Introduction To Algorithms Cormen PPT

Introduction To Algorithms Cormen

Description: This course will provide a rigorous introduction to the design and analysis of algorithms. We will discuss classic problems (e.g., sorting, traveling salesman problem), classic algorithm design strategies (e.g., divide-and-conquer, greedy approaches), and classic algorithms and data structures (e.g., hash tables, Dijkstra's algorithm). We will also analyze algorithm complexity throughout, and touch on issues of tractibility such as "NP-Completeness".

Texts: Required: Introduction to Algorithms (Second Edition) by Cormen, Leiserson, Rivest, and Stein, McGraw-Hill (2001). This book is similar to the first edition, so you could probably get by with only the first edition. However, all homework problems assigned from the book will be referenced from the second edition; it is your responsibility to find a way to look them up. I strongly recommend that you buy the text rather than borrow it; this is one of only two text books that I still use on a regular basis. It is an indispensable reference. Important Notes : - It is a collection of lectures notes not ours. Our subjective is to help students to find all engineering notes with different lectures PowerPoint slides in ppt ,pdf or html file at one place. Because we always face that we lose much time by searching in Google or yahoo like search engines to find or downloading a good lecture notes in our subject area with free. Also it is difficult to find popular authoress or books slides with free of cost. If you find any copyrighted slides or notes then please inform me immediately by comments or email as following address .I will take actions to remove it. Please click bellow to download ppt slides/ pdf notes. If you face any problem in downloading or if you find any link not correctly work or if you have any idea to improve this blog/site or if you find any written mistake or you think some subjects notes should be include then give your suggestion as comment by clicking on comment link bellow the post (bottom of page) or email us in this address engineeringppt.blogspot@gmail.com?subject=comments on engineeringppt.blogspot.com. I will must consider your comments only within 1-2 days. if you have any good class notes/lecture slides in ppt or pdf or html format then please you upload these files to rapidshare.come and send us links or all files by our email address engineeringppt.blogspot@gmail.com?subject=comments on engineeringppt.blogspot.com. To find your notes quickly please see the contents on the right hand side of this page which is alphabetically arranged and right click on it. After clicking immediately you find all the notes ppt/pdf/html/video of your searching subjects. It is better to search your subject notes by clicking on search button which is present at middle of right side of this web page. Then enter your subject and press enter key then you can find all of your lectures notes and click on it. Thank you for visiting our site. Click Below to Download the files :- Lectures: A tentative schedule of lecture topics is given below. Number Date Topic Source Text 1 1/16 Introduction, administration, time and space complexity PPT -- 2 1/18 Basics: asymptotic notation PPT 3.1-3.2 3 1/21 Basics: recurrences (mergesort) PPT 4.1 4 1/23 Basics: recurrences continued, master theorem PPT 4.3, 6.1-6.2 5 1/25 Sorting: intro to heapsort PPT 6, 7.1-7.3 6 1/28 Sorting: heapsort, priority queues PPT 7.4 7 1/30 Sorting: quicksort PPT 5.1-5.3 8 2/1 Sorting: quicksort average case analysis PPT 5.4 last section 9 2/4 Sorting: linear time sorting algorithms PPT 8.1-8.2 10 2/6 Sorting: linear time algorithms continued; Order statistics: selection in expected linear time PPT 8.3-8.4 9.1-9.2 11 2/8 Order statistics: selection in worst-case linear time PPT 9.3 12 2/11 Review for exam PPT EXAM 2/13 EXAM 1: Basics, Sorting, Order Statistics -- 13 2/15 Structures: binary search trees PPT 12.1-12.3 14 2/18 Structures: red-black trees PPT 13.1-13.2 15 2/20 Structures: red-black trees (insertion) PPT 13.3-13.4 16 2/22 Structures: skip lists PPT -- 17 2/25 Structures: skip lists, hash tables PPT 11.1-11.2 18 2/27 Structures: hash tables (hash functions) PPT 11.3-11.4 19 3/1 Structures: hash tables (universal hashing) PPT 11.3-11.4 20 3/4 Augmenting structures: dynamic order statistics PPT 14.1-14.2 21 3/6 Augmenting structures: interval trees PPT 14.3 22 3/8 Graph algorithms: the basics PPT 22.1-22.3 -- -- SPRING BREAK -- 23 3/18 Graph algorithms: BFS PPT 22.3 24 3/20 Graph algorithms: DFS PPT 23.1 EXAM 3/22 EXAM 2: Data structures -- -- 3/25 Go over exam -- 25 3/27 Minimum spanning trees PPT 23.2 26 3/29 Shortest paths: Bellman-Ford PPT 24.1-24.3 27 4/1 Shortest paths: DAG, Dijkstra's algorithm PPT 28 4/3 Finish Dijkstra's. Kruskals algorithm; disjoint sets PPT 21.1-21.3, 23.2 29 4/5 Disjoint sets; amortized analysis PPT 17.1-17.2 30 4/8 Amortized analysis continued PPT 17.3-17.4 31 4/10 Dynamic programming PPT 15.1, 15.3 32 4/12 Dynamic programming (longest common subsequence) PPT 15.4 33 4/15 Dynamic programming (knapsack problem) PPT 34 4/17 Greedy algorithms PPT 16.1-16.2 35 4/19 NP-Completeness PPT 34.1-34.2 36 4/22 NP-Completeness continued PPT 34.1-34.2 37 4/24 NP-Completeness: reductions PPT 34.3-4 38 4/26 NP-Completeness: reductions PPT 34.3-4 39 4/29 Review for final PPT -- EXAM 5/9 FINAL EXAMINATION: 2 PM --

