AI-ASSISTED ENGINEERING · MATHEMATICS FIRST

Design silicon with more intelligence. Prove it with mathematics.

TensorEDA brings tensor-network methods, uncertainty quantification, AI-guided exploration, and exact formal techniques into one coherent EDA platform—so engineering teams can explore complex design spaces with more clarity and rigor.

Explore the live demo
Built around measurable engineering outcomes—not black-box promises.
08connected engineering modules
10–200×fewer characterization runs in stated workflows
ExactGF(2) proof engine, without approximation
TENSOR NETWORK / LIVE VIEWTDA–008
MODEL SPACEHigh-dimensional
EXPLORATIONStructure-aware
⌘AI-guided searchNavigate the design space
✓Verifiable by designEvidence alongside results
STRUCTUREINFERENCEPROOF
DESIGNED FOR COMPLEXITY
FROM EXPLORATION TO SIGNOFF

One mathematical core.
Eight connected engineering workspaces.

A connected set of engineering tools that applies a consistent research foundation across co-design, uncertainty, timing, simulation, extraction, and verification.

THE TENSOREDA MODULE SET 08
Open interactive workspace
01 / 08
TT-CoSign CORE

Tensor-Train Co-Design & Signoff

Import, compress, search, and sign off through a unified six-stage flow—with a reproducible decision trail.

KEY BENEFITReusable IP-block surrogates via Die Model Studio
Explore module
02 / 08
DTCO

Design-Technology Co-Optimization

Explore process and circuit choices together instead of sending them through disconnected loops.

KEY BENEFITPareto search across SRAM, LNA, ADC, SiC/GaN
Explore module
03 / 08
QUINSIM

Real-SPICE Uncertainty Quantification

Connect ngspice-driven uncertainty analysis with held-out validation and Monte Carlo comparison.

KEY BENEFITHeld-out accuracy reported—not just training fit
Explore module
i

Performance figures are specific to stated workflows or included benchmarks and should be evaluated against your own designs. The interactive demo uses illustrative data.

AI-guided exploration.
Grounded in rigorous mathematics.

AI can help navigate a vast design space. Tensor methods and formal techniques provide the structure, validation, and confidence to make that exploration useful.

01
⌘

Tensor-train & tensor-network methods

Represent high-dimensional variation and logic spaces compactly, making structure-aware analysis possible where flat representations become unwieldy.

STRUCTURE · COMPRESSION
02
∿

Uncertainty quantification

Use polynomial chaos and adaptive sampling to explore uncertain behavior, with held-out validation and comparison against simulation baselines.

SAMPLING · VALIDATION
03
✓

Exact formal methods

Apply GF(2) relation tensors, treewidth-aware methods, and specialized proof engines—with exact proof paths for final equivalence checks.

PROOF · REPRODUCIBILITY
04
✳

AI-assisted design exploration

Use sparse-PCE-guided co-optimization and structure-aware partitioning to prioritize promising regions of a combinatorial design space.

INFERENCE · OPTIMIZATION
AI is the navigator. Mathematics is the foundation.

TensorEDA connects exploration with engineering methods designed to be inspectable, measurable, and testable.

See the workflow

EDA should think in the same mathematics as the problems it solves.

Semiconductor innovation—from AI accelerators and chiplets to wide-bandgap power devices—is outpacing the corner-based and canonical-table abstractions that underpin many established workflows. TensorEDA is building a different foundation: structural tensor compression, rigorous uncertainty quantification, AI-assisted exploration, and exact algorithmic proof to help engineering teams understand correlated, high-dimensional design behavior.

Build what comes next with us

Three principles. One engineering standard.

Powerful methods matter only when teams can measure them, trust them, and fit them into their work.

◎
PRINCIPLE 01

Correlated by construction

Model variation and design space jointly wherever the mathematics calls for it—instead of breaking correlations for implementation convenience and patching them later with margin.

✓
PRINCIPLE 02

Measured, not marketed

Put claims in context with reproducible benchmarks, real netlists, simulation runs, bug-injection tests, and transparent limitations.

↔
PRINCIPLE 03

Integrate, don't disrupt

Work toward familiar inputs—including Liberty, SDC, SPEF, and structural Verilog—so new analysis can complement existing engineering flows.

Build smarter silicon.
With better ways to reason about it.

Explore the platform, request early access, or work with TensorEDA to evaluate a real design challenge.

Try the interactive demo