaying Algorithms D.L. Kreher Department of Mathematical Sciences Michigan Technological University Houghton‚ MI 49931 kreher@mtu.edu and D.R. Stinson Department of Combinatorics and Optimization University of Waterloo Waterloo ON‚ N2L 3G1 dstinson@uwaterloo.ca 1 Introduction This paper describes a LATEX environment named pseudocode that can be used for describing algorithms in pseudocode form. This is the style used in our textbook Combinatorial Algorithms: Generation‚ Enumeration
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