Operating Systems Lecture Notes

Operating Systems

Lecture Notes

Course Contents and learning goals

The course provides an introduction to the design and implementation of operating systems. Topics covered include: concurrent processes, resource management, deadlocks, memory management, virtual memory, processor scheduling, disk scheduling, file systems, distributed file systems, micro kernels, multiprocessor operating system issues, case-studies. The labs place emphasis on hands-on experience with operating systems design. Students practice by using and constructing essential modules in operating systems, such as multiprogramming, memory management, implementation of unix-like shell functionality. After successful completion of the course students will be able to demonstrate knowledge and understanding of: - The core functionality of modern operating systems. - Key concepts and algorithms in operating system implementations. - Implementation of simple OS components. The students will also be able to: - Write programs that interface to the operating system at the system-call level. - Implement a piece of system-level code.

Some pieces of advice - Study and practice at a constant pace; don't wait until the last weeks to work more intensely on the study material and the labs - Come to classes and consult more than one book; you get better perspective/understanding

Important Notes : -

It is a collection of lectures notes not ours. Our subjective is to help students to find all engineering notes with different lectures PowerPoint slides in ppt ,pdf or html file at one place. Because we always face that we lose much time by searching in Google or yahoo like search engines to find or downloading a good lecture notes in our subject area with free. Also it is difficult to find popular authoress or books slides with free of cost. If you find any copyrighted slides or notes then please inform me immediately by comments or email as following address .I will take actions to remove it. Please click bellow to download ppt slides/ pdf notes. If you face any problem in downloading or if you find any link not correctly work or if you have any idea to improve this blog/site or if you find any written mistake or you think some subjects notes should be include then give your suggestion as comment by clicking on comment link bellow the post (bottom of page) or email us in this address engineeringppt.blogspot@gmail.com?subject=comments on engineeringppt.blogspot.com. I will must consider your comments only within 1-2 days. if you have any good class notes/lecture slides in ppt or pdf or html format then please you upload these files to rapidshare.come and send us links or all files by our email address engineeringppt.blogspot@gmail.com?subject=comments on engineeringppt.blogspot.com.

To find your notes quickly please see the contents on the right hand side of this page which is alphabetically arranged and right click on it. After clicking immediately you find all the notes ppt/pdf/html/video of your searching subjects.

It is better to search your subject notes by clicking on search button which is present at middle of right side of this web page. Then enter your subject and press enter key then you can find all of your lectures notes and click on it.

Thank you for visiting our site.........

Click Below to Download the files :-

• Parent Directory
• 1-csos-overview-08.pdf
• 1-csos-overview-08.ppt
• 10-bsd_virtual_memory.pdf
• 11-disk_storage.pdf
• 12-filesystem.pdf
• 13-BSD-filesystem.pdf
• 14-IO-systems.pdf
• 14-networks.pdf
• 15-distributed-filesystems.pdf
• 16-NFS-AFS.pdf
• 17-multi+distr-08.pdf
• 17-multi+distr-08.ppt
• 2-processes+threads-08.pdf
• 2-processes+threads-08.ppt
• 3-unix-08.pdf
• 4-unix+threads-08.pdf
• 5-6-memory-08.pdf
• 7-sched-08.pdf
• 8-mutex-synch-08.pdf
• 9-ra-dl-08.pdf
• 9-ra-dl-08.ppt
• OS-lab2prep-onlineversion.pdf
• OS-lab2prep-onlineversion.ppt
• example-multicore-sched-intel07.pdf

Other Notes

Notes on OS by Sanjiv K. Bhatia of University of Missouri -- St. Louis.

deadlock.pdf 138 Kb Tue Jul 11 05:42:00 2000 Portable Document Format files.pdf 116 Kb Tue Jul 11 05:42:00 2000 Portable Document Format intro.pdf 91 Kb Tue Jul 11 05:43:00 2000 Portable Document Format io.pdf 70 Kb Tue Jul 11 05:43:00 2000 Portable Document Format ipc.pdf 136 Kb Tue Jul 11 05:44:00 2000 Portable Document Format memory.pdf 148 Kb Tue Jul 11 05:44:00 2000 Portable Document Format process.pdf 118 Kb Tue Jul 11 05:45:00 2000 Portable Document Format

Differential Equations Notes PDF

Differential Equations

Linear Phase Portraits Mathlet from the d'Arbeloff Interactive Math Project. (Image courtesy of Hu Hohn and Prof. Haynes Miller.)

