'Direction field' presentation slideshows

First-Order Differential Equations

CHAPTER 2. First-Order Differential Equations. Chapter Contents. 2.1 Solution Curves Without a Solution 2.2 Separable Variables 2.3 Linear Equations 2.4 Exact Equations 2.5 Solutions by Substitutions 2.6 A Numerical Methods 2.7 Linear Models 2.8 Nonlinear Model

3.46k views • 152 slides

DIFFERENTIAL EQUATIONS

825 views • 75 slides

Lapped Textures

631 views • 62 slides

Lapped Textures

538 views • 53 slides

Lapped Textures

534 views • 53 slides

510 views • 41 slides

426 views • 41 slides

Lapped Textures

Lapped Textures. Emil Praun and Adam Finkelstien (Princeton University) Huges Hoppe (Microsoft Research) SIGGRAPH 2000. Presented by Anteneh. Introduction. A method of creating a texture over an arbitrary surface mesh, using a sample 2D texture Basic approach:

513 views • 33 slides

Lapped Textures

Lapped Textures. Emil Praun and Adam Finkelstien (Princeton University) Huges Hoppe (Microsoft Research) SIGGRAPH 2000. Presented by Anteneh. Introduction. A method of creating a texture over an arbitrary surface mesh, using a sample 2D texture Basic approach:

375 views • 33 slides

Ch 1.1: Basic Mathematical Models; Direction Fields

Ch 1.1: Basic Mathematical Models; Direction Fields. Differential equations are equations containing derivatives. The following are examples of physical phenomena involving rates of change: Motion of fluids Motion of mechanical systems Flow of current in electrical circuits

314 views • 31 slides

Ch 7.5: Homogeneous Linear Systems with Constant Coefficients

Ch 7.5: Homogeneous Linear Systems with Constant Coefficients. We consider here a homogeneous system of n first order linear equations with constant, real coefficients: This system can be written as x ' = Ax , where. Equilibrium Solutions. Note that if n = 1, then the system reduces to

432 views • 30 slides

Lecture Notes in Differential Equations (Math 210)

Lecture Notes in Differential Equations (Math 210). By Abdallah Shuaibi Harry S. Truman College Summer 2010. Ch1-Sec (1.1): Basic Mathematical Models; Direction Fields. Differential equations are equations containing derivatives.

1k views • 16 slides

Lecture Notes in Differential Equations (Math 210)

Lecture Notes in Differential Equations (Math 210). By Abdallah Shuaibi Harry S. Truman College Summer 2012. Ch1-Sec (1.1): Basic Mathematical Models; Direction Fields. Differential equations are equations containing derivatives.

500 views • 16 slides

Vector Calculus (Chapter 13)

604 views • 14 slides

Ch 2.6: Exact Equations & Integrating Factors

Ch 2.6: Exact Equations & Integrating Factors. Consider a first order ODE of the form Suppose there is a function ? such that and such that ? ( x,y ) = c defines y = ? ( x ) implicitly. Then and hence the original ODE becomes Thus ? ( x,y ) = c defines a solution implicitly.

553 views • 14 slides

Ch 2.6: Exact Equations & Integrating Factors

Ch 2.6: Exact Equations & Integrating Factors. Consider a first order ODE of the form Suppose there is a function ? such that and such that ? ( x,y ) = c defines y = ? ( x ) implicitly. Then and hence the original ODE becomes Thus ? ( x,y ) = c defines a solution implicitly.

231 views • 14 slides

Ch 2.6: Exact Equations & Integrating Factors

Ch 2.6: Exact Equations & Integrating Factors. Consider a first order ODE of the form Suppose there is a function ? such that and such that ? ( x,y ) = c defines y = ? ( x ) implicitly. Then and hence the original ODE becomes Thus ? ( x,y ) = c defines a solution implicitly.

220 views • 14 slides

Ch 1.1: Basic Mathematical Models; Direction Fields

Ch 1.1: Basic Mathematical Models; Direction Fields. Differential equations are equations containing derivatives. The following are examples of physical phenomena involving rates of change: Motion of fluids Motion of mechanical systems Flow of current in electrical circuits

343 views • 13 slides

Ch 1.1: Basic Mathematical Models; Direction Fields

Ch 1.1: Basic Mathematical Models; Direction Fields. Differential equations are equations containing derivatives. The following are examples of physical phenomena involving rates of change: Motion of fluids Motion of mechanical systems Flow of current in electrical circuits

232 views • 13 slides

Ch 2.6: Exact Equations & Integrating Factors

Ch 2.6: Exact Equations & Integrating Factors. Consider a first order ODE of the form Suppose there is a function ? such that and such that ? ( x,y ) = c defines y = ? ( x ) implicitly. Then and hence the original ODE becomes Thus ? ( x,y ) = c defines a solution implicitly.

1.2k views • 10 slides