Gilbert Bernstein is a new professor at the University of Washington in Computer Science & Engineering. He specializes in Computer Graphics and Programming Languages, especially high-performance domain-specific languages (DSLs). He was a post-doctorate scholar at UC Berkeley and MIT with Joanthan Ragan-Kelley, and received his PhD from Stanford University working with Pat Hanrahan.
an HLSL-like shading language (Slang) with full language support for automatic-differntiation, including generics & interfaces
applying knot theory to the question "what does a program for a knitting machine mean?"
differentiable rendering of implicit surfaces
finding constructible completions of quilting patterns as they're being sketched
a low-level language (and exocompiler) designed to help performance engineers write, optimize, and target high-performance computing kernels onto new hardware accelerators
optimizing imperative array (tensor) code by rewriting functional programs in a verified way using Coq
handling automatic differentiation through discontinuous phenomena, such as collisions, boundaries, and phase changes
A mathematical theory of which quilt designs are constructable via a popular and easy to learn quilting process.
Why are Hardware Design Languages the way they are?
A Domain-Specific Hardware Design Language for trading off transistor usage (space) against pipeline latency (time)
correctness, brevity, and performance for complex geometric data structures
why should we bother designing new programming languages for physical simulation tasks?
a domain-specific language that automatically parallelizes code
exploring design variations while editing geometric patterns by inferring constraints
manipulating apparent objects in icon drawings
fast, efficient boolean library with a C interface
A freeform method for poking holes and merging surfaces
getting characters to turn on a dime, using non-parametric alternatives to motion graphs
robust boolean operations that are fast enough for interactive use.
knot theory meets graph theory. Hunting for the elusive minor minimal intrinsically knotted graphs