Does Fully Homomorphic Encryption Need Compute Acceleration?
Leo de Castro, Rashmi Agrawal, Rabia Yazicigil, Anantha Chandrakasan,, Vinod Vaikuntanathan, Chiraag Juvekar, Ajay Joshi

TL;DR
This paper analyzes the bootstrapping step in Fully Homomorphic Encryption, showing it is memory bandwidth-bound and proposing cache-friendly optimizations to improve throughput, but memory bottleneck remains a fundamental challenge.
Contribution
It provides an architectural analysis of FHE bootstrapping, introduces cache-friendly algorithmic optimizations, and develops a tool for parameter selection to maximize throughput.
Findings
Bootstrapping is memory bandwidth-bound with low arithmetic intensity.
Optimizations achieve up to 3.2x higher arithmetic intensity and 4.6x lower bandwidth.
Memory bottleneck remains the primary challenge for FHE compute acceleration.
Abstract
Fully Homomorphic Encryption (FHE) allows arbitrarily complex computations on encrypted data without ever needing to decrypt it, thus enabling us to maintain data privacy on third-party systems. Unfortunately, sustaining deep computations with FHE requires a periodic noise reduction step known as bootstrapping. The cost of the bootstrapping operation is one of the primary barriers to the wide-spread adoption of FHE. In this paper, we present an in-depth architectural analysis of the bootstrapping step in FHE. First, we observe that secure implementations of bootstrapping exhibit a low arithmetic intensity (<1 Op/byte), require large caches (>100 MB), and are heavily bound by the main memory bandwidth. Consequently, we demonstrate that existing workloads observe marginal performance gains from the design of bespoke high-throughput arithmetic units tailored to FHE. Second, we propose…
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Taxonomy
TopicsCryptography and Data Security · Complexity and Algorithms in Graphs · Optimization and Search Problems
