Figure 1 Single platelets Small aggregates Medium aggregates Large aggregates No adhesion.

Slides:



Advertisements
Similar presentations
4.1- Plot Points in a Coordinate Plane
Advertisements

Facial feature localization Presented by: Harvest Jang Spring 2002.
 Next - Previous  Horizontal Bar  Vertical Menu.
CS 376b Introduction to Computer Vision 02 / 18 / 2008 Instructor: Michael Eckmann.
P247. Figure 9-1 p248 Figure 9-2 p251 p251 Figure 9-3 p253.
What is the perimeter of this irregular shape?
Solve an equation using subtraction EXAMPLE 1 Solve x + 7 = 4. x + 7 = 4x + 7 = 4 Write original equation. x + 7 – 7 = 4 – 7 Use subtraction property of.
Objective The student will be able to: graph ordered pairs on a coordinate plane.
Dilations Chapter 4-8.
Properties of Dilations, Day 2. How do you describe the properties of dilations? Dilations change the size of figures, but not their orientation or.
Translations Translations and Getting Ready for Reflections by Graphing Horizontal and Vertical Lines.
EXAMPLE 3 Identify vector components Name the vector and write its component form. SOLUTION The vector is BC. From initial point B to terminal point C,
Graphing. 2. Coordinate Plane 3. Grid 4. Lattice Points 1. Number Line.
1.(2,4) 2. (-3,-1) 3. (-4,2) 4. (1,-3).  The vertices of a triangle are j(-2,1), K(-1,3) and L(0,0). Translate the triangle 4 units right (x+4) and 2.
1 Regions and Binary Images Hao Jiang Computer Science Department Sept. 24, 2009.
Dilations in the Coordinate Plane
4.4 Transformations with Matrices 1.Translations and Dilations 2.Reflections and Rotations.
4-4 Geometric Transformations with Matrices Objectives: to represent translations and dilations w/ matrices : to represent reflections and rotations with.
Transformations LESSON 26POWER UP FPAGE 169. Transformations The new image is read as “A prime, B prime, C prime”
Solve an equation using addition EXAMPLE 2 Solve x – 12 = 3. Horizontal format Vertical format x– 12 = 3 Write original equation. x – 12 = 3 Add 12 to.
Standard Normal Distribution
(7.7) Geometry and spatial reasoning The student uses coordinate geometry to describe location on a plane. The student is expected to: (B) graph reflections.
CS 376b Introduction to Computer Vision 02 / 15 / 2008 Instructor: Michael Eckmann.
GRAPHING VERTICAL TRANSLATIONS OF PARABOLAS. Recall: Vertical Translations  When you add a constant to the end of the equation for a parabola, you translate.
Slope. Slope is constant rate of change Slope = change in Y change in X Vertical change Horizontal change.
EXAMPLE 1 Add polynomials vertically and horizontally a. Add 2x 3 – 5x 2 + 3x – 9 and x 3 + 6x in a vertical format. SOLUTION a. 2x 3 – 5x 2 + 3x.
3.7 Translations. A) Translation: when we SLIDE a figure to a different location. Transformation: an operation that maps or moves a figure onto an image.
Image from
6.1b Adding And subtracting polynomials
2.2: Translations.
Lesson 8.4 Area and perimeter of irregular shapes Pick up 2 different colored highlighters (or colored pencils) for your notes today.
11.3 Reflections 1/11/17.
Warm Up – Tuesday, August 19th
Objective The student will be able to:
I would only want the diagonal to separate in the two different directions.
Notes 49 Dilations.
Defining Congruence in Terms of Rigid Motions
8.2.7 Dilations.
What is the perimeter of this irregular shape?
Add, Subtract and Multiply Polynomials
6.7 – Perform Similarity Transformations
Dilations.
Warm Up:.
Enlarge the figure by a scale factor of 2 from the origin.
4-4 Geometric Transformations with Matrices
Objective The student will be able to:
Objective The student will be able to:
Rotations on the Coordinate Plane
Parent Functions and Transformations
MATH 1310 Section 1.1.
3.1 Sequences of Transformations
MATIONS.
Lesson 4-4 Dilations Obj: The student will be able to identify and create dilations of plane figures HWK: p all Vocab: 1) dilation 2) center of.
To add polynomials: like terms standard form
Dilations Teacher Twins©2014.
Dilations.
§ 8.3 Graphing Piecewise-Defined Functions and Shifting and Reflecting Graphs of Functions.
MATH 1310 Section 1.1.
#9 PA8 Sem2 Practice Exam A #9 PA8 Sem2 Practice Exam B A. (8, 16)
Chapter 2: Transformations
Warm Up:.
MATH 1310 Section 1.1.
Transformations Translation Reflection The FRAME Routine
2.7 Dilations Essential Question: How do you dilate a figure to create a reduction or enlargement?
Identify and graph dilations
Maps one figure onto another figure in a plane.
QQ.
Transformations on the Coordinate Plane
SOL 8.8 Students will be using the 8.8 Transformation Chart for Notes
FREQUENTLY USED 3x3 CONVOLUTION KERNELS
Presentation transcript:

Figure 1 Single platelets Small aggregates Medium aggregates Large aggregates No adhesion

Original Subtracted Binary t = 0 t = 2t = 4t = 6 t = 8 Figure 2

(1) Original image (2) Bottom hat (3) Close (4) Thresholded image (5) Binary image (6) Dilated image (7) Transferred regions (1) Original image (2) Vertical (3) Horizontal (4) Thresholded image (5) Binary image (6) Close (7) Open (8) Transferred regions A B (1) Original image (2) Threshold image (3) Scrap binary (4) Separate binary (5) Binary image (6) Transferred regions C Figure 3

Feedback: Privacy Policy Feedback
Do Not Sell My Personal Information
About project: SlidePlayer Terms of Service

© 2024 SlidePlayer.com. Inc. All rights reserved.