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Saturday, July 2, 2011

Digital Signal Processing Using Matlab by Proakis and Ingle

Digital Signal Processing Using Matlab by Proakis and Ingle integrates traditional topics in DSP with MATLAB to explore difficult topics and solve problems to gain insight.

The first eight chapters of this book discuss traditional material covered in an introductory course on DSP. The last two chapters present applications in adaptive filtering and communications with emphasis on projects based on MATLAB. Numerous MATLAB scripts are included throughout the book, and several functions from the Signal Processing Toolbox are introduced and applied.

This greatly expands the range and complexity of problems that students can effectively study in signal processing courses. A large number of worked examples, computer simulations and applications are provided, along with theoretical aspects that are essential in order to gain a good understanding of the main topics. Practicing engineers may also find it useful as an introductory text on the subject.





Digital Signal Processing by Proakis and Manolakis

Digital Signal Processing: Principles, Algorithms and Applications by John G. Proakis and Dimitris G. Manolakis presents the fundamentals of discrete-time signals, systems, and modern digital processing and applications for students in electronics engineering, computer engineering, and computer science. The book is suitable for either a one-semester or a two-semester undergraduate level course in discrete systems and digital signal processing. It is also intended for use in a one-semester first-year graduate-level course in digital signal processing.

A balanced coverage is provided of both theory and practical applications. Includes many examples throughout the book and approximately 500 homework problems. Offers a detailed examination of power spectrum estimation, with discussions on nonparametric and model-based methods, as well as eigen-decomposition- based methods, including MUSIC and ESPRIT.

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Thursday, April 14, 2011

April 2011 ECE Board Exam Result

The Professional Regulation Commission has released the April 2011 Electronics Engineer board exam results as PRC announced 1,170 out of 2,602 passed the Electronics Engineer Licensure Examination given by the Board of Electronics Engineering in the cities of Manila, Baguio and Cebu this April 2011.

The top performing school in the April 2011 Electronics Engineer Licensure Examination is the University of Santo Tomas with a total of 59 passers out of 71 examinees or 83.10%.

Here are the successful examinees who made it to the top 10:

1 BILLY JOE SERRANO RIVERA MAPUA INSTITUTE OF TECHNOLOGY 92.50
2 JIAN CARLO DECENA ZAPATA MAPUA INSTITUTE OF TECHNOLOGY 91.60
3 RYAN OLIVA MANLY ATENEO DE NAGA 91.1
4 ROEL SUMAGUIO BARRERA CENTRAL PHILIPPINE UNIVERSITY 90.40
ROBERTO LUIS LADERA CABUNGCAL MAPUA INSTITUTE OF TECHNOLOGY 90.40
WILLIAM CRUZ REGALA JR MAPUA INSTITUTE OF TECHNOLOGY 90.40
5 SARAH JOY VERGANIO DAMIAN MAPUA INSTITUTE OF TECHNOLOGY 90.00
KENNETH CALIZO PACIS MAPUA INSTITUTE OF TECHNOLOGY 90.00
6 JONATHAN LORENZANA DINO MAPUA INSTITUTE OF TECHNOLOGY 89.90
7 VONELL SOLLEZA QUIOGUE MAPUA INSTITUTE OF TECHNOLOGY 89.00
8 KRISTINE FRANCES AGLANO BALDAS UNIVERSITY OF THE CORDILLERAS 88.90
9 EFREN OFICIAR BARABAT UNIVERSITY OF SAN JOSE-RECOLETOS 88.60
10 JOHN BRYAN IQUIÑA CHUA CENTRAL PHILIPPINE UNIVERSITY 88.50
JAN CHRISTIAN HERNANDEZ CO DE LA SALLE UNIVERSITY-MANILA 88.50

View the complete list of the April 2011 ECE board exam result HERE:





Tuesday, March 8, 2011

Engineering Electromagnetics by William Hayt

Designed for introductory courses in electromagnetics or electromagnetic field theory at the junior-level and offered in departments of electrical engineering, the text is a widely respected, updated version that stresses fundamentals and problem solving and discusses the material in an understandable, readable way. As in the previous editions, the book retains the scope and emphasis that have made the book very successful while updating all the problems.

