Source code for quchip.chip.observables

"""Observable construction for :class:`~quchip.chip.chip.Chip`.

These helpers turn an operator specification — a short name string
(resolved off the device via :meth:`BaseDevice.local_operator`), a raw
local-space operator, or a raw full-space NumPy array — into a
backend-native operator embedded on the chip's tensor-product space.

The chip forwards its public observable surface (:meth:`Chip.observable`,
:meth:`Chip.e_ops`, :meth:`Chip.from_array`) here; users normally call
the chip methods, not these functions directly. Module-level functions
(taking ``chip`` as the first argument) mirror
:mod:`quchip.chip.serialization`, since this group carries no per-chip
state of its own.
"""

from __future__ import annotations

from typing import TYPE_CHECKING, Any

import numpy as np

from quchip.backend import _backend_context
from quchip.declarative.expr import (
    as_operator_expr,
    materialize_expr,
)
from quchip.devices.base import BaseDevice
from quchip.devices.spaces import FockSpace

if TYPE_CHECKING:
    from quchip.chip.chip import Chip
    from quchip.engine.basis import BasisRecord


[docs] def prepare_local_op( dev: BaseDevice, spec: str | Any, basis: "BasisRecord", backend: Any, ) -> Any: """Return one observable in the resolved local solver basis.""" names = { "X": "sigma_x", "Y": "sigma_y", "Z": "sigma_z", "n": "n", "a": "a", "a_dag": "adag", "I": "I", } if isinstance(spec, str) and spec in names: return FockSpace(basis.resolved_dim).operator(names[spec], backend) if isinstance(spec, str) and spec == "charge" and hasattr(dev, "charge_coupling_operator"): authored = dev.charge_coupling_operator() elif isinstance(spec, str) and spec in ("phase", "flux") and hasattr(dev, "phase_coupling_operator"): authored = dev.phase_coupling_operator() else: authored = dev.local_operator(spec) if isinstance(spec, str) else spec authored = as_operator_expr( authored, labels=(dev.label,), dims=(basis.native_dim,), name=rf"\hat O_{{{dev.label}}}", owner=dev, scope=dev.label, ) local = materialize_expr(authored, backend) if local.shape != (basis.native_dim, basis.native_dim): raise ValueError( f"Authored operator for {dev.label!r} must have shape " f"{(basis.native_dim, basis.native_dim)}, got {local.shape}." ) if basis.kind == "native": return local matrix = backend.to_array(local) return backend.from_array( basis.transform_operator(matrix), dims=[[basis.resolved_dim], [basis.resolved_dim]], )
[docs] def from_array(chip: "Chip", data: Any, device: str | BaseDevice | None = None) -> Any: """Build a backend operator from a raw NumPy array. With *device*, the array is interpreted as a local operator on that device's subspace and embedded into the full tensor-product space. With ``device=None`` the array must already span the full chip Hilbert space. """ array = np.asarray(data, dtype=complex) if array.ndim != 2 or array.shape[0] != array.shape[1]: raise ValueError(f"Operator data must be a square matrix, got shape {array.shape}") if device is None: total_dim = chip.total_dim if array.shape != (total_dim, total_dim): raise ValueError( f"full-space operator shape must be {(total_dim, total_dim)}, got {array.shape}" ) return chip.backend.from_array(array, dims=[list(chip.dims), list(chip.dims)]) idx, dev = chip._resolve_device_index(device) basis = chip.resolve().bases[dev.label] local = prepare_local_op(dev, array, basis, chip.backend) return chip.backend.embed(local, idx, chip.dims)
[docs] def observable(chip: "Chip", device: str | BaseDevice, op: str | Any) -> Any: """Embed a device operator onto the full chip Hilbert space. Accepts either an operator name (``"X"``, ``"Y"``, ``"Z"``, ``"n"``, ``"a"``, ``"a_dag"``, ``"I"``) or an already-built local-space operator, and returns it embedded on the chip's tensor-product space. This is for manual full-space operator construction and analysis — the named-operator counterpart of :func:`from_array`, alongside :meth:`~quchip.chip.analysis.ChipAnalysis.operator_in_dressed_basis`. It is *not* a solver ``e_op``: :func:`e_ops` (``Chip.e_ops``) is the solver surface, and it keeps operators *local* so the demodulation pipeline can band-decompose and embed them correctly. Passing this embedded operator into ``simulate(e_ops=...)`` would be misread as a local device operator. """ idx, dev = chip._resolve_device_index(device) basis = chip.resolve().bases[dev.label] with _backend_context(chip.backend): local_op = prepare_local_op(dev, op, basis, chip.backend) return chip.backend.embed(local_op, idx, chip.dims)
[docs] def e_ops( chip: "Chip", *, correlators: dict[ tuple[str | BaseDevice, str | BaseDevice], tuple[str | Any, str | Any], ] | None = None, **specs: str | list | Any, ) -> dict[str | tuple[str, str], Any]: """Build a dict-form ``e_ops`` mapping for the solver pipeline. Each keyword maps a device label to an operator specification: a name string, a list of names, a raw local-space operator, or a mixed list of strings and operators. Two-device correlators (e.g. ``⟨Z₁⊗Z₂⟩``) are specified via *correlators* as device-label pairs → operator pairs. Returns local-space operators (not embedded) — the demodulation pipeline embeds as needed. """ result: dict[str | tuple[str, str], Any] = {} for label, spec in specs.items(): _, dev = chip._resolve_device_index(label) result[dev.label] = spec if correlators is not None: for (key_a, key_b), pair in correlators.items(): _, dev_a = chip._resolve_device_index(key_a) _, dev_b = chip._resolve_device_index(key_b) result[(dev_a.label, dev_b.label)] = pair return result