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Tuesday, April 9, 2013

 B tech in IT syllabus | CUSAT


The bachelor of technology (commonly abbreviated as B.Tech. or B.Tech. (Hons) or BT) is an undergraduate academic degree conferred after completion of a three- or four-year program of studies at an accredited university or accredited university-level institution. The degree is conferred in the Commonwealth of Nations, the United States, Canada, South Africa, India, Sri Lanka, Republic of Ireland, Pakistan and elsewhere. In general, the degree is awarded to those who have undertaken a degree program which is additionally supplemented by either occupational placements (e.g. supervised practice or internships), practice-based classroom courses, or associate degrees. Due to these requirements, the degree normally takes at least four years. In some countries, the degree is awarded following completion of a curriculum which is career oriented, emphasizing practice as opposed to theory. Here[where?], by contrast, occupational placements and practice-based courses are more heavily weighted within the program (see Cooperative education).

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Thursday, April 4, 2013

CUSAT B tech ELECTRONICS AND COMMUNICATION ENGINEERING - SYLLABUS pdf Download


Electronics engineering, or electronic engineering, is an engineering discipline where non-linear and active electrical components such as electron tubes, and semiconductor devices, especially transistors, diodes and integrated circuits, are utilized to design electronic circuits, devices and systems, typically also including passive electrical components and based on printed circuit boards. The term denotes a broad engineering field that covers important subfields such as analog electronics, digital electronics, consumer electronics, embedded systems and power electronics. Electronics engineering deals with implementation of applications, principles and algorithms developed within many related fields, for example solid-state physics, radio engineering, telecommunications, control systems, signal processing, systems engineering, computer engineering, instrumentation engineering, electric power control, robotics, and many others.
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Cusat Btech COMPUTER SCIENCE ENGINEERING - SYLLABUS 2013 (2006 scheme) pdf Download


Computer science or computing science (abbreviated CS or CompSci) is the scientific and practical approach to computation and its applications. A computer scientist specializes in the theory of computation and the design of computational systems. Its subfields can be divided into a variety of theoretical and practical disciplines. Some fields, such as computational complexity theory (which explores the fundamental properties of computational problems), are highly abstract, whilst fields such as computer graphics emphasize real-world applications. Still other fields focus on the challenges in implementing computation. For example, programming language theory considers various approaches to the description of computation, whilst the study of computer programming itself investigates various aspects of the use of programming language and complex systems. Human-computer interaction considers the challenges in making computers and computations useful, usable, and universally accessible to humans.
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 Cusat Civil Engineering Syllabus 2013 Pdf Download (2006 scheme)

Civil engineering is a professional engineering discipline that deals with the design, construction, and maintenance of the physical and naturally built environment, including works like roads, bridges, canals, dams, and buildings. Civil engineering is the oldest engineering discipline after military engineering, and it was defined to distinguish non-military engineering from military engineering. It is traditionally broken into several sub-disciplines including environmental engineering, geotechnical engineering, geophysics, geodesy, control engineering, structural engineering, biomechanics, nanotechnology, transportation engineering, earth science, atmospheric sciences, forensic engineering, municipal or urban engineering, water resources engineering, materials engineering, coastal engineering, surveying, and construction engineering. Civil engineering takes place on all levels: in the public sector from municipal through to national governments, and in the private sector from individual homeowners through to international companies.
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Cusat Btech Syllabus( 2006, 2012)


CIVIL ENGINEERING - SYLLABUS

COMPUTER SCIENCE ENGINEERING - SYLLABUS

ELECTRONICS AND COMMUNICATION - SYLLABUS

ELECTRONICS AND ELECTRICAL ENGINEERING - SYLLABUS

INFORMATION TECHNOLOGY - SYLLABUS

MECHANICAL ENGINEERING - SYLLABUS

SAFETY ENGINEERING - SYLLABUS

INSTRUMENTATION ENGINEERING - SYLLABUS

 

Higher Engineering Mathematics by BS Grewal - ENGINEERING MATHEMATICS free Ebook


The book provides a clear exposition of essential tools of applied mathematics from a modern point of view and meets complete requirements of engineering and computer science students. Every effort has been made to keep the presentation at once simple and lucid. It is written with the firm conviction that a good book is one that can be read with minimum guidance from the instructor. To achieve this, more than the usual number of solved examples, followed by properly graded problems have been given. Many of the examples and problems have been selected from recent papers of various university and other engineering examinations. Basic Concepts and Useful Information has been given in an Appendix. However, the subject matter has been set in eight main units:
  • Algebra & Geometry: Solution of equations, Linear algebra: Determinants, Matrices, Vector algebra and Solid geometry.
  • Calculus: Differential calculus, Partial differentiation, Integral calculus, Multiple integrals, Vector calculus.
  • Series: Infinite Series and Fourier Series.
  • Differential Equations: Differential equations of first order and their applications, Linear differential equations and their applications, Differential equations of different types, Series solution of differential equations and special functions, Partial differential equations and their applications.
  • Complex Analysisc: Complex numbers and functions, Calculus of complex functions.
  • Transforms: Laplace Transforms, Fourier transforms and Z-transforms.
  • Numerical Techniques: Empirical Laws and Curve fitting, Statistical methods, Probability and Distributions, Sampling and Inference, Numerical methods, Finite differences and Interpolation, Difference equations, Numerical solution of Ordinary and Partial differential equations, Linear programming.
  • Special Topics: Calculus of variations, Integral equations, Discrete mathematics, Tensors.
An exhaustive list of 'Objective Type of Questions' has been given at the end of each chapter. Standard Tables, Answers to Problems, and a fairly comprehensive Index is given at the end.

Table of Contents
Unit I: Algebra, Vectors and Geometry
  • Solution of Equations
  • Linear Algebra: Determinants, Matrices
  • Vector Algebra and Solid Geometry
Unit II: Calculus
  • Differential Calculus & Its Applications
  • Partial Differentiation & Its Applications
  • Integral Calculus & Its Applications
  • Multiple Integrals & Beta, Gamma Functions
  • Vector Calculus & Its Applications
Univ III: Series
  • Infinite Series
  • Fourier Series & Harmonic Anslysis
Unit IV: Differential Equations
  • Differential Equations of First Order
  • Applications of Differential Equations of First Order
  • Linear Differential Equations
  • Applications of Linear Differential Equations
  • Differential Equations of Other Types
  • Series Solution of Differential Equations and Special Functions
  • Partial Differential Equations
  • Applications of Partial Differential Equations
Unit V: Complex Analysis
  • Complex Numbers and Functions
  • Calculus of Complex Functions
Unit VI: Transforms
  • Laplace Transforms
  • Fourier Transforms
  • Z-Transforms
Unit VII: Numerical Techniques
  • Empirical Laws and Curve-fitting
  • Statistical Methods
  • Probability and Distributions
  • Sampling and Inference
  • Numerical Solution of Equations
  • Finite Differences and Interpolation
  • Numerical Differentiation and Integration
  • Difference Equations
  • Numerical Solution of Ordinary Differential Equations
  • Numerical Solution of Partial Differential Equations
  • Linear Programming
Unit VIII: Special Topics
  • Calculus of Variations
  • Integral Equations
  • Discrete Mathematics
  • Tensor Analysis
  • Useful Information
  • Tables
  • Answers to Problems
  • Index

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