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Shortcuts to Adiabaticity across a Separatrix.

Roi Holtzman1, Oren Raz1, Christopher Jarzynski2

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Researchers developed Hamiltonian shortcuts to adiabaticity to cross phase-space separatrices, enabling energy shell transitions. This method allows for efficient erasure procedures with consistent fidelity and energy cost, regardless of protocol duration.

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Area of Science:

  • Quantum mechanics
  • Classical mechanics
  • Statistical mechanics

Background:

  • Adiabatic invariants are conserved under slow driving conditions.
  • Shortcuts to adiabaticity (STA) extend this conservation to fast-driving regimes.
  • Crossing a phase-space separatrix is typically not possible with adiabatic protocols.

Purpose of the Study:

  • To extend classical Hamiltonian shortcuts to adiabaticity.
  • To enable the crossing of phase-space separatrices.
  • To design a protocol-independent erasure procedure.

Main Methods:

  • Construction of a time-dependent Hamiltonian.
  • Evolving systems across a phase-space separatrix.
  • Designing an erasure procedure based on the new Hamiltonian.

Main Results:

  • Successfully extended Hamiltonian STA to cross separatrices.
  • Demonstrated evolution between energy shells across a separatrix.
  • Developed an erasure procedure with protocol-duration-independent energy cost and fidelity.

Conclusions:

  • Hamiltonian STA can be generalized to non-adiabatic scenarios involving separatrices.
  • This approach offers a new method for state manipulation and erasure in physical systems.
  • The developed erasure procedure provides robust performance irrespective of the driving speed.