A continuous process tensor is defined by embedding the discrete multi-partite Choi matrix of a quantum comb into bosonic Fock space, closing the gap between discrete and continuum descriptions of multi-time quantum processes.
Title resolution pending
5 Pith papers cite this work. Polarity classification is still indexing.
5
Pith papers citing it
citation-role summary
method 1
citation-polarity summary
fields
quant-ph 5years
2026 5roles
method 1polarities
use method 1representative citing papers
Switching Hamiltonians at a tunable time enhances time-averaged separation of local observables between initial states in Ising chains up to N=12.
cTJM combines local TDVP MPS gate evolution with variance-aware Pauli-Lindblad jump sampling, cutting trajectory variance and bond growth on noisy circuits up to 127 qubits.
An algorithm leveraging the Clifford group and graph representation to find symmetries in many-body Hamiltonians, demonstrated on random and physical instances up to 1000 qubits.
A resonant-manifold framework unifies manifold and branch DQPTs by linking them to resonances within the initial manifold or a transitional manifold, with regularity tied to manifold multiplicity, shown in Z2 LGT quenches.
citing papers explorer
-
An operational continuum limit of quantum combs
A continuous process tensor is defined by embedding the discrete multi-partite Choi matrix of a quantum comb into bosonic Fock space, closing the gap between discrete and continuum descriptions of multi-time quantum processes.
-
Enhancing Initial-State Sensitivity through Time-Dependent Hamiltonian Readout in Ising Spin Chains
Switching Hamiltonians at a tunable time enhances time-averaged separation of local observables between initial states in Ising chains up to N=12.
-
Noisy quantum circuit simulation with the tensor jump method
cTJM combines local TDVP MPS gate evolution with variance-aware Pauli-Lindblad jump sampling, cutting trajectory variance and bond growth on noisy circuits up to 127 qubits.
-
Clifford symmetries in quantum many-body systems
An algorithm leveraging the Clifford group and graph representation to find symmetries in many-body Hamiltonians, demonstrated on random and physical instances up to 1000 qubits.
-
Unified resonant-manifold framework for dynamical quantum phase transitions
A resonant-manifold framework unifies manifold and branch DQPTs by linking them to resonances within the initial manifold or a transitional manifold, with regularity tied to manifold multiplicity, shown in Z2 LGT quenches.