Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Introduced 160 years ago as an attempt to generalize complex numbers to higher dimensions, quaternions are now recognized as one of the most important concepts in modern computer graphics. They offer a powerful way to represent rotations and compared to rotation matrices they use less memory, compose faster, and are naturally suited for efficient interpolation of rotations. Despite this, many practitioners have avoided quaternions because of the mathematics used to understand them, hoping that some day a more intuitive description will be available.The wait is over. Andrew Hanson's new boo

Quaternions. --- Algebra, Universal --- Algebraic fields --- Curves --- Surfaces --- Numbers, Complex --- Vector analysis --- Quaternions --- 681.3*I35 --- 681.3*I35 Computational geometry and object modeling (Computer graphics) --- Computational geometry and object modeling (Computer graphics) --- Computer graphics.

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Artificial intelligence. Robotics. Simulation. Graphics --- Differential geometry. Global analysis --- Computer vision --- Curves on surfaces --- -Surfaces --- -#KVIV:BB --- 681.3*I35 --- Curved surfaces --- Geometry --- Shapes --- Surfaces, Curves on --- Machine vision --- Vision, Computer --- Artificial intelligence --- Image processing --- Pattern recognition systems --- Mathematical models --- Computational geometry and object modeling (Computer graphics) --- 681.3*I35 Computational geometry and object modeling (Computer graphics) --- Surfaces --- #KVIV:BB

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

512.71 --- 514 --- 681.3*I35 --- Commutative rings and algebras. Local theory. Foundations of algebraic geometry --- Geometry --- Computational geometry and object modeling (Computer graphics) --- Geometry, Algebraic --- Data processing --- Congresses. --- 681.3*I35 Computational geometry and object modeling (Computer graphics) --- 514 Geometry --- 512.71 Commutative rings and algebras. Local theory. Foundations of algebraic geometry --- Algebraic geometry --- Data processing&delete& --- Congresses

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Geometry --- 514.7 --- 681.3*I35 --- 681.3*I35 Computational geometry and object modeling (Computer graphics) --- Computational geometry and object modeling (Computer graphics) --- 514.7 Differential geometry. Algebraic and analytic methods in geometry --- Differential geometry. Algebraic and analytic methods in geometry --- Data processing --- Differential geometry. Global analysis

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Artificial intelligence. Robotics. Simulation. Graphics --- Computer programming --- Computer graphics --- Programmation (Informatique) --- Infographie --- 681.3*I35 --- Automatic drafting --- Graphic data processing --- Graphics, Computer --- Computer art --- Graphic arts --- Electronic data processing --- Engineering graphics --- Image processing --- Computers --- Electronic computer programming --- Electronic digital computers --- Programming (Electronic computers) --- Coding theory --- Computational geometry and object modeling (Computer graphics) --- Digital techniques --- Programming --- 681.3*I35 Computational geometry and object modeling (Computer graphics)