Patents by Inventor Adam Michael Bouland

Adam Michael Bouland has filed for patents to protect the following inventions. This listing includes patent applications that are pending as well as patents that have already been granted by the United States Patent and Trademark Office (USPTO).

  • Quantum simulation of stochastic process
    Patent number: 11829846
    Abstract: A computing system receives a stochastic process with a plurality of trajectories over time t. The computing system determines a first quantum circuit that, when executed by a quantum computing system, prepares a mixed quantum state ?? in the quantum computing system, where ? approximates a mixed quantum state of the stochastic process and is defined by: ? = ? traj P ? r [ traj ] ? ? "\[LeftBracketingBar]" ? traj ? ? ? traj ? ? "\[LeftBracketingBar]" , where Pr[traj] is a probability of a trajectory of the stochastic process, |?traj is a quantum state representing a trajectory of the stochastic process and is defined by ? "\[LeftBracketingBar]" ? traj ? = ? t f ? ( t ) ? ? "\[LeftBracketingBar]" t ? , where ƒ(t) is based on a value of the stochastic process at time t.
    Type: Grant
    Filed: July 14, 2022
    Date of Patent: November 28, 2023
    Assignee: QC Ware Corp.
    Inventors: Adam Michael Bouland, Anupam Prakash
  • Quantum Simulation of Stochastic Process
    Publication number: 20230214699
    Abstract: A computing system receives a stochastic process with a plurality of trajectories over time t. The computing system determines a first quantum circuit that, when executed by a quantum computing system, prepares a mixed quantum state p? in the quantum computing system, where p? approximates a mixed quantum state of the stochastic process and is defined by: ? = ? t r a j P r t r a j ? t r a j ? t r a j , where Pr[traj] is a probability of a trajectory of the stochastic process, |?traj? is a quantum state representing a trajectory of the stochastic process and is defined by ? t r a j = ? t f t t , where ƒ(t) is based on a value of the stochastic process at time t.
    Type: Application
    Filed: July 14, 2022
    Publication date: July 6, 2023
    Inventors: Adam Michael Bouland, Anupam Prakash