QR Code

Cyber-Physical Hypervisor

A Runtime for Unified Reasoning Across Cyber, Physical, and AI Systems

One abstraction → many domains. State + Constraints + Transformations

Discover EmpowerAI's Cyber-Physical Hypervisor. We deliver mathematically verified, autonomous AI routing for defense, healthcare, and critical infrastructure.

Contact: Sunil Jain | [email protected] | +1.503.705.5096

1. The Core Abstraction

All systems reduce to a common structure:

G(t) = (Entities, Relationships, State(t), Constraints)

This Unified State Graph enables a single runtime to model, simulate, and control systems across domains.

2. System Architecture

Representation

Encodes all systems as time-evolving graphs.

Constraint Engine

Unifies physics, policy, and learned priors into one solver.

Transformation Algebra

Composable operators govern system evolution.

Runtime

Executes real-time inference, simulation, and control.

3. Minimal Interface

class CPH: def register_entity(self, id, state): pass def add_constraint(self, fn): pass def apply_operator(self, op): pass def step(self, dt): pass def query(self, predicate): pass

4. Cross-Domain Demonstrations

Each system below is not a standalone product—it is an instantiation of the same underlying hypervisor. Select a module to initiate uplink.

5. Why This Matters

Traditional systems optimize within specific, isolated domains. This platform breaks those silos, enabling:

  • Unified representation across domains
  • Unified constraint-solving runtime
  • Unified composable execution model

The demos are not separate products—they are proofs of a single underlying system.

6. Insight Glimpses (Mechanisms, not Buzzwords)

Mechanism-as-a-Service

minimize: L(X) = L_phys + L_pol + L_lrn
subject to: C(X) = 0

Physics, policy, and learned priors co-solve—no separate pipelines.

Digital Twin (State Evolution)

X(t+1) = T_lrn ∘ T_pol ∘ T_phys (X(t))

Single runtime supports simulation and control.

δ-Verification (Safety Gate)

prove: Reachable(S, δ) ⇒ Safe
else: revert()

SMT-backed checks before actuation.

POMDP on Graphs

b_t = η · O(o|s) · Σ T(s|s',a) · b_{t-1}

Belief updates operate on graph-structured state.

Tensor-of-Tensors

X ≈ Σ a_r ⊗ b_r ⊗ c_r

CP-style decomposition aligns signals across domains.

Constraint Composition

C = C_physics ∪ C_policy ∪ C_resource

One solver, many rule sets.

Seeking deployment partners: Defense, Healthcare, and Critical Infrastructure

Contact: Sunil Jain | [email protected] | +1.503.705.5096