Using Distributed Nonlinear Dynamics for Public Key Encryption

Roy Tenny, Lev S. Tsimring, L. Larson, Henry D. I. Abarbanel

Physical Review Letters · 2003 · 48 citations · 10 references

Concepts

Abstract

We introduce a new method for asymmetric (public key/private key) encryption exploiting properties of nonlinear dynamical systems. A high-dimensional dissipative nonlinear dynamical system is distributed between transmitter and receiver, so we call the method distributed dynamics encryption (DDE). The transmitter dynamics is public, and the receiver dynamics is hidden. A message is encoded by modulation of parameters of the transmitter, and this results in a shift of the overall system attractor. An unauthorized receiver does not know the hidden dynamics in the receiver and cannot decode the message. We present an example of DDE using a coupled map lattice.

References

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