'Partial derivatives' presentation slideshows

Chemistry 444

2.29k views • 181 slides

Introduction to Haptic Rendering

Introduction to Haptic Rendering Ming C. Lin lin@cs.unc.edu http://gamma.cs.unc.edu/interactive What Is Haptic Rendering? Master-Slave Systems Human-in-the-Loop Robot Force Feedback Haptic Device Human Simulation Tactile Feedback Virtual Reality

1.06k views • 64 slides

Introduction to Haptic Rendering

Introduction to Haptic Rendering. Ming C. Lin lin@cs.unc.edu http://gamma.cs.unc.edu/interactive. What Is Haptic Rendering?. Master-Slave Systems. Human-in-the-Loop. Robot. Force Feedback. Haptic Device. Human. Simulation. Tactile Feedback. Virtual Reality.

1.04k views • 64 slides

Numerical Methods for Partial Differential Equations

Numerical Methods for Partial Differential Equations . CAAM 452 Spring 2005 Lecture 4 1-step time-stepping methods: stability, accuracy Runge-Kutta Methods, Instructor: Tim Warburton. Today. Recall AB stability regions and start up issues Group analysis of the Leap-Frog scheme

1.17k views • 44 slides

Earthquake Location

Earthquake Location. The basic principles S-P location (manual) location by inversion single station location depth assessment velocity models Relocation methods joint hypocentral location master event location Other related topics Waveform modeling Automated phase picking.

602 views • 40 slides

Earthquake Location

Earthquake Location. The basic principles S-P location (manual) location by inversion single station location depth assessment velocity models Relocation methods joint hypocentral location master event location Other related topics Waveform modeling Automated phase picking.

572 views • 40 slides

Complex numbers and function

Complex numbers and function. - a historic journey. (From Wikipedia, the free encyclopedia). Contents. Complex numbers Diophantus Italian rennaissance mathematicians Rene Descartes Abraham de Moivre Leonhard Euler Caspar Wessel Jean-Robert Argand Carl Friedrich Gauss.

943 views • 37 slides

Introduction to Variational Methods and Applications

Introduction to Variational Methods and Applications. Chunming Li. Institute of Imaging Science Vanderbilt University. URL: www.vuiis.vanderbilt.edu/~licm E-mail: chunming.li@vanderbilt.edu. Outline. Brief introduction to calculus of variations Applications:

711 views • 33 slides

Optimization using Calculus

Optimization using Calculus. We will review some rules of differential calculus that are especially useful for management decision making. The profit function. Suppose that a business firm has estimated its profit ( ?) function (based on marketing and production studies) as follows:.

1.07k views • 32 slides

14.3

14.3. Partial Derivatives. Partial Derivatives. For the function f(x,y) the partial derivatives are noted: f x and f y. Notations. There are many alternative notations for partial derivatives:. Finding Partial Derivatives. Use the following rule. Example 1.

738 views • 28 slides

A Convex Polynomial that is not SOS-Convex

A Convex Polynomial that is not SOS-Convex. Amir Ali Ahmadi Pablo A. Parrilo Laboratory for Information and Decision Systems Massachusetts Institute of Technology FRG: Semidefinite Optimization and Convex Algebraic Geometry May 2009 - MIT. Deciding Convexity.

551 views • 27 slides

Differential Equations MTH 242 Lecture # 29 Dr. Manshoor Ahmed

Differential Equations MTH 242 Lecture # 29 Dr. Manshoor Ahmed. Summary(Recall). Homogeneous system of linear DEs. Eigenvalue and Eigenvector. Solution of system when eigenvalues real and distinct. Solution of system when eigenvalues complex.

1.61k views • 24 slides

An Example from Dairy Cattle Selection: The Net Merit Index

An Example from Dairy Cattle Selection: The Net Merit Index. The Old Way of Selecting Cattle. Objectives. Document USA Net Merit index Compare national selection indexes for dairy cattle Discuss traits that affect profit and direction of selection

456 views • 24 slides

15.Math-Review

15.Math-Review Tuesday 8/15/00 Convexity and Concavity Consider the function f(x)=x 2 over the interval [-1,1]. Is this function convex or concave? Prove it. Notation: for a function y = f(x), the derivative of f with respect to x can be written as: Differentiation The derivative

795 views • 23 slides

Intermediate Microeconomics

Intermediate Microeconomics. Math Review. Functions and Graphs. Functions are used to describe the relationship between two variables. Ex: Suppose y = f(x), where f(x) = 2x + 4 This means if x is 1, y must be 2(1) + 4 = 6 if x is 2, y must be 2(2) + 4 = 8

418 views • 15 slides

Visualizing Partial Derivatives without Graphs.

Visualizing Partial Derivatives without Graphs. . Martin Flashman. Humboldt State University and Occidental College. flashman@humboldt.edu. Abstract. In this presentation the author will explain and use free graphing technology ( Winplot ) to illustrate

418 views • 13 slides

Inventory Models

Inventory Models. Planned Shortage Models. PLANNED SHORTAGE MODEL. Assumes no customers will be lost because of stockouts Instantaneous reordering This can be modified later using standard reorder point analyses Stockout costs: C b -- fixed administrative cost/stockout

643 views • 13 slides

16.8 and 16.9

298 views • 13 slides

________ Gases

________ Gases. have non-zero volume at low T and high P have repulsive and attractive forces between molecules. short range, important at ________ P. longer range, important at ________ P.

377 views • 10 slides

One Form

One Form. Map F Goes from manifold M ? R All points in M go to R Smooth, i.e. differentiable. Function f ( x, y ) Map U ? R Open set U ? M Region U is diffeomorphic to E 2 (or E n ). Scalar Field. One-Form. The scalar field F is differentiable.

214 views • 9 slides