Quantum Neural Networks (QNNs): How They Are Built
How quantum neural networks are built from parameterized quantum circuits, how they are trained and where they might be useful.
How quantum neural networks are built from parameterized quantum circuits, how they are trained and where they might be useful.
Topological insulators and how cold atoms and other quantum simulators reproduce their band structures, edge states and spin Hall effect.
Coherence and decoherence as two sides of one process: how coherence is lost, how it is modeled and simulated, and how it can be protected.
How quantum field theories could be simulated on quantum computers: lattice discretization, Trotterization and what such simulations could reveal.
How machine learning helps quantum simulation, from finding good circuit parameters to modeling quantum states, and the open challenges.
How quantum phase estimation is used to compute molecular energies, how it compares with VQE and the resources it requires.
Adiabatic evolution keeps a system in its ground state if a Hamiltonian changes slowly enough. The theorem, the steps and uses in optimization.
The Ising, Heisenberg and XY spin models: what they describe, how lattice geometry matters and how they show phase transitions and spin liquids.
How quantum circuits are simulated on classical computers with state vectors, tensor networks and tools such as Qiskit and Cirq, and where limits lie.
Max-entropy is the partner of min-entropy. Its definition and operational meaning in data compression and quantum information processing.
Distinguishability measures for quantum states compared: trace distance, fidelity, relative entropy and others, with their uses.
The capacity region of a quantum network describes which combinations of rates are achievable at once. Channels, constraints and protocols.