'Pi 2' diaporamas de présentation

DREAM

DREAM. IDEA. PLAN. IMPLEMENTATION. Mat rix Lab oratory. Introduction to Matlab By Dr. Kourosh Kiani. Course Structure. Spread over 8 weeks 1 classes per week 2 hour per class. 2D graph. Plotting.

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The LCG Software and the ROOT Framework

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Agenda

Thermal Analysis of a Radiation Shield for Antimatter Rocketry Concepts Jon Webb Embry Riddle Aeronautical University. Agenda. Why Hyperion Rocket Principles Why antimatter Velocity Profile and Fundamentals Thermal Considerations. Why fly so fast in space?. Space flight takes to long!.

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Subroutines I

Subroutines I. 01204111 Computers and Programming. Bundit Manaskasemsak , Sitichai Srioon , Chaiporn Jaikaeo Department of Computer Engineering Kasetsart University. Revised 2017-08-09. Cliparts are taken from http://openclipart.org. Outline. Subroutine concept

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3-D Kinematics

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Praxis Prep

Praxis Prep. Graphs of Trig Functions By Tim Nov. 15, 2007. Hard Problem. Sine Curve. Dom of sine function is all real numbers. Range is [-1, 1] Period is 2pi. Sine curve is symmetric w.r.t the origin. X-intercepts are at 0, pi, and 2pi. Cosine Curve.

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ANALYTIC TRIG!!!!!!!

ANALYTIC TRIG!!!!!!!. Trig Identities. sin^2x + cos^2x = 1 tan^2x + 1 = sec^2x 1 + cot^2x = csc^2x sin(-x) = -sinx cos(-x) = cosx tan(-x) = -tanx. Proving Trig Identities. Start with one side Use known identities Convert to sines and cosines. Example: Prove:

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??? MATLAB ????

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Rendering & Compositing

Rendering & Compositing. Jeremy Huddleston Companion Maya/Renderman/Shake Data: http://cloud.cs.berkeley.edu/~cnm/lectures/S12. Ambient Occlusion (1/4). Percentage of hemisphere around a point which is occluded by other objects.

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Inverse Trig Functions and Differentiation

Inverse Trig Functions and Differentiation. By Dr. Julia Arnold. Since a function must pass the horizontal line test to have an inverse function, the trig functions, being periodic, have to have their domains restricted in order to pass the horizontal line test.

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Computer Simulation Lab

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>> n=-50:50; wc=0.4*pi; >> hn=sinc(n*wc/pi)*wc/pi;

>> n=-50:50; wc=0.4*pi; >> hn=sinc(n*wc/pi)*wc/pi; >> stem(n,hn); title('Ideal LPF with cutoff frequency = 0.4 pi'). >> w=linspace(0,pi,512); mag_hw= cos (w/2); >> [h,w1]=freqz([0.5 0.5],[1]); >> subplot(2,1,1); plot(w/pi,mag_hw);title('|H(omega)|of first order FIR LPF:analytical solution')

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A Probabilistic Approach for Achieving Fair Bandwidth Allocation in CSFQ

A Probabilistic Approach for Achieving Fair Bandwidth Allocation in CSFQ. Presented by: Peng Wang EE Department University of Delaware. Background. Why need fairness? Ill-behaved flows consume most of the resource Well-behaved flows are starved out Three approaches for fairness

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Introductory Example

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Dale Roberts, Lecturer Computer Science, IUPUI E-mail: droberts@cs.iupui

Department of Computer and Information Science, School of Science, IUPUI. CSCI 230. Pointers Introduction . Dale Roberts, Lecturer Computer Science, IUPUI E-mail: droberts@cs.iupui.edu. CS. A. B. C. D. Address of next location. What is Pointer. CS Dept.

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Separate Compilation of Hierarchical Real-Time Programs into Linear-Bounded Embedded Machine Code

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Section 4.1

Section 4.1. Radian and Degree Measure. The angles in Quadrant I are between 0 and 90 degrees. The angles in Quadrant II are between 90 and 180 degrees. The angles in Quadrant III are between 180 and 270 degrees. The angles in Quadrant IV are between 270 and 360 degrees.

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