'Sir william rowan hamilton' diaporamas de présentation

Skeletons and Skinning

Skeletons and Skinning. Bones and Skeletons Mesh Skinning Chapter 17 in the textbook. Skeletal Animation. Victoria. Skeletons. Skeleton : a pose-able framework of joints arranged in a tree structure. An invisible armature to manipulate the skin and other geometric data of the character

1.09k views • 71 slides

Skeletons and Skinning

Skeletons and Skinning. Bones and Skeletons Mesh Skinning Chapter 17 in the textbook. Skeletal Animation. Victoria. Skeletons. Skeleton : a pose-able framework of joints arranged in a tree structure. An invisible armature to manipulate the skin and other geometric data of the character

872 views • 71 slides

Skeletons and Skinning

Skeletons and Skinning. Bones and Skeletons Mesh Skinning Chapter 17 in the textbook. Skeletal Animation. Victoria. Skeletons. Skeleton : a pose-able framework of joints arranged in a tree structure. An invisible armature to manipulate the skin and other geometric data of the character

948 views • 71 slides

3D Kinematics

3D Kinematics. Consists of two parts 3D rotation 3D translation The same as 2D. 3D rotation is more complicated than 2D rotation (restricted to z-axis) Next, we will discuss the treatment for spatial (3D) rotation. 3D Rotation Representations. Euler angles Axis-angle 3X3 rotation matrix

1.13k views • 69 slides

Discrete Maths

1.17k views • 67 slides

Fundamental Physics Research on the ISS - Complex Plasmas and beyond

663 views • 54 slides

Chapter One Summary and Analysis

609 views • 46 slides

Probability

381 views • 27 slides

Hamiltonian Circuits and Paths

Hamiltonian Circuits and Paths. Exploration.

410 views • 26 slides

Ising Model

675 views • 25 slides

Graph Theory and Graph Coloring Lindsay Mullen

Graph Theory and Graph Coloring Lindsay Mullen. (Abstract) Algebra and Number Theory Combinatorics (Discrete Mathematics) Graph Theory Graph Coloring. What is Graph Theory?. Branch of mathematics concerned with networks of points connected by lines

905 views • 19 slides

The Biquaternions

The Biquaternions . Renee Russell Kim Kesting Caitlin Hult SPWM 2011. Sir William Rowan Hamilton (1805-1865). Physicist, Astronomer and Mathematician. Contributions to Science and Mathematics:. Optics Classical and Quantum Mechanics Electromagnetism Algebra:

366 views • 17 slides

The Traveling Salesman Problem

1.24k views • 16 slides

Quaternion

Quaternion. ??????? ?????? 2010. ??. History of Quaternions Definition of Quaternion Operations Unit Quaternion Operation Rules Quaternion Transforms Matrix Conversion. History of Quaternions.

475 views • 16 slides

How well do you know the History of Linear Algebra?!

354 views • 14 slides

Famous Mathematicians

Famous Mathematicians. Whitney Hagerman. William R. Hamilton. Born: August 4 th 1805 Died: September 2 nd 1865(age 60) From Dublin Irish Physicist, Astronomer, & Mathematician. Life.

255 views • 14 slides

Impossible, Imaginary, Useful Complex Numbers

Impossible, Imaginary, Useful Complex Numbers. Ch. 17 Chris Conover & Holly Baust. SOLVE. Solve the equation x 2 +2x+7 Use the quadratic formula. Solve on the calculator using a+bi mode. Overview. Introduction Cardano Bombelli De Moivre & Euler Berkeley, Argand, and Gauss Hamilton

747 views • 12 slides

By: Terrel Harris and Clay Pickens

Finding The Total Number Of Hamilton Circuits. By: Terrel Harris and Clay Pickens. Traveling Salesman Problem (TSP). The Traveling Salesman Problem is one of the most intensely studied problems in computational mathematics. The idea is to find the shortest route visiting each member of a

225 views • 9 slides

Module 11 Act. 1

Module 11 Act. 1. After completing the exploration of Activity 1, Module 11 SWABT use the fundamental counting principle apply their knowledge of the fundamental counting principle to determine simple probabilities solve discussion, warm-up and assignment problems on pages 307-310 with

202 views • 8 slides