Wolfram/QuantumFramework

(1.2.0) current version: 1.3.6 »

Perform analytic and numeric quantum computations

Contributed by: Wolfram Research, Quantum Computation Framework team

The Wolfram Quantum Framework brings a broad, coherent design for quantum computation, together with a host of leading-edge capabilities and full integration into Mathematica and Wolfram Language. Starting from discrete quantum mechanics, the Framework provides a high-level symbolic representation of quantum bases, states and operators. The Framework can perform measurements and is equipped with various well-known states and operators, such as Bell states and Pauli operators. Using such simulation capabilities as a foundation, one can use the Framework to model and simulate quantum circuits and algorithms, and interoperate with many external quantum platforms from a Wolfram notebook.

All functions and objects in the Wolfram Quantum Framework seamlessly integrate with over 5,000 built-in functions that are accessible through Wolfram Language. The immediate availability of such functions allows one to study a full range of questions around quantum computation and serves as a valuable educational tool.

Installation Instructions

To install this paclet in your Wolfram Language environment, evaluate this code:
PacletInstall["Wolfram/QuantumFramework"]

To load the code after installation, evaluate this code:
Needs["Wolfram`QuantumFramework`"]

Details

This paclet works with Version 13.1 and higher of Wolfram Language.

Paclet Guide

The Wolfram Quantum Framework offers a novel and convenient approach to quantum computing research with Wolfram Notebooks. It provides a comprehensive set of modeling capabilities for simulating quantum computation, with full integration into Mathematica and Wolfram Language, and also interoperability with many external quantum platforms. Within Wolfram quantum framework, there exists a diverse collection of quantum objects, that fully describe quantum entities, such as quantum basis, state, operations, and processes. These objects can undergo transformations through some operations (for example, quantum state into a quantum measurement, by a measurement operator). Furthermore, their properties can be calculated using other functions (for example, quantum entanglement monotones for a quantum state). Computations can be done either symbolically, or numerically.

Basic Objects