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Thursday, December 2, 2010

November 2010 ECE Board Exam Result

The Professional Regulation Commission has released the November 2010 Electronics Engineer board exam results as PRC announced 1,026 out of 4,715 (21.7%) passed the Electronics Engineer Licensure Examination given by the Board of Electronics Engineering in the cities of Manila, Baguio, Cagayan de Oro, Cebu, Davao and Iloilo last November 2010.

Here are the successful examinees who made it to the Top 10:

1 ANTONIO VALENTE GAYOSO MACARILAY TECHNOLOGICAL INSTITUTE OF THE PHILIPPINES-MANILA 93.40
WILMIR BUTARDO NICANOR BULACAN STATE UNIVERSITY (FOR.BCAT)-MALOLOS 93.40
2 EDDIE DEMAPITAN CLAVE JR UNIVERSITY OF SAN AGUSTIN 93.30
MARK JOSEPH ILAGAN LIAN DE LA SALLE UNIVERSITY-LIPA 93.30
3 MIGUEL CARLO LICUP PURISIMA UNIVERSITY OF THE PHILIPPINESDILIMAN 92.70
4 MA LARA NUGUIT BANTILO UNIVERSITY OF THE EASTCALOOCAN 90.70
DARLING ANGEL GERONA MONTEALTO CEBU INSTITUTE OF TECHNOLOGY 90.70
5 LEO AUGUSTUS LIM SY DE LA SALLE UNIVERSITY-MANILA 90.50
6 MIRGEL VINCENT UMALI ESTERON UNIVERSITY OF THE PHILIPPINESDILIMAN 90.10
7 JOMAR BAGTAS ANDRADE FEU-EAST ASIA COLLEGE 89.80
NICK IVAN ESPINO PALTIGUERA CENTRAL PHILIPPINE UNIVERSITY 89.80
8 LEAH TIONGCO DECASA HOLY NAME UNIVERSITY (FOR.DIVINE WORD-TAGBILARAN) 89.70
9 JENNIFER ANTONIO AQUILIZAN POLYTECHNIC UNIVERSITY OF THE PHILIPPINES-STO. TOMAS 89.10
FRANCIS JOY TAYAG NUCOM HOLY ANGEL UNIVERSITY 89.10
10 CLIFFORD RANIEGO BAANG MINDANAO UNIVERSITY OF SCIENCE & TECHNOLOGY 89.00

View the complete list of the November 2010 ECE board exam result 
HERE:


source: BoardExamResults



Sunday, November 21, 2010

Schaum's Outline of Introduction to Probability and Statistics

Students will save time and master non-calculus-based probability and statistics with this powerful study guide. It simplifies difficult theories and focuses on making clear the areas students typically find hardest to understand. The hundreds of problems solved step-by-step make it easier to master even complex statistical problems and get the best grades. Ideal for students in liberal arts, social and health sciences, and education programs. Perfect to supplement class work or for independent study.

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Saturday, November 20, 2010

Materials Science and Engineering: An Introduction by William Callister

Building on the extraordinary success of six best-selling editions, William Callister's new Seventh Edition of Materials Science and Engineering: An Introduction continues to promote student understanding of the three primary types of materials (metals, ceramics, and polymers) and composites, as well as the relationships that exist between the structural elements of materials and their properties.

It continues to promote student understanding through clear and concise writing and familiar terminology that is not beyond student comprehension. Topics are organized and explained in an approachable manner, so that even instructors who do not have a strong materials background can teach from this user-friendly text.

