'Tangent plane' presentation slideshows

Vector Calculus

CHAPTER 9.5 ~ 9.9. Vector Calculus. Contents. 9.5 Directional Derivatives 9.6 Tangent Planes and Normal Lines 9.7 Divergence and Curl 9.8 Lines Integrals 9.9 Independence of Path. 9.5 Directional Derivative. Introduction See Fig 9.26. The Gradient of a Function.

1.51k views • 118 slides

PARTIAL DERIVATIVES

14. PARTIAL DERIVATIVES. PARTIAL DERIVATIVES. As we saw in Chapter 4, one of the main uses of ordinary derivatives is in finding maximum and minimum values. . PARTIAL DERIVATIVES. 14.7 Maximum and Minimum Values. In this section, we will learn how to: Use partial derivatives to locate

1.62k views • 113 slides

PARTIAL DERIVATIVES

11. PARTIAL DERIVATIVES. PARTIAL DERIVATIVES. One of the most important ideas in single-variable calculus is: As we zoom in toward a point on the graph of a differentiable function, the graph becomes indistinguishable from its tangent line.

998 views • 87 slides

PARTIAL DERIVATIVES

15. PARTIAL DERIVATIVES. PARTIAL DERIVATIVES. One of the most important ideas in single-variable calculus is: As we zoom in toward a point on the graph of a differentiable function, the graph becomes indistinguishable from its tangent line.

1.07k views • 87 slides

782 views • 70 slides

Surfaces

782 views • 56 slides

Surface reconstruction from point clouds

Surface reconstruction from point clouds. Based on: Surface reconstruction, by Nina Amenta , Section 4.1 in: Point-Based Graphics Slides by Marc van Kreveld for DDM. Surface reconstruction. Converting a point cloud in a more explicit representation, like a triangle mesh

733 views • 54 slides

Reconstruction from Point Cloud (GATE-540)

447 views • 25 slides

CIRCLES

CIRCLES. Circle. radius. Center. GEOMETRICAL DEFINITION OF A CIRCLE. A circle is the set of all points in a plane equidistant from a fixed point called the center. -7. -2. -1. 1. 3. 5. 7. -6. -5. -4. -3. 0. 4. 6. 8. 2.

487 views • 24 slides

CP3 Revision: Vector Calculus

424 views • 17 slides

476 views • 16 slides

Subdivision surfaces

349 views • 15 slides

Computer Aided Engineering Design

Computer Aided Engineering Design. Anupam Saxena Associate Professor Indian Institute of Technology KANPUR 208016. Lecture #34 Differential Geometry of Surfaces. Curves on a surface. c ( t )= r ( u ( t ), v ( t )). r ( u , v ). tangent to the curve. Curves on a surface.

301 views • 15 slides

Computer Aided Engineering Design

Computer Aided Engineering Design. Anupam Saxena Associate Professor Indian Institute of Technology KANPUR 208016. Surface from the tangent plane: Derivation. n. P. R. n is perpendicular to the tangent plane, r u . n = r v . n = 0. d. second fundamental matrix D.

356 views • 14 slides

Intermediate Math

Intermediate Math. Parametric Equations Local Coordinate Systems Curvature Splines. Parametric Equations (1). We are used to seeing an equation of a curve defined by expressing one variable as a function of the other. Ex. y= f(x) Ex. y=

228 views • 12 slides

Section 14.3 Local Linearity and the Differential

229 views • 12 slides

Differentiability for Functions of Two Variables

963 views • 11 slides

174 views • 8 slides

Calculus III

Calculus III. Chapter 14. Partial Derivatives of f(x,y). Tangent Plane and the Differential. The tangent plane to the surface z = f(x,y): The tangent plane approximation: The differential:

314 views • 7 slides

Calculus III

Calculus III. Chapter 13. Partial Derivatives of f(x,y). Tangent Plane and the Differential. The tangent plane to the surface z = f(x,y): The tangent plane approximation: The differential:

439 views • 6 slides