Course Highlights

This course includes lecture notes, assignments, and a full set of video lectures.

Course Description

Differential Equations are the language in which the laws of nature are expressed. Understanding properties of solutions of differential equations is fundamental to much of contemporary science and engineering. Ordinary differential equations (ODE's) deal with functions of one variable, which can often be thought of as time. Topics include: Solution of first-order ODE's by analytical, graphical and numerical methods; Linear ODE's, especially second order with constant coefficients; Undetermined coefficients and variation of parameters; Sinusoidal and exponential signals: oscillations, damping, resonance; Complex numbers and exponentials; Fourier series, periodic solutions; Delta functions, convolution, and Laplace transform methods; Matrix and first order linear systems: eigenvalues and eigenvectors; and Non-linear autonomous systems: critical point analysis and phase plane diagrams.

Special Features

• Video lectures

Technical Requirements

Special software is required to use some of the files in this course: .jar.

Important Notes : -

It is a collection of lectures notes not ours. Our subjective is to help students to find all engineering notes with different lectures PowerPoint slides in ppt ,pdf or html file at one place. Because we always face that we lose much time by searching in Google or yahoo like search engines to find or downloading a good lecture notes in our subject area with free. Also it is difficult to find popular authoress or books slides with free of cost. If you find any copyrighted slides or notes then please inform me immediately by comments or email as following address .I will take actions to remove it. Please click bellow to download ppt slides/ pdf notes. If you face any problem in downloading or if you find any link not correctly work or if you have any idea to improve this blog/site or if you find any written mistake or you think some subjects notes should be include then give your suggestion as comment by clicking on comment link bellow the post (bottom of page) or email us in this address engineeringppt.blogspot@gmail.com?subject=comments on engineeringppt.blogspot.com. I will must consider your comments only within 1-2 days. if you have any good class notes/lecture slides in ppt or pdf or html format then please you upload these files to rapidshare.come and send us links or all files by our email address engineeringppt.blogspot@gmail.com?subject=comments on engineeringppt.blogspot.com.

To find your notes quickly please see the contents on the right hand side of this page which is alphabetically arranged and right click on it. After clicking immediately you find all the notes ppt/pdf/html/video of your searching subjects.

It is better to search your subject notes by clicking on search button which is present at middle of right side of this web page. Then enter your subject and press enter key then you can find all of your lectures notes and click on it.

Thank you for visiting our site.........

Click Below to Download the files :-

Lecture Notes

Below are the lecture notes for every lecture session. Some lecture sessions also have supplementary files called "Muddy Card Responses." Students pick up half pages of scrap paper when they come into the classroom, jot down on them what they found to be the most confusing point in the day's lecture or the question they would have liked to ask. Responses are then made available to all students on the class Web site.