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Advanced Engineering Mathematics by Erwin Kreyszig

Introduces engineers, computer scientists, and physicists to advanced math topics as they relate to practical problems. The material is arranged into seven independent parts: ODE; Linear Algebra, Vector calculus; Fourier Analysis and Partial Differential Equations; Complex Analysis; Numerical methods; Optimization, graphs; Probability and Statistics.

Erwin Kreyszig’s Advanced Engineering Mathematics, 9th Edition introduces engineers and computer scientists to advanced math topics as they relate to practical problems.

New problem sets.
New Computer Experiments, using the computer as an instrument of “experimental mathematics” for exploration and research.
More on modeling and selection methods.
Accurate and solid theoretical foundation.
Clear examples and exposition of material.
Modern and standard notations.

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Solutions manual:
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PSpice Student Version

Design and simulate analog and digital circuits using PSpice. Because the analog and digital simulation algorithms are built into the same program, PSpice A/D simulates mixed-signal circuits with no performance degradation because of tightly coupled feedback loops between the analog and digital sections.

Limited versions of the following products are included in the Student Version of PSpice:

PSpice A/D 9.1, Web Update 1, including PSpice Schematics 9.1
Your choice of schematic editors (specify during installation)
PSpice Schematics 9.1
Capture 9.1, Web Update 2

(Visit Electronics-lab for PSpice tutorials)

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Sunday, October 31, 2010

Schaum's Outline of Electromagnetics

Here's your key to step-by-step mastery of electromagnetics— and better grades! This popular Schaum's Outline gives you completely worked problems, memorable examples, and easy-to-understand explanations of all relevant theory! Students love Schaum's Outlines! Each and every year, students purchase hundreds of thousands of the best study guides available anywhere. Students know that Schaum's delivers the goods in faster learning curves, better test scores, and higher grades!

Modified to conform to the current curriculum, Schaum's Outline of Electromagnetics complements these courses in scope and sequence to help you understand its basic concepts. The book offers extra practice on topics such as current density, capacitance, magnetic fields, inductance, electromagnetic waves, transmission lines, and antennas. Appropriate for the following course: Electromagnetics.

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Tuesday, October 12, 2010

Green's Theorem


In mathematics, Green's theorem gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by C. It is the two-dimensional special case of the more general Stokes' theorem, and is named after British mathematician George Green.
Let C be a positively oriented, piecewise smooth, simple closed curve in the plane  \mathbb{R} 2, and let D be the region bounded by C. If L and M are functions of (x, y) defined on an open region containing D and have continuous partial derivatives there, then
\oint_{C} (L\, \mathrm{d}x + M\, \mathrm{d}y) = \iint_{D} \left(\frac{\partial M}{\partial x} - \frac{\partial L}{\partial y}\right)\, \mathrm{d}x\, \mathrm{d}y.
For positive orientation, an arrow pointing in the counterclockwise direction may be drawn in the small circle in the integral symbol.
In physics, Green's theorem is mostly used to solve two-dimensional flow integrals, stating that the sum of fluid outflows at any point inside a volume is equal to the total outflow summed about an enclosing area. In plane geometry, and in particular, area surveying, Green's theorem can be used to determine the area and centroid of plane figures solely by integrating over the perimeter.
(From Wikipedia)




Saturday, September 25, 2010

Vector Integration: Line Integral


In mathematics, a line integral (sometimes called a path integral, contour integral, or curve integral; not to be confused with calculating arc length using integration) is an integral where the function to be integrated is evaluated along a curve.
The function to be integrated may be a scalar field or a vector field. The value of the line integral is the sum of values of the field at all points on the curve, weighted by some scalar function on the curve (commonly arc length or, for a vector field, the scalar product of the vector field with a differential vector in the curve). This weighing distinguishes the line integral from simpler integrals defined on intervals. Many simple formulae in physics (for example,W=F·s) have natural continuous analogs in terms of line integrals (W=∫C F· ds). The line integral finds the work done on an object moving through an electric or gravitational field, for example.




