Zero-Knowledge R&D
Research and protocol design for modern proof systems, from mathematical foundations to practical architectures.
- Proof-system architecture
- Polynomial commitments
- Sumcheck and FRI protocols
Applied cryptography · formal verification · hardware acceleration
Algorizk Labs designs and validates high-performance cryptographic and computational systems — from post-quantum proof protocols and machine-checked specifications to FPGA-accelerated arithmetic and hardware/software co-design.
Core research areas
Post-Quantum & Zero-Knowledge Proof Systems
Formal Verification & Verified Computing
FPGA & Finite-Field Acceleration
Hardware/Software Co-design
Our expertise
Algorizk Labs works across the complete research cycle: defining the mathematical problem, designing the protocol, verifying critical components, and preparing the construction for efficient implementation.
Research and protocol design for modern proof systems, from mathematical foundations to practical architectures.
Original mathematical and algorithmic solutions for technically demanding research problems.
Machine-checked specifications and proofs for correctness-critical mathematical and cryptographic components.
Hardware-friendly protocol structures and implementation strategies for high-performance cryptography.
Services
Each collaboration is structured around a defined technical question, clear deliverables, and a practical path forward.
A focused analysis of your technical problem, existing approaches, feasibility, risks, and recommended research direction.
Original mathematical constructions, protocol components, complexity improvements, and formal technical specifications.
A time-boxed engagement producing experiments, prototype code, benchmarks, and a concrete technical recommendation.
Hardware-friendly protocol design, finite-field arithmetic optimization, bottleneck analysis, and FPGA implementation strategy.
Ongoing senior research support for startups that need specialized expertise without building a full internal research team.
Research
Our research combines mathematical structure, protocol design, and computational experimentation to develop new approaches to cryptographic proof systems.
New representations and algorithms for multilinear polynomials, with applications to polynomial commitments and transparent proof systems.
Research into structures connecting multilinear protocols with FRI-style folding, proximity testing, and post-quantum commitments.
Hardware-friendly Sumcheck architectures designed to reduce prover bottlenecks through finite-field and FPGA optimization.
Team
Algorizk combines cryptographic protocol research with formal methods, embedded-systems optimization, and FPGA engineering — carrying difficult ideas from mathematical specification toward testable, verified, and accelerated implementations.
Founder · Cryptography & Formal Methods
Zero-knowledge and post-quantum proof systems, polynomial protocols, finite-field algorithms, Lean formal verification, and cryptographic hardware acceleration.
Researcher · Hardware/Software Co-design & Optimization
Embedded-systems co-design and hardware/software partitioning, with research spanning graph-based methods, multi-objective optimization, scheduling, and game-theoretic approaches.
From research to implementation
Mathematical protocol → formal specification → optimized software → FPGA architecture.
About Algorizk Labs
Algorizk Labs was founded by Ali Mkhida to help technology companies access advanced mathematical and cryptographic R&D through a focused, independent research structure.
Ali works at the intersection of mathematics, cryptographic protocol design, and computational experimentation. His current research focuses on multilinear polynomials, Sumcheck, FRI, polynomial commitments, Lean 4 formalization, and hardware-efficient proof systems.
Each engagement combines direct senior involvement, rapid AI-assisted exploration, mathematical validation, and a practical path from theoretical formulation to implementation.
Start a conversation
Tell us what you are trying to prove, optimize, or implement. We can begin with a focused technical assessment of the problem, risks, and possible research directions.
Screened inquiries
Submit a concise, non-confidential description through the dedicated project inquiry form.
Direct contact information and a secure communication channel can be provided after the initial inquiry has been reviewed.
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