Pages that link to "Item:Q932539"

The following pages link to Approximation and limit theorems for quantum stochastic models with unbounded coefficients (Q932539):

Displaying 19 items.

• Approach to equilibrium for a class of random quantum models of infinite range (Q963310) (← links)
• Heisenberg evolution of quantum observables represented by unbounded operators (Q999765) (← links)
• On the small mass limit of quantum Brownian motion with inhomogeneous damping and diffusion (Q1747699) (← links)
• On quantum stochastic differential equations with unbounded coefficients (Q1826213) (← links)
• Simplified large-\(N\) limit in stochastic quantization (Q1903068) (← links)
• Emergence of jumps in quantum trajectories via homogenization (Q2244082) (← links)
• Zeno dynamics for open quantum systems (Q2344167) (← links)
• The Stratonovich formulation of quantum feedback network rules (Q2951767) (← links)
• Specification of photonic circuits using quantum hardware description language (Q2955435) (← links)
• On structure-preserving transformations of the Itō generator matrix for model reduction of quantum feedback networks (Q2955450) (← links)
• On asymptotic limits for the quantum Heisenberg model (Q3200368) (← links)
• Photonic circuits for iterative decoding of a class of low-density parity-check codes (Q3387054) (← links)
• ASYMPTOTIC LIMITS FOR QUANTUM TRAJECTORY MODELS (Q4547612) (← links)
• Design of nanophotonic circuits for autonomous subsystem quantum error correction (Q5135859) (← links)
• Gauge subsystems, separability and robustness in autonomous quantum memories (Q5141455) (← links)
• Commutativity of the adiabatic elimination limit of fast oscillatory components and the instantaneous feedback limit in quantum feedback networks (Q5255524) (← links)
• Asymptotic equivalence of quantum stochastic models (Q5379395) (← links)
• Characteristic operator functions for quantum input-plant-output models and coherent control (Q5499067) (← links)
• Discrete approximation of quantum stochastic models (Q5505061) (← links)