Schaum's Outline of Vector Analysis

The guide to vector analysis that helps students study faster, learn better, and get top grades
More than 40 million students have trusted Schaum's to help them study faster, learn better, and get top grades. Now Schaum's is better than ever-with a new look, a new format with hundreds of practice problems, and completely updated information to conform to the latest developments in every field of study.
Fully compatible with your classroom text, Schaum's highlights all the important facts you need to know. Use Schaum's to shorten your study time-and get your best test scores!
Schaum's Outlines-Problem Solved.

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Friday, September 10, 2010

Equilibrium of Concurrent and Coplanar Force System

The conditions of equilibrium for concurrent force systems are obtained by determining the equations that produce a zero resultant. The magnitude of the resultant of a concurrent force system is found by means of the equation:
Obviously, the resultant will be zero and equilibrium will exist when the following equations are satisfied:
These equations are known as the conditions of equilibrium. It is important to note that with two conditions of equilibrium, only two unknown quantities can be determined to create equilibrium of a concurrent force system. (from Engineering Mechanics, 2nd edition by Ferdinand Singer)

The presentation file below gives a thorough discussion on equilibrium of concurrent and coplanar force systems:




Superposition

Superposition is a good method to apply in analyzing circuits with multiple sources. The basic concept of this method is to analyze a circuit one source at a time. Using the Superposition Theorem, we remove all the independent sources, except one, and analyze that circuit for that one. Then we repeat the procedure for another source, and so on. Finally, the net result is found by summing all the single -source results. 

'Removing' Power Sources
If we have two voltage sources and we were to remove one source, and still have a complete circuit, we must replace the voltage source with a short circuit.




Tuesday, September 7, 2010

Source Transformation

In order to solve difficult and complicated circuits, it is important to simplify the given circuit for easier analysis. One way to simplify circuits is by Source Transformation. It is the process of using Ohm's Law to take an existing voltage source in series with a resistance, and replace it with a current source in parallel with the same resistance or vice-versa. This method can be applied to Thevenin's theorem and Norton's theorem.
Source Transformation for Independent Sources




Sunday, August 29, 2010

Schaum's Outline of Basic Circuit Analysis

If you want to make better grades, improve your comprehension, and spend less time studying, this Schaum's Outline is for you! It's an easy-to-use study tool to help you master circuit analysis and ace your tests! Students love Schaum's Outlines! Each and every year, students purchase hundreds of thousands of the best study guides available anywhere. Students know that Schaum's delivers the goods--in faster learning curves, better test scores, and higher grades!

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Wednesday, August 11, 2010

CCNA Network Fundamentals Presentation Files

Reviewing for Cisco exam?


Reading the entire module in the network academy would really need a lot of time and effort. Good thing the CCNA Network Fundamentals Presentation Files are ready for download!

Part 1 contains chapters 1 to 4, 10 and 11 while part 2 contains the rest of the chapters.





Non-Coplanar Force System

Here are some useful and helpful lectures I found for Non-Coplanar Force System:

Introduction to Non-Coplanar Force System
Applied Mechanics By Hervey F. Girvin



Tuesday, August 10, 2010

Vector Differentiation

In calculus we compute derivatives of real functions of a real variable. In the case of functions of a single variable
            y = f(x)
we compute the derivative of y with respect to x. In the case of a function of several variables
            y = f(x1, x2, ... , xn)
we can compute the derivative of y with respect to any one of the independent variables, viewing the others as fixed.
In vector analysis we compute derivatives of vector functions of a real variable; that is we compute derivatives of functions of the type
            F(t) = f1(t) i + f2(t) j + f3(t) k







This function can be viewed as describing a space curve. Intuitively it can be regarded as a position vector, expressed as a function of t, that traces out a space curve with increasing values of t. Expressed in different notation it is the function
      R(t) = x(t) i + y(t) j + z(t) k