Convolution codes and viterbi algorithm Name Rahul Kumar Department of Electronics & Communication Engineering Lovely Professional University‚ Kapurthala‚ Punjab. Abstract:- A convolutional code is a type of error-correcting code in which each m-bit information symbol (each m-bit string) to be encoded is transformed into an n-bit symbol‚ where m/n is the code rate (n ≥ m) and the transformation is a function of the last k information symbols‚ where k is the constraint length of the code.
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A STUDY ON THE PROSPECT AND PROBLEMS OF CARGO HANDLING IN CHENNAI PORT: Introduction: Chennai Port‚ the third oldest port among the 12 major ports‚ is an emerging hub port in the East Coast of India. This gateway port for all cargo has completed 128 years of glorious service to the nation’s maritime trade. Maritime trade started way back in 1639 on the sea shore Chennai. It was an open road -stead and exposed sandy coast till 1815. The initial
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Proceedings der Int. Conf. on Technology in Math. Teaching (ICTMT 5)‚ Klagenfurt 2001 Mathematical Application Projects for Mechanical Engineers Concept‚ Guidelines and Examples Burkhard Alpers FH Aalen - University of Applied Sciences balper@fh-aalen.de http://www.fbm.fh-aalen.de/ Abstract: In this article‚ we present the concept of mathematical application projects as a means to enhance the capabilities of engineering students to use mathematics for solving problems in larger projects as
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but after your calculus class I had a deeper understanding of the topics you taught us. And‚ since in your class I began to understand the usefulness of things like related rates or integration‚ it felt like the years of memorizing properties of polynomials and how to apply an equation to a word problem were finally worth something.
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the ultimate in critical and analytical thinking. Math fires rockets into space‚ shows insurance companies what is fair price‚ tells psychologists that therapy X works and the drug Y doesn’t. It is true that nobody is going to hire you to factor a polynomial or solve a linear equation. But people are also not going to hire you to write essays on the Civil War‚
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Introduction to Laplace Transforms for Engineers C.T.J. Dodson‚ School of Mathematics‚ Manchester University 1 What are Laplace Transforms‚ and Why? This is much easier to state than to motivate! We state the definition in two ways‚ first in words to explain it intuitively‚ then in symbols so that we can calculate transforms. Definition 1 Given f‚ a function of time‚ with value f (t) at time t‚ the Laplace transform of f is ˜ denoted f and it gives an average value of f taken over all
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LIMITS AND CONTINUITY 1. The concept of limit x2 − 4 . Examine the behavior of f (x) as x approaches 2. Example 1.1. Let f (x) = x−2 Solution. Let us compute some values of f (x) for x close to 2‚ as in the tables below. We see from the first table that f (x) is getting closer and closer to 4 as x approaches 2 from the left side. We express this by saying that “the limit of f (x) as x approaches 2 from left is 4”‚ and write x→2− lim f (x) = 4. Similarly‚ by looking at the second table
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Questioning 3. Explanation 4. Stimulus Variation 5. Black Board Writing. UNIT-VI a) Number System : Natural Number‚ Whole Number‚ Integers‚ Rational Number‚ Irrational Number and Operations with Numbers. b) Polynomial. c) Equations: Linear‚ Simultaneous and Quadratic Equations and their solution. d)
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FISH PRODUCTION - MODELING The aim of this investigation is to consider commercial fishing in a particular country in two different environments‚ that is from the sea and a fish farm (aquaculture). The following data provided below was taken form the UN Statistics Division Common Database. The tables gives the total mass of fish caught in the sea‚ in thousands of tones (1 tone = 1000 kilograms). Year | 1980 | 1981 | 1982 | 1983 | 1984 | 1985 | 1986 | 1987 | 1988 | Total Mass | 426
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\caption[Different monochromatic $\gamma$ selection criteria is explained in the first column] { Different monochromatic $\gamma$ selection criteria are given in the first column. The resulting efficiencies using different monochromatic cuts are given in the second column. The number of the reconstructed $\omega\to\pi^0\gamma$ decays ($N_{\omega\to\pi^0\gamma}^{rec}$) for different monochromatic cuts are presented in the third column. The measured branching ratio $BR^{measured}_{\omega\to\pi^0\gamma}$
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