qml.math

This package contains unified functions for framework-agnostic tensor and array manipulation. Given the input tensor-like object, the call is dispatched to the corresponding array manipulation framework, allowing for end-to-end differentiation to be preserved.

Warning

These functions are experimental, and only a subset of common functionality is supported. Furthermore, the names and behaviour of these functions may differ from similar functions in common frameworks; please refer to the function docstrings for more details.

The following frameworks are currently supported:

• NumPy

• Autograd

• TensorFlow

• PyTorch

• JAX

Functions

_multi_dispatch(values)	Determines the correct framework to dispatch to given a sequence of tensor-like objects.
block_diag(values)	Combine a sequence of 2D tensors to form a block diagonal tensor.
concatenate(values[, axis])	Concatenate a sequence of tensors along the specified axis.
diag(values[, k])	Construct a diagonal tensor from a list of scalars.
dot(tensor1, tensor2)	Returns the matrix or dot product of two tensors.
ones_like(tensor[, dtype])	Returns a tensor of all ones with the same shape and dtype as the input tensor.
stack(values[, axis])	Stack a sequence of tensors along the specified axis.
where(condition, x, y)	Returns elements chosen from x or y depending on a boolean tensor condition.
allclose(a, b[, rtol, atol])	Returns True if two arrays are element-wise equal within a tolerance.
allequal(tensor1, tensor2, **kwargs)	Returns True if two tensors are element-wise equal along a given axis.
cast(tensor, dtype)	Casts the given tensor to a new type.
cast_like(tensor1, tensor2)	Casts a tensor to the same dtype as another.
convert_like(tensor1, tensor2)	Convert a tensor to the same type as another.
get_interface(tensor)	Returns the name of the package that any array/tensor manipulations will dispatch to.
requires_grad(tensor)	Returns True if the tensor is considered trainable.
cov_matrix(prob, obs[, wires, diag_approx])	Calculate the covariance matrix of a list of commuting observables, given the joint probability distribution of the system in the shared eigenbasis.
marginal_prob(prob, axis)	Compute the marginal probability given a joint probability distribution expressed as a tensor.