CS-440: Advanced Computer Graphics (Spring 2019)
Summary: This course covers advanced 3D graphics techniques for realistic image synthesis. Students will learn how light interacts with objects in our world, and how to recreate these phenomena in a computer simulation to create synthetic images that are indistinguishable from photographs.
Contents: This is a project-based course: students will initially receive a basic software package that lacks most rendering-related functionality.
Over the course of the semester, we will discuss a variety of concepts and tools including the basic physical quantities, how light interacts with surfaces, and how to solve the resulting mathematical problem numerically to create realistic images. Advanced topics include participating media, material models for sub-surface light transport, and Markov Chain Monte Carlo Methods.
Each major topic is accompanied by an assignment so that students can implement solution algorithms and obtain practical experience with these techniques within their own software framework.
Towards the end of the course, students will realize a self-directed final project that extends their rendering software with additional features of their own choosing. The objective of the final project is to create a single image of both technical and artistic merit that is entered into a rendering competition and judged by an independent panel of computer graphics experts.
Prerequisites: It is recommended (but not required) to have taken Introduction to Computer Graphics or an equivalent course.
We will rely on calculus, linear algebra and use basic concepts of algorithms and data structures. Students are expected to be familiar with the C++ programming language that is used in the programming assignments.
Learning Outcomes: By the end of the course, the student must be able to:
- Recognize and understand the physical quantities of light transport and be able to perform basic computations using pencil+paper
- Explain a range of surface and subsurface material models
- Explain the rendering and radiative transfer equation and show how to construct Monte Carlo methods to solve them
- Design and implement an advanced rendering system based on Monte Carlo integration
- Assess / Evaluate the performance and conceptual limits of the implemented simulation code
Teaching methods: Lectures, interactive demos, theory and programming exercises, programming project, project tutoring
Expected student activities: The student are expected to study the provided reading material and actively participate in class. They should prepare and resolve the exercises, prepare and carry out the programming project.
Assessment methods: Intermediate assignments (60%), final project (40%)
Bibliography/Notes: Slides and online resources will be provided at the end of each class.
The course textbook is Physically Based Rendering: From Theory to Implementation (3rd edition) by Matt Pharr, Wenzel Jakob, and Greg Humphreys. You can access a free online edition of the book by following this link.
Contact: Please use either the discussion forums on Moodle or email@example.com to contact the course staff. Make sure not to post sensitive material (e.g. solutions to exercises) on Moodle — the mailing list is preferred in this case.
Office hours: We also offer the following office hours:
- To be determined
Office hours may sometimes be moved to different times, in which case we'll send an announcement on Moodle.
Rendering competition: During the last part of the course, you will realize a project of your own choosing to create an image of both technical and artistic merit. An independent jury of computer graphics experts will chose a winning entry. Note: You will also receive a grade for your final project, which is assigned by the course staff independently of the competition result. In practice, amazing work tends to do well with respect to both criteria, so a certain amount of correlation is likely.
Opening lecture: Administrative details, the big picture
Exercise: Getting started with Nori, Review of C++, TBB, and the Eigen linear algebra library
Final project competition