Methods and systems for solving a problem on a quantum computer
AssigneeOTI Lumionics Inc.
InventorsGenin Scott N., Artur Izmaylov, Ilya Ryabinkin
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AssigneeOTI Lumionics Inc.
InventorsGenin Scott N., Artur Izmaylov, Ilya Ryabinkin
Estimating the term…
A method of solving a problem can include providing a fermionic Hamiltonian, transformation of the fermionic Hamiltonian to qubit operators, transformation of the fermionic Hamiltonian in qubit operators to a mean-field Hamiltonian, and embedding the Hamiltonian onto a quantum computer. Such systems and methods may improve upon existing methods for solving electronic structure problems on a computer by adapting the problem to available hardware, reducing computational cost, and reducing the number of required qubits to solve electronic structure problems for larger number of atoms.
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The method of claim 107, wherein the parameterization of the qubit Hamiltonian in Pauli Z rotations comprises an Ising-type Hamiltonian.
The method of claim 107, wherein the parameterization of the qubit Hamiltonian in Pauli Z rotations comprises a higher order binary optimization (HOBO) problem.
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The method of claim 78, wherein the qubit Hamiltonian is a mean-field Hamiltonian.
The method of claim 78, wherein the qubit Hamiltonian comprises a transformation of a fermionic Hamiltonian.
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The method of claim 78, wherein the action of embedding comprises transferring a value of at least one term selected from a bias term and a coupling term to the quantum computer.
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The method of claim 78, wherein the action of identifying comprises transforming a fermionic Hamiltonian to the qubit Hamiltonian using at least one of a Jordan-Wigner transformation, the Bravyi-Kitaev method and the Parity method.
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The method of claim 142, wherein a number of instances used of operating at least one quantum logic gate scales linearly with a number of fermions in the qubit Hamiltonian.
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A quantum computer comprising:
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The method of claim 143, wherein the at least one operator comprises a commutation relation of the qubit Hamiltonian.
The method of claim 143, wherein the at least one operator is at least one of a number operator and a total spin operator.
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A method of solving a problem on a quantum computer, the method comprising actions of:
The method of claim 0, wherein the action of selecting comprises parameterizing at least one coordinate of the qubit-coupled cluster Hamiltonian by a spin coherent state.
The method of claim 0, further comprising folding an optimization domain in at least one of an amplitude space and a phase space before the action of selecting.
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The method of claim 0, wherein the solution is at least one of a global minimum and a local minimum.
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A computer, comprising:
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A computer-implemented method of solving a problem comprising:
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A computer comprising:
Dependencies are inferred from the claim text.