Quantum Field Kit

A high-fidelity quantum computing simulation platform for exploring quantum protocols, algorithms, and concepts with scientific accuracy.

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Interactive Quantum Visualizations

Experience quantum mechanics through intuitive, interactive visualizations. Explore quantum states on the Bloch sphere, analyze circuit diagrams, and visualize probability distributions.

Quantum Simulations by Category

Security

Quantum Authentication

Simulate quantum fingerprint authentication using Cirq.

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Cryptography

BB84 Protocol Simulation

Simulate the BB84 quantum key distribution protocol with realistic physical effects.

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Quantum Decryption via Grover Key Search

Use Grover's algorithm to search for a secret key.

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Quantum Decryption via Shor Factorization

Simulate quantum decryption using Shor's code simulation.

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Error Correction

Shor's Code Simulation

Simulate quantum error correction using Shor's code.

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Algorithms

Grover's Algorithm Simulation

Simulate Grover's search algorithm.

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Variational Quantum Eigensolver (VQE)

Simulate VQE to find the ground state energy of a Hamiltonian.

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Deutsch-Jozsa Algorithm

Determine if a function is constant or balanced with a single quantum query.

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Quantum Fourier Transform

Implement the quantum analogue of the discrete Fourier transform.

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Quantum Phase Estimation

Estimate eigenvalues of unitary operators with applications in quantum computing.

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Protocols

Quantum Handshake Simulation

Simulate a quantum handshake using entangled Bell pairs.

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Entanglement Swapping Simulation

Simulate a quantum network using entanglement swapping.

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Quantum Teleportation Simulation

Simulate quantum teleportation protocol.

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Utilities

Quantum Random Number Generator

Generate a random number using quantum superposition.

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Optimization

Quantum Approximate Optimization Algorithm

Solve combinatorial optimization problems like MaxCut using a hybrid quantum-classical approach.

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Understanding Quantum Computing

Quantum Field Kit provides a bridge between theoretical quantum physics and practical simulations. Our high-fidelity models accurately represent quantum behavior.

Superposition allows quantum bits (qubits) to exist in multiple states simultaneously, unlike classical bits that can only be 0 or 1. This property enables quantum computers to process vast amounts of information in parallel.

Entanglement creates a special connection between qubits where the state of one qubit instantaneously affects its entangled partner, regardless of the distance separating them. Einstein famously called this "spooky action at a distance."

Quantum algorithms are implemented using quantum gates that manipulate qubits. Unlike classical logic gates, quantum gates are reversible and preserve quantum information. Common gates include the Hadamard gate (creating superposition) and CNOT gate (creating entanglement).

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