SES #	TOPICS
I. First-order Differential Equations
L0	Simple Models and Separable Equations
L1	Direction Fields, Existence and Uniqueness of Solutions (PDF)
L2	Numerical Methods (PDF)
L3	Linear Equations: Models (PDF)
L4	Solution of Linear Equations, Variation of Parameter (PDF)
L5	Complex Numbers, Complex Exponentials (PDF)
L6	Roots of Unity; Sinusoidal Functions (PDF)
L7	Linear System Response to Exponential and Sinusoidal Input; Gain, Phase Lag (PDF)
L8	Autonomous Equations; The Phase Line, Stability (PDF) Muddy Card Responses (PDF)
L9	Linear vs. Nonlinear (PDF)
L10	Hour Exam I
II. Second-order Linear Equations
L11	The Spring-mass-dashpot Model; Superposition Characteristic Polynomial; Real Roots; Initial Conditions (PDF) Muddy Card Responses (PDF)
L12	Complex Roots; Damping Conditions (PDF)
L13	Inhomogeneous Equations, Superposition (PDF)
L14	Operators and Exponential Signals (PDF) Muddy Card Responses (PDF)
L15	Undetermined Coefficients (PDF)
L16	Frequency Response (PDF)
L17	Applications: Guest appearance by EECS Professor Jeff Lang (PDF) Supplementary Notes Driving Through the Dashpot (PDF)
L18	Exponential Shift Law; Resonance (PDF)
L19	Hour Exam II
III. Fourier Series
L20	Fourier Series (PDF)
L21	Operations on Fourier series (PDF) Muddy Card Responses (PDF)
L22	Periodic Solutions; Resonance (PDF)
IV. The Laplace Transform
L23	Step Function and delta Function (PDF)
L24	Step Response, Impulse Response (PDF)
L25	Convolution (PDF)
L26	Laplace Transform: Basic Properties (PDF) Muddy Card Responses (PDF)
L27	Application to ODEs; Partial Fractions (PDF)
L28	Completing the Square; Time Translated Functions (PDF) Muddy Card Responses (PDF)
L29	Pole Diagram (PDF)
L30	Hour Exam III
V. First Order Systems
L31	Linear Systems and Matrices (PDF)
L32	Eigenvalues, Eigenvectors (PDF)
L33	Complex or Repeated Eigenvalues (PDF)
L34	Qualitative Behavior of Linear Systems; Phase Plane (PDF)
L35	Normal Modes and the Matrix Exponential (PDF)
L36	Inhomogeneous Equations: Variation of Parameters Again (PDF) Muddy Card Responses (PDF)
L37	Nonlinear Systems (PDF)
L38	Examples of Nonlinear Systems (PDF)
L39	Chaos (PDF)
L40	Final Exam

Video Lectures

These video lectures of Professor Arthur Mattuck teaching 18.03 were recorded live in the Spring 2003 and do not correspond precisely to the lectures taught in the Spring of 2006. Professor Mattuck has inspired and informed generations of MIT students with his engaging lectures.

The videotaping was made possible by The d'Arbeloff Fund for Excellence in MIT Education.

Note: Lecture 18, 34, and 35 are not available.

LEC #	TOPICS
1	The Geometrical View of y'=f(x,y): Direction Fields, Integral Curves.
2	Euler's Numerical Method for y'=f(x,y) and its Generalizations.
3	Solving First-order Linear ODE's; Steady-state and Transient Solutions.
4	First-order Substitution Methods: Bernouilli and Homogeneous ODE's.
5	First-order Autonomous ODE's: Qualitative Methods, Applications.
6	Complex Numbers and Complex Exponentials.
7	First-order Linear with Constant Coefficients: Behavior of Solutions, Use of Complex Methods.
8	Continuation; Applications to Temperature, Mixing, RC-circuit, Decay, and Growth Models.
9	Solving Second-order Linear ODE's with Constant Coefficients: The Three Cases.
10	Continuation: Complex Characteristic Roots; Undamped and Damped Oscillations.
11	Theory of General Second-order Linear Homogeneous ODE's: Superposition, Uniqueness, Wronskians.
12	Continuation: General Theory for Inhomogeneous ODE's. Stability Criteria for the Constant-coefficient ODE's.
13	Finding Particular Sto Inhomogeneous ODE's: Operator and Solution Formulas Involving Ixponentials.
14	Interpretation of the Exceptional Case: Resonance.
15	Introduction to Fourier Series; Basic Formulas for Period 2(pi).
16	Continuation: More General Periods; Even and Odd Functions; Periodic Extension.
17	Finding Particular Solutions via Fourier Series; Resonant Terms; Hearing Musical Sounds.
19	Introduction to the Laplace Transform; Basic Formulas.
20	Derivative Formulas; Using the Laplace Transform to Solve Linear ODE's.
21	Convolution Formula: Proof, Connection with Laplace Transform, Application to Physical Problems.
22	Using Laplace Transform to Solve ODE's with Discontinuous Inputs.
23	Use with Impulse Inputs; Dirac Delta Function, Weight and Transfer Functions.
24	Introduction to First-order Systems of ODE's; Solution by Elimination, Geometric Interpretation of a System.
25	Homogeneous Linear Systems with Constant Coefficients: Solution via Matrix Eigenvalues (Real and Distinct Case).
26	Continuation: Repeated Real Eigenvalues, Complex Eigenvalues.
27	Sketching Solutions of 2x2 Homogeneous Linear System with Constant Coefficients.
28	Matrix Methods for Inhomogeneous Systems: Theory, Fundamental Matrix, Variation of Parameters.
29	Matrix Exponentials; Application to Solving Systems.
30	Decoupling Linear Systems with Constant Coefficients.
31	Non-linear Autonomous Systems: Finding the Critical Points and Sketching Trajectories; the Non-linear Pendulum.
32	Limit Cycles: Existence and Non-existence Criteria.
33	Relation Between Non-linear Systems and First-order ODE's; Structural Stability of a System, Borderline Sketching Cases; Illustrations Using Volterra's Equation and Principle.